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B.Tech Seminar Report
ANTI-LASER TECHNOLOGY
Submitted in partial fulfillment for the award of the Degree of
Bachelor of Technology in Electronics And Communication Engineering
Submitted byNITHIN M (Candidate Code:08420021)
Under the guidance of
Mrs. ANJALY SWAPNA
Department of Electronics & Communication EngineeringCOLLEGE OF ENGINEERING AND MANAGEMENT, PUNNAPRA
KERALANOVEMBER 2011
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CERTIFICATE
This is to certify that the thesis entitled ANTI-LASER TECHNOLOGYis a bonafide record of the seminar presented by NITHIN M ( Roll No.08420021)
under my supervision and guidance, in partial fulfillment for the award of Degree
of Bachelor of Technology in Electronics And Communication Engineering from
the University of Kerala for the year 2011.
----------------------------- -------------------------Mrs. ANJALI SWAPNA(Seminar guide) (seminar co-ordinator)Asst.Professor Asst.Professor
Dept. of ECE Dept. of ECE
--------------------------------------
DEEPAK V. K
Asst.Professor & HODDept. of ECE
Place: Alappuzha
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Date:
ACKNOWLEDGEMENT
First and foremost, I wish to place on records my ardent and earnest gratitude to my
seminar guide Mrs. ANJALI SWAPNA, Assistant Professor, Dept. of Electronics And
Communication Engineering. Her tutelage and guidance was the leading factor in
translating my efforts to fruition. Her prudent and perspective vision has shown light on
our trail to triumph.
I am extremely happy to mention a great word of gratitude to Mr. DEEPAK V.K,
Headof the Department ofElectronics And Communication Engineeringfor providing me
with all facilities for the completion of this work.
Finally yet importantly, I would like to express my gratitude to ProfA.J SAJI, the
principal of our institution for providing me with all facilities for the completion of this work.
I would also extend my gratefulness to all the staff members in the Department. I also
thank all my friends and well-wishers who greatly helped me in my endeavour.
NITHIN M
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ABSTRACT
More than 50 years after the invention of the laser, scientists at Yale University
have built the world's first anti-laser, in which incoming beams of light interfere with one
another in such a way as to perfectly cancel each other out. The discovery could pave the
way for a number of novel technologies with applications in everything from optical
computing to radiology. A Coherent perfect absorber (CPA), or anti-laser, is a device
which absorbs coherent light and converts it to some form of internal energy such as heat
or electrical energy. It is the time reversed counterpart of a laser. It is a two-channel CPA
device which absorbs the output of two lasers, but only when the beams have the correct
phases and amplitudes. The initial device was able to absorb 99.4 percent of all incoming
light, but the team behind the invention believes it will be possible to increase this
number to 99.999 percent.
In this time-reversed counterpart to laser emission, incident coherent optical fields
are perfectly absorbed within a resonator that contains a loss medium instead of a gain
medium. The incident fields and frequency must coincide with those of the corresponding
laser with gain. We demonstrated this effect for two counter propagating incident fieldsin a silicon cavity, showing that absorption can be enhanced by two orders of magnitude,
the maximum predicted by theory for our experimental setup. In addition, it shows that
absorption can be reduced substantially by varying the relative phase of the incident
fields. The device, termed a coherent perfect absorber, functions as an absorptive
interferometer, with potential practical applications in integrated optics.
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CONTENTS
Chapter No TITLE Page No
List of Abbreviations i
List of Figures ii
1 INTRODUCTION 1
1.1 CPA (Coherent Perfect Absorber) 1
1.2 Time Reversed Laser or Anti- Laser 2
2 HISTORY OF ANTI-LASER 3
2.1 DASER Concept 3
2.2 Anti-Laser Concept 3
3 LASER 5
3.1 LASER Concept 5
3.2 Components of LASER 5
3.3 Working Principle of LASER 6
4 PRINCIPLE BEHIND ANTI-LASER 8
4.1 Time-Reversed Lasing Action 8
4.2 Time -Reversal Symmetry Property of Optical Systems 8
4.3 Basic Working Design 9
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5 ANTI-LASER THEORY 12
5.1 CPA Theorem 12
5.1.1 S Matrix Concept 12
5.1.2 Interferometric Absorption
5.2 Time-Reversed Lasing and Interferometric 15
Control of Absorption
6 APPLICATIONS OF ANTI-LASER 24
TECHNOLOGY
7 CURRENT RESEARCHES AND 30
ACHIEVEMENTS
8 CHALLENGES TO ANTI-LASER 32
TECHNOLOGY
9 CONCLUSION 33
REFERENCES 34
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ii
List of Abbreviations
GPS Global Positioning System
SCAN Spoken Content-Based Audio Navigation
LCD Liquid Crystal Display
PIC Peripheral Interface Controller
EEPROM Electrically Erasable Programmable Read only Memory
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ii
LIST OF FIGURES
Figure No Title Page No
3.1 Constructional Details of LASER 5
3.2 Basic principle behind Laser action 6
4.1 Working Principle behind the Anti-Laser 9
5.1 Modulation depth of Anti-Laser Output Signal 16
5.2 Phase modulation of beam absorption 18
5.3 Complex refractive indices for the uniform 21
Dielectric slab as a CPA
5.4 Semi-log plot of normalized output intensities 22
6.1 Optical switching by means of laser action 25
6.2 Optical Transistor (Schematic View) 27
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Anti-Laser Technology 1
Dept. of ECE CEM,Punnapra
CHAPTER 1
INTRODUCTION
1.1 CPA (Coherent Perfect Absorber)
An arbitrary body or aggregate can be made perfectly absorbing at discrete
frequencies, if a precise amount of dissipation is added under specific conditions of
coherent monochromatic illumination. This effect arises from the interaction of optical
absorption and wave interference, and corresponds to moving a zero of the S-matrix onto
the real wave vector axis. It is thus the time-reversed process of lasing at threshold. The
effect may be demonstrated in a Si slab illuminated in the 500-900nm range. Coherent
perfect absorbers form a novel class of linear optical elements-absorptive interferometerswhich may be useful for controlled optical energy transfer.
A laser is a physical system which, when subjected to an energy flux (pump), self-
organizes at a threshold value of the pump to produce narrow-band coherent
electromagnetic radiation. In the absence of inhomogeneous broadening and quantum
fluctuations, this radiation has zero line width. Above the first lasing threshold, lasers are
nonlinear systems, but at the first threshold they satisfy a linear wave equation with a
negative (amplifying) imaginary part of the refractive index, generated by the population
inversion due to the pump. In conventional lasers, the gain medium is confined in
resonators with a relatively high quality factor (Q), and the lasing modes are closely
related to passive-cavity modes. However, recent demonstrations of random lasers have
shown that the lasing threshold can be reached and coherent lasing obtained in resonators
with no high-Q passive-cavity modes. It can be rigorously shown within semi classical
laser theory that the first lasing mode in any cavity is an eigenvector of the
electromagnetic scattering matrix (S matrix) with an infinite eigenvalue, i.e., lasing
occurs when a pole of the S matrix is pulled up to the real axis by including gain as a
negative imaginary part of the refractive index. This viewpoint suggests the possibility of
the time-reversed process of lasing at threshold. A specific degree of dissipation (loss
medium) is added to the resonator, corresponding to a positive imaginary refractive
index equal in absolute value to that at the lasing threshold. The system is illuminated
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coherently and monochromatically by the time reverse of the output of a lasing mode,
and the incident radiation is perfectly absorbed. We refer to such an optical system as a
coherent perfect absorber (CPA).
1.2 Time Reversed Laser or Anti-Laser
Now the anti-laser become a reality and on 17 February 2011 Yale physicist A.
Douglas Stone and his team published a study explaining the theory behind an anti-laser,
demonstrating that such a device could be built using silicon, the most common
semiconductor material. But it wasn't until now, after joining forces with the
experimental group of his colleague Hui Cao, that the team actually built a functioning
anti-laser. In the anti-laser, a coherent beam of light is inserted into a loss medium, which
can be the same material as the gain medium or one less likely to emit light, such as
the silicon used in this experiment. Any material will absorb some photons and scatter the
rest, but picking just the right wavelength for the particular material and the length of the
anti-laser cavity ensures that all the photons will be absorbed if they stay in the material
long enough The device could be used to create a signal in a photo detector. But because
the anti-laser works with a specific wavelength in a coherent beam, it wouldnt have any
practical use in solar cells. It also wouldnt help with stealth technology, and its not a
shield against laser beams, Stone points out. The physicists are talking to researchers at
Cornell University, in Ithaca, N.Y., about whether the anti-laser might aid in the
development of a hybrid optical and electronic computer that uses light instead of
electrons for some calculations.
http://spectrum.ieee.org/semiconductors/design/the-silicon-solutionhttp://spectrum.ieee.org/semiconductors/design/the-silicon-solution8/2/2019 Antilaser Seminar
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CHAPTER 2
HISTORY OF ANTI-LASER
2.1 DASER Concept
In the 60s, the anti-laser concept was invented alongside the laser concept. It was
a joke then, but recent research shows how interesting physics does lie within this
concept.
In 1960, the laser light amplification by stimulated emission of radiation was
invented. The dasar darkness amplification by stimulated absorption of radiation was also
invented as a parody in Towness lab, of course. Surprisingly, Yidong Chong and
colleagues in the group of Douglas Stone at Yale University (Connecticut, USA) have
now shown that new physics lies within the dasar or anti-laser concept.
In a standard laser, light is forced to bounce back and forth across a material and
is thus amplified in the process. Lasing comes about as a combination of constructive in-
terference the self-interference of the light bouncing back and forth across the amplifying
material and amplification, explains Chong, which, of course, involves the conversion
of electricity, or some other source of energy, into light.
A dasar works in exactly the opposite way as a laser and, at least in the original
playful meaning, can be implemented with several ordinary objects. Take, for example, a
black sheet of paper. If you shine a bright light on it, most of the light will get absorbed
and dissipated through heat, but this is not just it! We were explaining how a laser works
to a visitor some months ago, says Chong, when Prof. Stone pointed out that one way
to understand this is to think about the reverse process, where an incoming light signal is
completely absorbed by a body. We realized that there is some interesting physics lying
within this concept and that work could actually be done.
2.2 Anti-Laser Concept
The proposed device, or Coherent Perfect Absorber (CPA), is described by the
very same equations describing the laser, just with dissipation instead of amplification
and destructive interference instead of constructive interference. Light is therefore
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Principal components are
1) Gain medium
2) Laser pumping energy
3) High reflector
4) Output coupler
5) Laser beam
3.3 Working Principle of LASER
Light of a specific wavelength that passes through the gain medium
is amplified (increases in power); the surrounding mirrors ensure that most of the light
makes many passes through the gain medium, being amplified repeatedly. Part of thelight that is between the mirrors (that is, within the cavity) passes through the partially
transparent mirror and escapes as a beam of light. The process of supplying
the energy required for the amplification is called pumping. The energy is typically
supplied as an electrical current or as light at a different wavelength. Such light may be
provided by a flash lamp or perhaps another laser. Most practical lasers contain additional
elements that affect properties such as the wavelength of the emitted light and the shape
of the beam.
Basic principle behind Laser action can be represented as
Fig 3.2 Basic principle behind Laser action
http://www.thefullwiki.org/Output_couplerhttp://www.thefullwiki.org/Optical_amplifierhttp://www.thefullwiki.org/Light_beamhttp://www.thefullwiki.org/Energyhttp://www.thefullwiki.org/Laser_pumpinghttp://www.thefullwiki.org/Xenon_flash_lamphttp://www.thefullwiki.org/Xenon_flash_lamphttp://www.thefullwiki.org/Laser_pumpinghttp://www.thefullwiki.org/Energyhttp://www.thefullwiki.org/Light_beamhttp://www.thefullwiki.org/Optical_amplifierhttp://www.thefullwiki.org/Output_coupler8/2/2019 Antilaser Seminar
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Laser medium is the heart of the laser system and is responsible for producing
gain and subsequent generation of laser. It can be a crystal, solid, liquid, semiconductor
or gas medium and can be pumped to a higher energy state. The material should be of
controlled purity, size and shape and should have the suitable energy levels to support
population inversion. In other words, it must have a metastable state to support stimulated
emission. In a four level laser, the material is pumped to level 4, which is a fast decaying
level, and the atoms decay rapidly to level 3, which is a metastable level. The stimulated
emission takes place from level 3 to level 2 from where the atoms decay back to level 1.
In Four level lasers, the laser transition takes place between the third and second excited
states. Since lower laser level 2 is a fast decaying level which ensures that it rapidly gets
empty and as such always supports the population inversion condition.
We may conclude that, laser action is preceded by three processes, namely,
absorption, spontaneous emission and stimulated emission - absorption of energy to
populate upper levels, spontaneous emission to produce the initial photons for stimulation
and finally, stimulated emission for generation of coherent output or laser.
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CHAPTER 4
PRINCIPLE BEHIND ANTI-LASER
4.1 Time-Reversed Lasing Action
Time-reversal symmetry is a fundamental symmetry of classical electromagnetic
theory and of non relativistic quantum mechanics. It implies that if a particular physical
process is allowed, then there also exists a time reversed process that is related to the
original process by reversing momenta and the direction of certain fields (typically
external magnetic fields and internal spins). These symmetry operations are equivalent to
changing the sign of the time variable in the dynamical equations, and for steady state
situations they correspond to interchanging incoming and outgoing fields. The power of
time-reversal symmetry is that it enables exact predictions of the relationship between
two processes of arbitrary complexity. A familiar example is spin echo in nuclear
magnetic resonance (NMR) : A set of prcising spins in a magnetic field fall out of phase
because of slightly different local field environments, quenching the NMR signal. The
signal can be restored by imposing an inversion pulse at time T, which has the effect of
running the phase of each spin backward in time, so that after 2T they are back in phase,
no matter how complicated their local field environment. Time-reversal symmetry is the
origin of the well known weak localization effect in the resistance of metals, the coherent
backscattering peak in the reflection from multiple scattering media , and the elastic
enhancement factor familiar in nuclear scattering. Effects due to direct generation of
time-reversed waves via special mirrors have been extensively studied for sound waves
and microwave radiation.
4.2 Time -Reversal Symmetry Property of Optical Systems
Recently, several of the authors explored theoretically an exact time-reversal
symmetry property of optical systems: the time-reversed analog of laser emission. In the
lasing process, a cavity with gain produces outgoing optical fields with a definite
frequency and phase relationship, without being illuminated by coherent incoming fields
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at that frequency. The laser is coupled to an energy source (the pump) that inverts the
electron population of the gain medium, causing the onset of coherent radiation at a
threshold value of the pump. Above threshold the laser is a nonlinear device, but at
threshold for the first lasing mode, the laser is described by the linear Maxwell equations
with complex (amplifying) refractive index. Because of the properties of these equations
under time reversal, it follows that the same cavity, with the gain medium replaced by an
equivalent absorbing medium, will perfectly absorb the same frequency of light, if it is
illuminated with incoming waves with the same field pattern. Additional analysis showed
that if the cavity is illuminated with coherent field patterns not corresponding to the time-
reversed emission pattern, it is possible to decrease the absorption well below the value
for incoherent illumination. Such a device, related to a laser by time reversal, was termed
a coherent perfect absorber (CPA). The properties of CPAs point to a new method forcontrolling absorption through coherent illumination. Here we demonstrate both the
strong enhancement and reduction of absorption in a simple realization of the CPA: a
silicon wafer functioning as solid Fabry-Perot etalon.
4.3 Basic Working Design
The working principle behind the Anti-Laser can be schematically represented as
fig.given below
Fig 4.1 Working Principle behind the Anti-Laser
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In the fig 4.1A laser beam from a tunable (800 to 1000 nm) continuous- wave
Ti:sapphire source enters a beam splitter (designated 1). The two split beams are directed
normally onto opposite sides of a silicon wafer of thickness ~110 mm, using a Mach-
Zehnder geometry. A phase delay in one of the beam paths controls the relative phase of
the two beams. An additional attenuator ensures that the input beams have equal
intensities, compensating for imbalances in the beam splitters and other imperfections.
The output beams are rerouted, via beam splitters (designated 2, 3, and 4), into a
spectrometer. The inset is a schematic of the CPA mechanism. The incident beams from
left and right multiply scatter within the wafer with just the right amplitude and phase so
that the total transmitted and reflected beams destructively interfere on both sides,
leading to perfect absorption.
The basic working design is that two identical lasers are fired into a cavity
containing a silicon wafer, a light-absorbing material that acts as a "loss medium." The
wafer aligns the light waves from the lasers so they become trapped, causing most of
the photons to bounce back and forth until they are absorbed and transformed into heat.
Furthermore, many of the remaining light waves are cancelled out by interfering with
each other. In contrast a normal laser uses a gain medium which amplifies light instead of
absorbing it.
In the context of lasers, time reversal isnt a way for scientists to travel back to
childhood and fix their embarrassing mistakes. Its a technique for rewinding and
undoing a process by reversing the mathematics underlying it in this case, by changing a
plus sign to a minus sign to make the energy absorbed by the anti-laser equal to the
energy produced by a laser. Using time reversal of the lasing operation and the source of
the laser, [the Yale researchers] found a very elegant way to make a perfect absorber of
light, says Mathias Fink, a physicist at ESCPI Paris Tech who developed the first time
reversal techniques applied to sound waves.
Lasers work by passing light through a material that amplifies it a piece of crystal,
glass, semiconductor or other gain medium to produce an intense, coherent beam. The
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Yale contraption runs this process backward. An incoming beam enters a splitter, which
divides it into two beams of equal strength. Mirrors sync up these beams and guide them
into opposite sides of a silicon wafer, a material that absorbs light. The energy not
absorbed by the silicon disappears as the beams collide and interfere with each other; less
than 1 percent of the beams energy escapes the silicon death trap.
Lasers work by using a gain medium, often gallium arsenide or some other
semiconductor, to produce light waves with the same frequency and amplitude. These
waves, which are in step with one another, make up a focused beam of coherent light.
By contrast, the anti-laser utilizes a silicon wafer loss medium. When two laser
beams were shone into a cavity containing that wafer, it aligned the light waves so that
they became perfectly trapped, causing them to ricochet back and forth until they were
absorbed and transformed into heat.
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CHAPTER 5
ANTI-LASER THEORY
5.1 CPA Theorem
A laser is a physical system which, when subjected to an energy pump, self-
organizes at a threshold value of the pump to produce coherent narrow-band
electromagnetic radiation. Above the first threshold, a laser is a non-linear system, but at
the first threshold it satisfies a linear wave equation with a negative (amplifying)
imaginary part of the refractive index, generated by the population inversion. Semi
classical laser theory shows that the first lasing mode in any cavity is an eigenvector of
the scattering matrix (S-matrix) with infinite eigenvalue; i.e. lasing occurs when a pole of
the S-matrix is pulled up" to the real axis by including gain as a negative imaginary part
of the refractive index. This suggests the possibility of the time-reversed process of lasing
at threshold. A specific amount of dissipation is added to the medium, corresponding to a
positive imaginary refractive index equal in absolute value to that at the lasing threshold.
The system is illuminated coherently and monochromatically by the time-reverse of the
output of a lasing mode, and the incident radiation is perfectly absorbed. We refer to such
an optical system as a coherent perfect absorber (CPA) or Anti-laser.
5.1.1 S Matrix Concept
Coherent perfect absorption is a general and robust phenomenon related to the
analytic properties of the S-matrix. For simplicity, we consider scattering in one or two
dimensions, for which the (TM) electric field is a scalar obeying the equation
[
+
( )
( ) = 0
Here k= /c (a scalar), is the frequency, and n = n+ n is the complex refractive
index, with n < 0 for gain and n > 0 for absorption. There is an external region,
extending from some radius rs to infinity, where n = 1. The field in the external region is
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a combination of incoming waves (amplitudesm) and outgoing waves (amplitudes m).
The scattering channel amplitudes are related by
(k) m= m
Continuing k into the complex plane, S(k) possesses a countably infinite set of poles and
zeros, symmetrically placed at
where
Adding gain or dissipation moves the zeros and poles of S(k) in the complex k
plane. There exist several theoretical methods for locating these zeros and poles, such as
the R-matrix" theory of Wigner and Eisenbud. With sufficient dissipation, a zero can
cross the real axis at k = ~km. Radiation incident at each ~km can be completely
absorbed if it corresponds to the specific eigenvector of the S-matrix having eigenvalue
zero. This is the heart of the CPA process, arising from the interplay of interference and
absorption: with specific amounts of dissipation, there exist interference patterns that trap
incident radiation for an infinite time. Even small rates of single-pass absorption can lead
to perfect absorption, albeit within narrow frequency bands.
We now give a more precise statement of the CPA theorem. For simplicity, consider the
scalar wave equation.
[ + ( ) ( ) = 0.1
Where k = w/c, w is the frequency, c is the speed of light, k(r) is the electric field,
and n = n + in is the refractive index (n < 0 for gain and n > 0 for absorption). Outside
of the cavity, n is assumed to be real and constant. Steady-state solutions of these
equations are described by the electromagnetic scattering matrix (S-matrix).Which relates
incoming and outgoing channel states whose weights are represented by complex vectors
, , obeying
S[n(r)] . = 2
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cavity-enhanced photo detectors). In addition, a closely related device, used as an
optical switch or filter, is the critically coupled resonator, which typically has a ring
geometry and is equivalent to two decoupled single-channel CPAs.
5.2 Time-Reversed Lasing and Interferometric Control of Absorption
Our two-channel CPA is qualitatively different from the single-channel case
because it requires two coherent input beams, and perfect absorption is only achieved
when these beams have the correct relative phase and amplitude. Thus, it is not only
sensitive to frequency but to the amplitude and phase of the input light and can function
as an absorptive interferometer, potentially useful as a modulator, detector, or phase
controlled optical switch. Reaching the precise CPA condition of perfect absorptionrequires tuning two parameters (e.g., n and n or nand ); by analogy to the laser, the
CPA must have the correct absorption to reach threshold and also must satisfy an
appropriate interference condition in the cavity. However, simply tuning near the band
gap of a semiconductor can bring the system very close to the CPA condition, increasing
the absorption by many orders of magnitude.
The simplest two-channel CPA has a uniform complex refractive index n
approaching one of the values needed for the CPA condition, connected to a single
propagating mode on the left and another on the right. In our implementation (Fig. 1),
two collimated counter propagating free space laser beams are directed onto opposite
surfaces of a Si wafer, which functions as a low-Q Fabry-Perot etalon based on Fresnel
reflection at the surfaces (Q 840). Although these illumination conditions are not truly
single-channel because of the finite width of the free-space beams, our results indicate
that this is not the main source of deviation from the ideal behavior. The output beams
are collected into a high-resolution spectrometer, and the intensities in each individual
output beam, as well as the total output intensity, are measured.
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Fig 5.2 Phase modulation of beam absorption.
If we work at a wavelength corresponding to a CPA resonance, such as the central
minimum shown in Fig. 5.2A, In which (A) represents the Theoretical plot of normalized
total output intensities as a function of wavelength l for parity-odd (blue) and parity-even
(red) scattering eigenmodes. The dashed black line is the result for incoherent input
beams. (B to D) represents the Theoretical output intensities at three representative values
of l as the relative phase of the input beams is varied, showing intensities emitted to the
right (magenta) and left (green) sides of the slab, and the total intensity (black). Values of
l corresponding to (B) to (D) are marked by vertical lines in (A); (B) is the CPA
resonance. (E to G) Experimental results at values of l approximately corresponding to
(B) to (D). Solid lines are fits to the data, not theory curves; results are normalized to
max(Iout) of the fit then, upon varying the relative phase from 0 to (keeping the two
beam intensities constant and equal), the system goes from enhanced scattering (red
curve) to nearly zero scattering (blue curve). Intermediate values of do not correspond
to a single S-matrix eigenstate, so the scattered intensity interpolates between the
extremal values. The black curve in Fig. 5.2A shows the expected scattered intensity for
incident beams neglecting their interference, 2(R + T)I. At the CPA resonance, it lies
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miss the CPA condition by tuning only one parameter, , leading to a maximum
modulation depth of ~ to .
However, the limiting factors in the experiment are the temporal and spatial
coherence of the laser, reducing M() to ~ . The finite laser line width (0.18 nm)
smears out the CPA resonances, which are optimized for a monochromatic input. This
effect can be partially compensated by filtering the output through a spectrometer
[resolution 0.05 nm (12)]. This finite resolution of the spectrometer can be incorporated
into the analysis, and the resulting theoretical curve, shown in Fig. 5.1A, agrees well with
the experimental data. The dual role of interference in both enhancing and suppressing
absorption can be seen more clearly in Fig. 5.1B, which compares the maximum and
minimum output intensities to 2(R + T), the expected output intensity for two incoherent
input beams. At the CPA resonant wavelength, the minimum output intensity is less than
1% of the input, while the incoherent illumination gives ~35% output. When the phase is
adjusted to maximize the scattering, the output reaches ~70%.
Although we have demonstrated coherent reduction of absorption in our
experiment, this effect should be distinguished from the phenomenon of
electromagnetically induced transparency, in which absorption is suppressed bycoherently driving the absorbing medium itself, instead of by enhancing escape from the
cavity by constructive interference, as in our system. Because this optical effect is easily
realized in silicon, coherent perfect absorbers may enable novel functionalities in silicon
integrated photonic circuits of the type envisioned for next generation optical
communications and computing applications as well as for coherent laser spectroscopy.
The simplest versions of the device immediately would serve as compact on-chip
interferometers, which absorb or scatter the input beams instead of steering them.
Although our current CPA operates near the silicon band edge, it should be possible to
fabricate devices in which an additional parameter tunes the absorption coefficient
independently of (e.g., by free carrier injection or by optical pumping), allowing one to
fix the operating wavelength by design. Directband gap semiconductors also are suitable
materials for CPAs, assuming that fluorescent emission can be tolerated or avoided in a
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specific application. Recent theoretical work has proposed a fascinating extension of the
CPA concept, suitable for directband gap materials: Systems with balanced gain and
loss can function simultaneously as a CPA and as a laser (i.e., as an interferometric
amplifier attenuator). The CPA effect is not immediately applicable to photovoltaic or
stealth technology because it is a narrow-band effect requiring coherent inputs.
The simplest possible CPA is a single port reflector,similar to critically-coupled
fiber-resonator" systems. However, important properties of the CPA are only revealed
with multiple ports and hence non-trivial eigenvectors. We study a two-port case,
consisting of a one-dimensional slab of thickness a and uniform index n, with two input
channels for each k corresponding to incident radiation from left and right. In Fig 5.3, we
plot the{nv(k)} which produces a zero of the S-matrix for a fixed k, where ka = 664.7. In
practice, a material will have a frequency-dependent n(k); when the material is fabricated
and illuminated in a 2-port configuration, one may realize a CPA by scanning k and
looking for coincidences, i.e. n(k)nv(k) for some integers v.
Fig 5.3 Complex refractive indices for the uniform dielectric slab as a CPA
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In the fig 4 Parity-even solutions are shown as hollow blue circles; parity-odd
solutions are omitted for clarity. The green curve shows the refractive index of Si at
different frequencies. Inset: parity-even solutions (hollow blue circles) and parity-odd
solutions (filled red circles) in the region 3.55 < Re(n) < 3.62; the green cross shows the
index of Si at ka = 664.7, a = 100 m (i.e. = 945.3 nm).
Fig. 5.4 shows the S-matrix eigenvalue intensities for a slab of undoped Si, with a
= 100 m where S are S-matrix eigenvalues) vs. the wavelength = 2/k, for a 100 m Si slab.
Solid lines show ( ) for a parity-even (blue) or parity-odd (red) eigenmode. The
dashed line shows 2(r2 + t2), the total output intensity when the two input beams are
incoherent. Inset: upper and lower bounds for s2 over a wide range of . Deep CPA minima
are achieved in the neighborhood of = 945nm, with a maximum intensity contrast 50dB, and more than ten substantial minima are visible in the range 938nm < < 954nm.
The location of these minima is a-dependent and hence tunable within a given material.
Further aspects of the CPA phenomenon can be explored with non-uniform and/or
higher-dimensional systems. For instance, we have shown that it is possible to use a
periodic array of slabs (i.e., a one-dimensional photonic crystal) to optimize the contrast
between the perfectly absorbed and incoherent/reduced-absorption illumination
conditions.
Fig 5.4 Semi-log plot of normalized output intensities
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More generally, the exact time-reversal symmetry property that relates laser
emission to coherent perfect absorption implies that an arbitrarily complicated scattering
system can be made to perfectly absorb at discrete frequencies if its imaginary refractive
index can be tuned continuously over a reasonable range of values, and if appropriate
coherent incident beams can be imposed. Progress in these areas would open up
interesting new avenues for future research and applications.
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CHAPTER 6
APPLICATIONS OF ANTI-LASER TECHNOLOGY
In the anti-laser the absorbed photon energy may flow out of the cavity in a
number of different forms. In direct band gap materials, a large fraction will be reemitted
via fluorescence, which is not generally desirable, whereas in indirect band gap materials
such as Si, it can be extracted in the form of heat and/or photocurrent, either of which
could be useful. Therefore, materials which are not useful as lasing media, such as Si,
make good CPAs, whereas good lasing materials, such as GaAs, make poor CPAs. By
utilising this property and the complete light absorbing capability CPAs can be used in
number of applications and some of them are listed here.
CPAs are potentially useful as transducers, modulators, or optical switches, for example,
in on-chip integrated optical circuits based on Si waveguide or resonator technology. We
have verified that with realistic non optimized parameters a Si single-mode waveguide
with 0.9 m distributed-Bragg-reflector mirrors and a 4 m loss region of pure
intrinsic Si exhibits a CPA absorption resonance at 947 nm with contrast of roughly 90%.
Operation likely can be extended into the communications wavelengths around 1.5 m by
designing devices with index tuning via free carrier injection as has already been
achieved in other Si-based resonant photonic circuits
The main applications of CPA are
1. CPAs are potentially useful as transducers, modulators, or optical switches, for
example, in on-chip integrated optical circuits based on Si waveguide or resonator
technology.
In telecommunication, an optical switch is a switch that enables signals in optical
fibers or integrated optical circuits (IOCs) to be selectively switched from one circuit to
another. Systems that perform this function by physically switching light are often
referred to as "photonic" switches, independent of how the light itself is switched. Away
from the world of telecom systems, an optical switch is the unit that actually switches
http://en.wikipedia.org/wiki/Telecommunicationhttp://en.wikipedia.org/wiki/Switchhttp://en.wikipedia.org/wiki/Optical_fiberhttp://en.wikipedia.org/wiki/Optical_fiberhttp://en.wikipedia.org/wiki/Integrated_optical_circuithttp://en.wikipedia.org/wiki/Telecommunication_circuithttp://en.wikipedia.org/wiki/Telecommunication_circuithttp://en.wikipedia.org/wiki/Integrated_optical_circuithttp://en.wikipedia.org/wiki/Optical_fiberhttp://en.wikipedia.org/wiki/Optical_fiberhttp://en.wikipedia.org/wiki/Switchhttp://en.wikipedia.org/wiki/Telecommunication8/2/2019 Antilaser Seminar
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2. Coherent perfect absorbers can be used to build absorptive interferometers, which
could be used in detectors, transducers, and optical switches
In general, the goal of absorption spectroscopy is to measure how well a sample
absorbs or transmits light at each different wavelength. Since the CPA are capable of
perfectly absorbing the light of specific wavelength they have an important role in
absorptive interferometers The absortive spectrometer is just a Michelson interferometer
but one of the two fully-reflecting mirrors is movable, allowing a variable delay (in the
travel-time of the light) to be included in one of the beams.
3. The applications of anti-laser could lead to optical switches replacing transistors in
future computers. Optical computers could potentially be much more powerful than
today's computers, given that the size of components could be shrunk beyond the limits
of today's electron-based technologies.
An optical computer (also called a photonic computer) is a device that performs
its computation using photons of visible light or infrared (IR) beams, rather than electrons
in an electric current. The computers we use today use transistors and semiconductors to
control electricity but computers of the future may utilize crystals and metamaterials to
control light.
This is why scientists have been trying for some time to find ways to produceintegrated circuits that operate on the basis of photons instead of electrons. The reason is
that photons do not only generate much less heat than electrons, but they also enable
considerably higher data transfer rates. And the research group has now achieved a
decisive breakthrough by successfully creating an optical transistor with a single
molecule.By using one laser beam to prepare the quantum state of a single molecule in a
controlled fashion, scientists could significantly attenuate or amplify a second laser beam.
This mode of operation is identical to that of a conventional transistor, in which electrical
potential can be used to modulate a second signal.
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Fig 6.2 optical transistor schematic view
4. The CPA device could be an integral element in optical computers, a long promised
successor to today's computers that would use light instead of electrons to processinformation.
Researchers have created a new process for making complex miniature
waveguides that can steer optical signals in three dimensions through solid materials. All
optical computers could approach the theoretical speed of a photonic switch which is
estimated to be on the order of petahertz (). They should definitely achieve multi-
terahertz speeds. So 1000 to 1 million times faster than current computers at 4 Gigahertz
(4x).
5. An anti-laser switch could help solve one of the toughest challenges in building anoptical computer, namely the management and manipulation of the light used to encode
information. For instance, a CPA could be used in an optical switch, one that would
absorb light of a particular wavelength while letting light with other wavelengths pass.
An electric current creates heat in computer systems and as the processing speed
increases, so does the amount of electricity required; this extra heat is extremely
damaging to the hardware. Photons, however, create substantially less amounts of heat
than electrons, on a given size scale, thus the development of more powerful processing
systems becomes possible. By applying some of the advantages of visible and/or IR
networks at the device and component scale, a computer might someday be developed
that can perform operations significantly faster than a conventional electronic computer.
http://www.technologyreview.com/Infotech/20036/?a=fhttp://www.technologyreview.com/Infotech/20036/?a=fhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://nue.clt.binghamton.edu/intro1_5.htmlhttp://www.technologyreview.com/Infotech/20036/?a=fhttp://www.technologyreview.com/Infotech/20036/?a=f8/2/2019 Antilaser Seminar
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7. Anti-laser can be usefull in coherent laser spectroscopy.
8. The simplest versions of the anti-laser immediately would serve as compact on-chip
interferometers, which absorb or scatter the input beams instead of steering them.
9. The most potential application is in radiology, where the principle of the CPA might be
used to precisely target electromagnetic radiation inside human tissues for therapeutic or
imaging purposes
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CHAPTER 7
CURRENT RESEARCHES AND ACHIEVEMENTS IN
ANTI-LASER TECHNOLOGY
Now the anti-laser become a reality and on 17 February 2011 Yale physicist A.
Douglas Stone and his team published a study explaining the theory behind an anti-laser,
demonstrating that such a device could be built using silicon, the most common
semiconductor material. But it wasn't until now, after joining forces with the
experimental group of his colleague Hui Cao, that the team actually built a functioning
anti-laser.
In anti-laser the scientists focused two laser beams with a specific frequency into
a cavity containing a silicon wafer that acted as a "loss medium." The wafer aligned the
light waves in such a way that they became perfectly trapped, bouncing back and forth
indefinitely until they were eventually absorbed and transformed into heat. Using time
reversal of the lasing operation and the source of the laser, [the Yale researchers] found a
very elegant way to make a perfect absorber of light, says Mathias Fink, a physicist at
ESCPI Paris Tech who developed the first time reversal techniques applied to sound
waves.
The anti-laser, officially known as a coherent perfect absorber (CPA), is about
one centimeter across, and capable of absorbing 99.4 percent of incoming light.
According to Yale physicist A. Douglas Stone, however, the current model is merely a
proof-of-concept. He believes that future versions should be able to absorb 99.999
percent of the light, and could be built as small as six microns approximately one-
twentieth the width of a human hair. The current CPA is also limited to absorbing near-
infrared light, but Stone believes that by altering the cavity and the loss medium, future
versions should be able to handle visible and infrared light. The Yale physicist A.
Douglas Stone and his team published a study explaining the theory behind an anti-laser,
demonstrating that such a device could be built using silicon, the most common
semiconductor material. But it wasn't until now, after joining forces with the
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experimental group of his colleague Hui Cao, that the team actually built a functioning
anti-laser. The team, whose results appear in the Feb. 18 issue of the journal Science,
focused two laser beams with a specific frequency into a cavity containing a silicon wafer
that acted as a "loss medium." The wafer aligned the light waves in such a way that they
became perfectly trapped, bouncing back and forth indefinitely until they were eventually
absorbed and transformed into heat.
Stone believes that CPAs could one day be used as optical switches, detectors and
other components in the next generation of computers, called optical computers, which
will be powered by light in addition to electrons. Another application might be in
radiology, where Stone said the principle of the CPA could be employed to target
electromagnetic radiation to a small region within normally opaque human tissue, either
for therapeutic or imaging purposes. Theoretically, the CPA should be able to absorb
99.999 percent of the incoming light. Due to experimental limitations, the team's current
CPA absorbs 99.4 percent. "But the CPA we built is just a proof of concept," Stone said.
"I'm confident we will start to approach the theoretical limit as we build more
sophisticated CPAs." Similarly, the team's first CPA is about one centimeter across at the
moment, but Stone said that computer simulations have shown how to build one as small
as six microns (about one-twentieth the width of an average human hair). The team that
built the CPA, led by Cao and another Yale physicist, Wenjie Wan, demonstrated the
effect for near-infrared radiation, which is slightly "redder" than the eye can see and
which is the frequency of light that the device naturally absorbs when ordinary silicon is
used. But the team expects that, with some tinkering of the cavity and loss medium in
future versions, the CPA will be able to absorb visible light as well as the specific
infrared frequencies used in fiber optic communications. It was while explaining the
complex physics behind lasers to a visiting professor that Stone first came up with the
idea of an anti-laser. When Stone suggested his colleague think about a laser working inreverse in order to help him understand how a conventional laser works, Stone began
contemplating whether it was possible to actually build a laser that would work
backwards, absorbing light at specific frequencies rather than emitting it.
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CHAPTER 8
CHALLENGES TO ANTI-LASER TECHNOLOGY
However the anti-laser is physically a reality but the application of thistechnology in the existing technologies need more studies and experiments
This technology is only limited to coherent light which reduces the wide
applications of the technology in the field of science.
The CPA effect is not immediately applicable to photovoltaic or stealth
technology because it is a narrow-band effect requiring coherent inputs.
The application of CPA in the computing field is currently very expensive.
The implementation of the technology in the research fields are very complicated
one.
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CHAPTER 9
CONCLUSION
Here we discussed about the Anti-Laser technology (coherent perfect absorber
technology) which exactly the opposite that of the Laser technology in which thedarkness amplification by stimulated absorption of radiation is occurring thats why it is
also called DASER. This technology is based on the optoelectronic principle of Time-
Reversed Lasing and Interferometric Control of Absorption. In the Anti-Laser in which
incoming beams of light interfere with one another in such a way as to perfectly cancel each other
out to form a complete darkness otherwise it causes the complete exactly 99.99% absorption of
the incoming coherent light. The Anti-Laser technology has a tremendous scope in the field of
optical computing which would be the next generation super computers in which light is used to
process the data instead of electrons in the conventional computers .It is also applicable in laser
spectroscopy and many other fields. In future this technology will make a huge impact in
computing and many other areas.
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REFERENCES
1. Time-Reversed Lasing and Interferometric Control of AbsorptionWenjie Wan, Yidong Chong, Li Ge, Heeso Noh, A. Douglas Stone, Hui Cao*
Science 331, 889 (2011); DOI: 10.1126/science.1200735
2. Coherent Perfect Absorbers: Time-reversed Lasers IEEE 2010Y. D. Chong, Li Ge, Hui Cao, and A. D. Stone
Department of Applied Physics, Yale University, New Haven,
OCIS codes: (030.1670) Coherent optical absorbers; (290.5825)
Scattering theory
3. IEEE Spectrum online magazine 2011 feb edition
4. www.wikipedia.com
5. science daily online science magazine 2011 may edition6. www. iee.ucsb.edu
7.Optical computingDamien Woods
Department of Computer Science and Artificial IntelligenceUniversity of Seville, Spain 2008
http://www.wikipedia.com/http://iee.ucsb.edu/http://iee.ucsb.edu/http://www.wikipedia.com/