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Absorption and Fluorescence
Lecture
Dr Mark Selby
E413D (GP)
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Spectrochemical Analysis
• In spectrochemical analysis, the electromagnetic
spectrum of radiation is used to identify and/or quantify
chemical species.
• A "spectrum" is a plot of some measurable property of
the radiation, as a function of the frequency f(ν), or
wavelength, f(λ) , of the radiation .
For instance, the Near-
infrared absorbance
f(λ), spectrum of
chloroform over the
wavelength (λ) range
from 1100 nm to about
1700 nm shown
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Spectrochemical Analysis
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The Star Trek Tricorder
• The perfect biochemical scanner!
We don’t have a
tricorder – BUT
we do have UV-
vis absorption
and Fluorescence
Spectrometry!
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Spectrochemical Analysis• For a photon of electromagnetic radiation, the frequency
(ν) is related to the energy by the Planck equation:
E = h ν
where E is the energy of the photon, ν is its frequency and h is the Planck constant (6.624 × 10-34 J s).
• Since ν λ = c (where c is the speed of light in vaccuumand λ is the wavelength then:
hchcc
hE 1
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Absorption Spectrophotometry
• If a beam of radiation is sent into a chemical sample, it is possible that the sample will absorb some portion of that radiation, as shown
• The incident radiant power of the beam being Po and that transmitted being P.
b
Thickness
Chemical Sample
Concentration, c
Po P
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Fundamental Laws For Absorption
of Radiation
• The transmission of electromagnetic radiation
through a sample depends upon the number of
encounters between photons and species
capable of absorbing them. This is turn
depends upon:
(i) the power of the radiation;
(ii) the concentration of the sample species and
(iii) the thickness of the sample container.
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Fundamental Laws For Absorption
of Radiation
• The relationship between radiant power, concentration and rate of absorption is known as the Beer-Lambert law, or often, simply as Beer's Law:
A = log(I0/I) = εbc
b
Thickness
Chemical Sample
Concentration, c
Po P
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Fundamental Laws For Absorption
of Radiation
• where I0 is the power of the incident radiation, I is the power of the
transmitted radiation, A is the absorbance, b is the thickness of the cell, c is
the concentration (in mol L-1) of the sample and is the molar absorptivity
constant (in units of mol-1 L cm-1).
• If the concentration, c, of the sample is expressed in g L-1, then Beer's Law
can be written as:
A = log(I0/I) = abc
• where A is the absorbance (as before) and a is the absorptivity in
g-1 L cm-1.
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Fundamental Laws For Absorption
of Radiation
• The ratio I/I0 is called the transmittance,
T, whereas 100T is the percent
transmittance (%T).
• Instruments for absorption spectro-
photometry are generally calibrated in
terms of both transmittance and
absorbance:
• A = log(I0/I) = log(1/T) = log(100/%T).
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Absorption and Transmittance
• Absorption (NOT absorbance) and
transmittance are complementary:
absorption = 1 – T
This is usually expressed as a percentage:
% absorption = 100 - %T
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Analytical Working Curves
• It is seldom safe to assume adherence to
Beer's law. In general, a number of
calibration standards should be prepared
and measured in turn. The concentration
of an unknown sample is then determined
from an analytical working curve (also
known as a calibration curve).
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Analytical Working Curves
• Example: The determination of formaldehyde by the addition of
chromatropic acid and conc. sulfuric acid recording the absorbance
on a spectrophotometer at 570 nm.
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Deviations from Beer's Law
• Generally, the data over a wide range of concentrations will deviate from Beer's law, similarly to the plot above. This indicates that Beer's law is only applicable up to a concentration of c1.
A
Conc. of absorbing species
A
Conc. of absorbing species
c1
Beer’s Law ObeyedDeviations from
Beer’s Law
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Deviations from Beer's Law
• Nevertheless, it is still possible to determine the concentration of the absorbing substance from such a curve.
• The most common reason for departures from Beer's law is the use of non-monochromatic light. Beer's law is rigorously applicable only for absorption of radiation at a single frequency.
• In practice, therefore, some deviation from Beer's law will generally be found in instrumental systems
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UV-vis Spectroscopy -
Dr Mark Selby
EFFECT OF POLYCHROMATIC
RADIATION
• In the diagram below, the Beer’s Law
linear relationship is maintained for Band
A but not for Band B
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UV-vis Spectroscopy - Dr Mark Selby
Single-beam Spectrophotometer
• Instruments with a continuous source have a dispersing element and aperture or slit to select a single wavelength before the light passes through the sample.
• Either type of single-beam instrument, the instrument is
calibrated with a reference cell containing only solvent to
determine the I0 value.
The simplest
instruments use a
single-wavelength
light source, such
as a light-emitting
diode (LED), a
sample container,
and a photodiode
detector.
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UV-vis Spectroscopy - Dr Mark Selby
Double-beam Spectrophotometer
•The double-beam design greatly simplifies this process by
simultaneously measuring I and I0 of the sample and reference
cells, respectively. Most spectrometers use a mirrored rotating
chopper wheel to alternately direct the light beam through the
sample and reference cells. The detection electronics or software
program can then manipulate the I and I0 values as the
wavelength scans to produce the spectrum of absorbance or
transmittance as a function of wavelength.
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LUMINESCENCE
SPECTROSCOPY
Absorption first -
Followed by emission
in all directions , usually
at a lower frequency
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LUMINESCENCE
SPECTROSCOPY
• Collectively, fluorescence and
phosphorescence are known as
photoluminescence.
• A third type of luminescence -
Chemiluminescence - is based upon
emission of light from an excited species
formed as a result of a chemical reaction.
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Jablonski Diagram(energy levels)
s2
SINGLET STATES TRIPLET STATES
Ground
State
s1T
T
1
2
INTERSYSTEMCROSSING
VIBRATIONALRELAXATION
FLUORESCENCE PHOSPHORESCENCE
INTERNALCONVERSION CONVERSION
INTERNAL
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Fluorescence and
Phosphorescence - 1
• Following absorption of radiation, the molecule can lose the absorbed energy by several pathways. The particular pathway followed is governed by the kinetics of several competing reactions.
(Note: in the next slides 1- 10 you need to identify each slide with its place with the energy level diagram from the previous slide)
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Fluorescence and
Phosphorescence - 2
• One competing process is vibrational relaxation which involves transfer of energy to neighbouring molecules which is very rapid in solution (10-13 sec).
– In the gas phase, molecules suffer fewer collisions and it is more common to see the emission of a photon equal in energy to that absorbed in a process known as resonance fluorescence.
(Energy level diagram)
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Fluorescence and
Phosphorescence - 3
• In solution, the molecule rapidly relaxes
to the lowest vibrational energy level of
the electronic state to which it is excited
(in this case S2). The kinetically favoured
reaction in solution is then internal
conversion which shifts the molecule
from S2 to an excited vibrational energy
level in S1.
(Energy level diagram)
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Fluorescence and
Phosphorescence - 4
• Following internal conversion, the molecule loses further energy by vibrational relaxation. Because of internal conversion and vibrational relaxation, most molecules in solution will decay to the lowest vibrational energy level of the lowest singlet electronic state before any radiation is emitted.
(Energy level diagram)
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Fluorescence and
Phosphorescence - 5
• When the molecule has reached the
lowest vibrational energy level of the
lowest singlet electronic energy level then
a number of events can take place:
(Energy level diagram)
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Fluorescence and
Phosphorescence - 6
• the molecule can lose energy by internal
conversion without loss of a photon of
radiation, however, this is the least likely
event;
(Energy level diagram)
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Fluorescence and
Phosphorescence - 7
• the molecule can emit a photon of
radiation equal in energy to the difference
in energy between the singlet electronic
level and the ground-state, this is termed
fluorescence;
(Energy level diagram)
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Fluorescence and
Phosphorescence - 8
• the molecule can undergo intersystem
crossing which involves and electron spin
flip from the singlet state into a triplet
state. Following this the molecule decays
to the lowest vibrational energy level of
the triplet state by vibrational relaxation;
(Energy level diagram)
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Fluorescence and
Phosphorescence - 9
• the molecule can then emit a photon of
radiation equal to the energy difference
between the lowest triplet energy level
and the ground-state in a process known
as phosphorescence.
(Energy level diagram)
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Fluorescence and
Phosphorescence - 10
• In fluorescence, the lifetime of the
molecule in the excited singlet state is
10-9 to 10-7 sec.
• In phosphorescence, the lifetime in the
excited singlet state is 10-6 to 10 sec
(because a transition from T1 to the
ground state is spin forbidden).
(Energy level diagram)
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Quantum Efficiency
• Fluorescence, phosphorescence and
internal conversion are competing
processes. The fluorescence quantum
efficiency () and the phosphorescence
quantum efficiency are defined as the
fraction of molecules which undergo
fluorescence and phosphorescence
respectively.
(Energy level diagram)
,
. ,
.
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CONCENTRATION AND
FLUORESCENCE INTENSITY
• The power of fluorescent radiation, F, is proportional to the radiant power of the excitation beam absorbed by the species able to undergo fluorescence:
F = k(I0 - I)
where I0 is the power incident on the sample, Iis the power after it traverses a length b of the solution and k is a constant which depends upon experimental factors and the quantum efficiency of fluorescence.
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CONCENTRATION AND
FLUORESCENCE INTENSITY
• Beer's law can be rearranged to give:
I/I0 = 10-bc
where A = bc is the absorbance.
Substitution gives:
F = kI0(1 - 10- bc)
• This is the fluorescence law
• Unlike Beer’s Law fluorescence isn’t in general linear with concentration.
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CONCENTRATION AND
FLUORESCENCE INTENSITY
For low concentration this simplifies to:
F = kI0 bc
which demonstrates two important points:
– that at low concentrations fluorescence
intensity is proportional to concentration;
– that fluorescence is proportional to the
incident power in the incident radiation at the
absorption frequency.
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CONCENTRATION AND
FLUORESCENCE INTENSITY
F
Conc. of fluorescing species
c1
For a
concentration
above c1 the
calibration
curve is no
longer linear.
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INSTRUMENTATION
Schematic Diagram of Fluorescence Spectrometer. M1 =
excitation monochromator, M2 emission monochromator,
L light source. s = sample cell, PM photo multiplier
detector.
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INSTRUMENTATION
• The fluorescence is often viewed at 90°
orientation (in order to minimise interference
from radiation used to excite the fluorescence).
• The exciting wavelength is provided by an
intense source such as a xenon arc lamp
(remember F I0).
• Two wavelength selectors are required - filters
(in fluorimeters) or monochromators (in
spectrofluorometers).
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Types of Fluorescent Molecules
• Experimentally it is found that fluorescence is
favoured in rigid molecules, eg.,
phenolphthalein and fluorescein are structurally
similar as shown below. However, fluorescein
shows a far greater fluorescence quantum
efficiency because of its rigidity.
•
phenolphthalein
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Types of Fluorescent Molecules
• It is thought that the extra rigidity
imparted by the bridging oxygen group in
Fluorescein reduces the rate of
nonradiative relaxation so that emission
by fluorescence has sufficient time to
occur.
Fluorescein
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APPLICATIONS
A. Determination of polyaromatic hydrocarbons
– Benzo[a]pyrene is a product of incomplete
combustion and found in coal tar.
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APPLICATIONS
• Benzo[a]pyrene, is a 5-ring polycyclic aromatic hydrocarbon that is mutagenic and highly carcinogenic
• It is found in tobacco smoke and tar
• The epoxide of this molecule intercalates in DNA, covalently bonding to the guanine base nucleotide
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APPLICATIONS
Excitation and fluorescence spectra for benzo(a)pyrene in H2SO4. In the diagram the solid line is the excitation spectrum (the fluorescence signal is measured at 545 nm as the exciting wavelength is varied). The dashed line is the fluorescence spectrum (the exciting wavelength is fixed at 520 nm while the wavelength of collected fluorescence is varied).
Benzo(a)pyrene
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APPLICATIONS
B. Fluorimetric Drug
Analysis
– Many drugs possess
high quantum
efficiency for
fluorescence. For
example, quinine can
be detected at levels
below 1 ppb.Quinine
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APPLICATIONS
• In addition to ethical
drugs such as
quinine, many drugs
of abuse fluoresce
directly. For
example lysergic
acid diethylamide
(LSD) whose
structure is:
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APPLICATIONS
Because LSD is active in minute quantities (as little as 50 g taken orally) an extremely sensitive methods of analysis is required. Fluorimetrically LSD is usually determined in urine from a sample of about 5mL in volume. The sample is made alkaline and the LSD is extracted into an organic phase consisting of n-heptane and amyl alcohol. This is a "clean-up" procedure that removes potential interferentsand increases sensitivity. The LSD is then back-extracted into an acid solution and measured directly using and excitation wavelength of 335 nm and a fluorescence wavelength of 435 nm. The limit of detection is approximately 1 ppb: An old method – but still a
goodie in certain circumstances!