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A Circular Planar Inverted-l

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wire lengt h, not the shape of the antenna geometry alone that primarily establishes the antenna s resonant behavior. Increasing the total wire length in a monopole of xed height decreases its reso nant frequ ency , inde pend ent of geo metry . Decr easi ng the hei ght of a mon opole of xed total wire length increa ses its resonant frequency, independent of geometry. Certainly, the an- tenna geometry is a factor in determining the antenna s perfor- manc e and ante nnas havi ng diffe rent geo metri es wil l exh ibit different resonant frequencies. In all cases, the performance trade- offs associated with height reduction and increased wire length are a decrease in resonant resistance and resonant ef ciency and an increase in resonant Q (bandwid th reduction). REFERENCES 1. C. Puente-Baliarda, J. Romeu, and A. Cardama, The Koch monop ole: A small fractal antenna, IEEE Trans Antennas Propagat 48 (2000), 1773 1781. 2. S.R. Best, The Koch fractal monop ole antenna: The signicance of fractal geometry in determining antenna performance, 25 th Ann An- tenna Applicat Symp, University of Illinois, 2001. 3. EZNEC /4 Ant enna Mod eli ng Sof twa re, R. Lewall en, P.E. htt p: // www.eznec.com © 2002 Wiley Periodicals, Inc.  A CIRCULAR PLANAR INVERTED-L  ANTENNA WITH A VERTICAL GROUND PLANE Zhi Ning Chen and M. Y. W. Chia Institute for Communications Research National University of Singapore Singapore 117674  Received 10 May 2002 ABSTRACT: A new broadband planar inverted-L antenna (PILA) with a vertical ground plane (VGN) is experimentally presented. With the electromagnetic coupling between the radiator and VGN, the 2:1 VSWR impedance bandwidth of  45% has been attained. The radiation pat- terns similar to those of conventional planar inverted- L or F antennas are applicable for land mobile communication systems. © 2002 Wiley Periodicals, Inc. Microwave Opt Technol Lett 35: 315 317, 2002; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/mop.10594 Key words: antennas; antenna radiation patterns; mobile antennas; antenna feeds; microstrip antennas 1. INTRODUCTION Due to the merits of low pro le and light weight, inverted- L and F antennas (ILAs and IFAs) are widely used in wireless commu- nication systems. Replacing the horizontal wire element with the planar element enhances the impedance bandwidth of the ILA or IFA [1]. Also, slot ting or not chin g the planar element further broa dens the ban dwidths [2]. Besides the ways to modi fy the radiator, the other wise is to design proper feeding structures. For Figure 7 Measured impedance properties of the K0, K1, and K2 Koch fractal monopole antennas having the same resonant frequency TABLE 5 Measu red Propertie s of the K0, K1 a nd K2 Koch Fractal Monopole Antennas Resonant Frequency (MHz) Resonant Resistance (MHz) K0 1175 31.4 K1H 987.5 27.1 K1R 1192 22.7 K1L 1302 22.8 K2H 883 21.9 K2R 1176 19.6 K2L 1592 21.9 Figure 1 Geometry of a PILA with the proposed feeding structure MICROWAVE AND OPTICAL TECHNOLOGY L ETTERS / Vol. 35, No. 4, November 20 2002 315
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wire length, not the shape of the antenna geometry alone that

primarily establishes the antenna’s resonant behavior. Increasing

the total wire length in a monopole of  fixed height decreases its

resonant frequency, independent of geometry. Decreasing the

height of a monopole of  fixed total wire length increases its

resonant frequency, independent of geometry. Certainly, the an-

tenna geometry is a factor in determining the antenna’s perfor-

mance and antenna’s having different geometries will exhibit

different resonant frequencies. In all cases, the performance trade-

offs associated with height reduction and increased wire length are

a decrease in resonant resistance and resonant ef ficiency and an

increase in resonant Q (bandwidth reduction).

REFERENCES

1. C. Puente-Baliarda, J. Romeu, and A. Cardama, The Koch monopole: A

small fractal antenna, IEEE Trans Antennas Propagat 48 (2000), 1773–

1781.

2. S.R. Best, The Koch fractal monopole antenna: The significance of 

fractal geometry in determining antenna performance, 25 th Ann An-

tenna Applicat Symp, University of Illinois, 2001.

3. EZNEC/4 Antenna Modeling Software, R. Lewallen, P.E. http:// 

www.eznec.com

© 2002 Wiley Periodicals, Inc.

  A CIRCULAR PLANAR INVERTED-L  ANTENNA WITH A VERTICALGROUND PLANE

Zhi Ning Chen and M. Y. W. ChiaInstitute for Communications ResearchNational University of SingaporeSingapore 117674

 Received 10 May 2002

ABSTRACT: A new broadband planar inverted-L antenna (PILA) with

a vertical ground plane (VGN) is experimentally presented. With the

electromagnetic coupling between the radiator and VGN, the 2:1 VSWR

impedance bandwidth of  45% has been attained. The radiation pat-

terns similar to those of conventional planar inverted- L or F antennas

are applicable for land mobile communication systems. © 2002 Wiley

Periodicals, Inc. Microwave Opt Technol Lett 35: 315–317, 2002;

Published online in Wiley InterScience (www.interscience.wiley.com).

DOI 10.1002/mop.10594

Key words: antennas; antenna radiation patterns; mobile antennas;

antenna feeds; microstrip antennas

1. INTRODUCTION

Due to the merits of low profile and light weight, inverted- L and

F antennas (ILAs and IFAs) are widely used in wireless commu-

nication systems. Replacing the horizontal wire element with theplanar element enhances the impedance bandwidth of the ILA or

IFA [1]. Also, slotting or notching the planar element further

broadens the bandwidths [2]. Besides the ways to modify the

radiator, the other wise is to design proper feeding structures. For

Figure 7 Measured impedance properties of the K0, K1, and K2 Koch

fractal monopole antennas having the same resonant frequency

TABLE 5 Measured Properties of the K0, K1 and K2 Koch

Fractal Monopole Antennas

Resonant Frequency

(MHz)

Resonant Resistance

(MHz)

K0 1175 31.4

K1H 987.5 27.1

K1R 1192 22.7

K1L 1302 22.8

K2H 883 21.9

K2R 1176 19.6

K2L 1592 21.9Figure 1 Geometry of a PILA with the proposed feeding structure

MICROWAVE AND OPTICAL TECHNOLOGY LETTERS / Vol. 35, No. 4, November 20 2002 315

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instance, the bandwidths have been significantly increased by

means of the capacitive coupling between the radiator and the

modified feeding probe [3].

In this paper, a new feeding structure is experimentally pre-

sented for enhancing the impedance bandwidth of a PILA. The

planar radiator is put above a ground plane. The proposed feeding

structure consists of a pair of strips separated by a thin vertical

dielectric slab. One of the strips is excited by a coaxial probe at its

bottom and the other one grounded at its bottom and open-cir-

cuited at its top end, which functioning as a vertical ground plane

(VGP). The suspended plate is perpendicular to the VGP and fed

by the probe-driven strip at its edge close to the VGP. The

measurements on input impedance and radiation patterns are car-

ried out.

2. ANTENNA DESIGN

Figure 1 shows the PILA with a segment, which is fed by the

proposed feeding structure. A thin circular copper plate of the

dimensions of R 35 mm was made as a radiator and suspended

parallel to the ground plane at the height of 10 mm. The parameter

s stands for the segment size. The feeding structure comprised a

thin rectangular dielectric slab (Roger4003, r  3.38) of the

dimensions of 10 mm ( h) 50 mm (w) 32 mil(t ). The slab

was vertically amounted to the ground plane and fully grounded at

its bottom. A pair of parallel strips was centrally etched onto the

two surfaces of dielectric slab, respectively. One of the strips of the

width wg w 50 mm was wholly grounded at its bottom and

open-circuited at its top end, which acting as the VGP. A 50

coaxial probe with the diameter of 1.2 mm excited the other strip

of the width ws 2 mm at its bottom through an SMA. The

probe-fed strip fed the plate at the midpoint of the segment through

a horizontal strip measuring 2 mm in width and d  60 mil in

length, where the d  indicates the feed gap between the plate edge

and the top end of the VGP. The excited segment was close to andparallel to the VGP top end. In tests, a PEC plate of the dimensions

of 310 330 mm was used to approximate an infinitely ground

plane.

3. MEASURED RESULTS

The measurements on the input impedance and the radiation char-

acteristics of the proposed PILA were performed. First, Figure 2

shows the measured VSWR versus the frequency for d  1.0 mm

and the different segment size s 0, 10, 20, 25, and 35 mm. It

is clear from the inset in Figure 2 that the broad bandwidths for

VSWR 2:1 are achieved, ranging from 24% for s 35 mm to

45% for s 10 mm, and the attainable maximum 1.5 VSWR

bandwidth is 30% for s 25 mm. The central operating frequen-

cies are between 2.8 GHz and 3.3 GHz. The results manifestly

demonstrate that the matching condition can be improved by

adjusting the segment size s. Furthermore, the more measurements

show that the bandwidth is also sensitive to the feed gap d  and

even the VGP size due to strong coupling between the segment

edge and the VGP. In essence, by means of introducing the VGP

into the feeding structure, an additional impedance matching net-

work has been formed to improve the impedance bandwidth of the

conventional PILAs. This broadband technique is in theory similar

to the method employed in some planar monopole designs [4].

Then, the radiation patterns of the circular PILAs with s 0

mm were measured in three principal planes, namely x z, y

 z, and x y planes for both electric field components E  and E at typical frequencies 2.5 GHz, 2.9 GHz, and 3.5 GHz as illustrated

in Figure 3. From Figure 3(a) and (b), it can be seen that the

radiation patterns (solid lines) at the low frequency and the central

frequency are nearly the same as the those of conventional PILAs,

and however, changed significantly due to the higher order mode

at high frequency. Fig. 3c shows that at the high frequency, the

radiation patterns in the x y planes seriously distort due to the

Figure 2 Measured VSWR of the PILA for different segment sizes s

Figure 3 Measured radiation patterns (a) in x z plane (b) in y z plane (c) in x y plane

316 MICROWAVE AND OPTICAL TECHNOLOGY LETTERS / Vol. 35, No. 4, November 20 2002

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impingement of the VGP. Fortunately, across the entire bandwidth,

the radiation patterns are still similar to those of the conventional

wire inverted F or L antennas [1], which are suitable for land

mobile communication applications.

4. CONCLUSION

A new feeding configuration has been presented for increasing the

impedance bandwidths of the PILAs to 45% for VSWR 2:1 or

30% for VSWR 1.5:1 by means of the strong electromagnetic

coupling between the vertical ground plane and the planar radiator.

The measurements on the prototypes have validated this broad-

band feeding technique. Future work is to improve the radiation

performance in order to use this technique in the applications

requiring pure polarization.

REFERENCES

1. T. Taga and K. Tsunekawa, Performance analysis of a built-in planar

inverted-F antenna for 800MHz band radio units, IEEE J Select Areas

Commun 5 (1987), 921–929.

2. K.L. Wong and K.P. Yang, Modified planar inverted-F antenna, Elec-

tron Lett 34 (1998), 7–8.

3. C.R. Rowell and R. Murch, A capacitively loaded PIFA for compact

PCS handsets, IEEE Int Symp Antennas Propagat (1996), 742–745.

4. Z.N. Chen and M.Y.W. Chia, Impedance characteristics of trapezoidal

planar monopole antenna, Microwave Opt Technol Lett 27 (2000),

120–122.

© 2002 Wiley Periodicals, Inc.

  APPLICATION OF FFT TOLIGHT SCATTERING FROMONE-DIMENSIONAL FRACTALROUGH SURFACE

Guo Lixin and Wu Zhensen Xidian University Xi’an 710071People’s Republic of China

 Received 7 May 2002

ABSTRACT: The problem of light scattering from a one-dimensional

dielectric fractal rough surface is investigated using Fourier transform

within the limitation of the Kirchhoff approximation. A numerical for-

mula for the scattering coef  ficient is obtained by theoretical derivation.

The scattering coef  ficient is calculated and compared to both the FFT 

method and the classical Kirchhoff approximation integral solution. This

FFT method solves the problem of edge effect that is neglected in the

numerical study by the conventional Kirchhoff approximation. The de-

 pendence of the distribution of the scattering coef  ficient on the patch size,

the fundamental spatial wave number, and the fractal dimension of the sur-

  face are discussed in detail. © 2002 Wiley Periodicals, Inc. Microwave Opt

Technol Lett 35: 317–322, 2002; Published online in Wiley InterScience

(www.interscience.wiley.com). DOI 10.1002/mop.10595

Key words: fractal rough surface; Kirchhoff approximation; Fourier 

transform; light scattering

1. INTRODUCTION

For several decades, the study of light scattering from rough

surfaces has been the subject of intensive investigation for its

application in a number of important research areas, such as

characterization of  films and optical interface, and the design of 

optical scanning instruments for use in the semiconductor industry.

Up to now, an exact analytical solution for random rough surface

scattering did not exist. However, approximate analytical solutions

did exist for rough surfaces with specific types of surface rough-

ness conditions. For surfaces with small root-mean-square (rms)

height and slope, the small perturbation method (SPM) has been

the most commonly used formulation [1].

Another well-known classical solution that is valid for surfaces

with large radii of curvature is based on a tangent plane approxi-

mation, which is called the Kirchhoff approximation (KA) [2].

However, both of these classical approaches are not rigorous, due

to the neglecting-edge effect in both theoretical and numerical

implementation. In recent years, efforts to investigate the edgeeffect for extending the region of validity of these methods [3–4]

have been made.

Previous theoretical treatments of rough surface scattering have

often assumed perfectly conducting surfaces or simple geometry,

especially sinusoidal surfaces, as prototypes of periodic rough

surfaces. The introduction of fractal geometry [5] has opened new

research fields, as it is now possible to employ this new description

of natural surfaces in conjunction with the classical electromag-

netic method for scattering from actual surfaces. When we use a

fractal function to model the rough surface, fractal dimension is

also an appropriate descriptor of the corrugated surface’s rough-

ness. Recently, many studies have reported on light scattering from

fractal surface [6–8]. D. L. Jaggard et al. have proposed a one-

dimensional band-limited Weierstrass function to model roughsurface scattering and demonstrated that fractal surfaces permit

closed form expressions for the scattering coef ficients under the

Kirchhoff approximation [9]. N. Lin et al. extended the study to a

two-dimensional fractal surface in [10], where the influence of the

surface fundamental wave number and fractal dimension on the

pattern of the scattering field is discussed, however, their research

is limited to the conducting surface, and the edge effect is still

neglected. As far as the edge effect of the surface scattering is

concerned, P. Lehmann et al. proposed a new estimation of elec-

tromagnetic scattering patterns from sinusoidal conducting surface

using FFT [11] under the Kirchhoff approximation. This FFT

method gives exact results within the limit of the Kirchhoff, and

thus solves the problem of edge effect for the surface scattering.

In this paper, based on the result given by P. Lehmann, we

focus our attention on light scattering from the one-dimensional

band-limited dielectric fractal surface under Kirchhoff approxima-

tion, in conjunction with FFT. The fractal surface model and

classical Kirchhoff approximation solution are presented in section

2, and the theoretical formulation that accounts for the light scat-

tering coef ficient is derived in section 3. Numerical results on the

scattering coef ficient of the fractal model are given and discussed

in section 4. Section 5 ends the paper with conclusions and

proposes further investigation of this topic.

2. FRACTAL SURFACE MODEL ANDCLASSICAL KA SOLUTION

Consider a zero-mean, one-dimensional band-limited Weierstrass

function to model the rough surface as follows [9]:

F  x  C  n N 1

 N 2

 D 1nsinKbn x n (1)

where  is the rms of the rough surface, C  (2 [ D(2 D)]1/ 2)/ 

([ 1 ( D 1)2 N ]1/ 2), D (1 D 2) is the fractal dimension.

K  the fundamental spatial wave number (K  2  / , where is

the fundamental surface period), b (b 1) is the frequency

scaling parameter, n is the numbers of tones, and n is a phase

MICROWAVE AND OPTICAL TECHNOLOGY LETTERS / Vol. 35, No. 4, November 20 2002 317


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