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Modeling Omnidirectional Small Antennas for UWB Applications

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Small antenna modeling methodology can still be applied if requirements are met ... Supported by Army Research Office grant #065861 ... – PowerPoint PPT presentation

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Title: Modeling Omnidirectional Small Antennas for UWB Applications


1
Modeling Omnidirectional Small Antennas for UWB
Applications
  • Stanley Wang, Ali Niknejad
  • and Robert Brodersen
  • University of California, Berkeley
  • June 22, 2004

2
Introduction of UWB
  • According to FCC, UWB devices required to have
  • -10dB Fractional BW ? 0.2 or
    -10dB BW ? 500MHz
  • EIRP -41.3 dBm/MHz
  • Large BW enables short range, high speed
    communications
  • Large BW enables high resolution positioning
  • Better through-wall capability at low frequency

3
Antennas for lt960MHz UWB Applications
  • Free space wavelength at 960MHz 31cm
  • Antennas of size 5cm are electrically small
  • Pros and cons of small antennas
  • Low directivity
  • Maximize allowable radiation power
  • Waveform omni-directional
  • Receiver gets the same waveform regardless of the
    relative position to the transmitter
  • High qualify factor (Zin ?)
  • Poor impedance matching and efficiency
  • Waveform dispersion from input V/I to far-zone
    E-fields (Whats the transfer function?)

4
Modeling Zin of Small Antennas
  • Antennas are linear, passive networks
  • R and jX are not arbitrary functions, e.g.
    and
  • Foster canonical forms

First Foster canonical form
Second Foster canonical form
5
Waveform Dispersion
Large Antenna
Small Antenna
  • Waveform directional (or
  • direction-dependent dispersion)
  • Waveform omni-directional (or
  • direction-independent dispersion)

6
Modeling Transfer Functions
1. Small antenna models
2. Waveform omni-directional
Only one resistor in each network ? Presistor
Pradiation
Radiation E-field
Voltage across Rrad
7
Modeling Small Dipole Antenna
Analytical equations for small dipole
When khltlt1,
Waveform omni-directional!
8
Modeling 6cm Dipole Antenna
  • Verification of waveform omnidirectionality
  • Identical normalized magnitude response in all
    directions
  • Identical phase response in all directions
    (linearity not required)

Phase (degree)
Magnitude (dB)
Norm. Magnitude Response from XFDTD
Phase Response from XFDTD
9
Modeling 6cm Dipole (cont.)
  • Simplified Foster canonical forms
  • Tangs model C1 0.67pF, C2 0.11pF, L2
    7.34nH, Rrad 294.71?
  • Hamids model C1 0.68pF, L1 1.24nH, C2
    0.64pF, L2 4.91nH, Rrad 187?

Real(Zin)
Impedance(?)
Frequency(GHz)
Imag(Zin)
Impedance(?)
Frequency(GHz)
10
Modeling 6cm Dipole (cont.)
f-10dB750MHz
Rs 50?
XFDTD
6cm
Vin
Amplitude (V)
SPICE
11
Modeling 6cm Dipole (cont.)
f-10dB 2 GHz
f-10dB 1.72.5 GHz
Rs 50?
Rs 50?
Vin
Vin
Amplitude (V)
Amplitude (V)
Amplitude
Amplitude
12
Modeling Large-Current Radiator
Vin
Rs 1?
Magnetic antenna
Inductor dominant network
13
Generalization to 3-10GHz UWB
  • In 3.1-10.6GHz band, small antennas are still
    preferred
  • Small antenna modeling methodology can still be
    applied if requirements are met

3cm Circular Planar Dipole
C10.58pF L10.85nH C20.53pF L21.50nH Rrad81?
14
Generalization to 3-10GHz UWB
f-10dB 211 GHz
f-10dB 5.5 GHz
Rs 50?
Rs 50?
Vin
Vin
15
Conclusions
  • Small antennas are simple in terms of input
    impedance and radiation pattern
  • Simplified Foster canonical forms for small
    antennas not only model the input impedance, but
    also give information about transfer function to
    radiation E-fields
  • Modeling methodology applicable to many UWB
    antennas
  • Enable fast antenna/circuit co-simulation and
    design

16
Acknowledgement
  • Supported by Army Research Office grant 065861
  • Robert Fleming and Cherie Kushner at Aether Wire
    Location, Inc
  • Industrial members of BWRC
  • Ian ODonnel, Mike Chen, Chinh Doan, Ada Poon at
    BWRC
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