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PIER

Vol. 12, 277-302

doi:10.2528/PIER95012000

Asymptotic Expansions for Green's Dyadics in Bianisotropic Media

Bernhard Jakoby and Frank Olyslager

Asymptotic Expansions for Green's Dyadics in Bianisotropic Media

PIER

Vol. 12, 251-275

doi:10.2528/PIER94110300

Finite Difference Time Domain Characterization of Indoor Radio Propagation

Larbi Talbi and Gilles Delisle

Finite Difference Time Domain Characterization of Indoor Radio Propagation

PIER

Vol. 12, 219-249

doi:10.2528/PIER94121300

Scalarization Approach in the Theory of EM Waves in a Plane-Layered Bianisotropic Medium: General Formulations

N. P. Zhuck and Abbas Omar

Scalarization Approach in the Theory of EM Waves in a
Plane-Layered Bianisotropic Medium: General Formulations

PIER

Vol. 12, 205-217

doi:10.2528/PIER94100700

An Alternative Approach to the Hertz Vector

William Gough

PIER

Vol. 12, 177-204

doi:10.2528/PIER94050600

Input Impedance Analysis of a Microstrip Annular-Ring Antennawith a Thick Substrate

H. Liu and X.-F. Hu

Input Impedance Analysis of a Microstrip Annular-Ring Antenna
with a Thick Substrate

PIER

Vol. 12, 133-157

doi:10.2528/PIER94122800

A Hybrid Formulation Based on Unimoment Method for Investigatingthe Electromagnetic Shielding of Sources Within a Steel Pipe

X. Xu and X. Yang

A Hybrid Formulation Based on Unimoment Method for Investigating
the Electromagnetic Shielding of Sources within a Steel Pipe

PIER

Vol. 12, 107-132

doi:10.2528/PIER95051000

Use of Fractional Integration to Propose Some ``Fractional'' Solutionsfor the Scalar Helmholtz Equation

Nader Engheta

Use of Fractional Integration to Propose Some ``Fractional'' Solutions
for the Scalar Helmholtz Equation

PIER

Vol. 12, 75-105

doi:10.2528/PIER95022100

Modeling Multiple Interacting Small Apertures for EMI ApplicationsUsing the Finite-Difference Time-Domain Technique

John H. Oates , Robert Tong-Ik Shin and Michael James Tsuk

Modeling Multiple Interacting Small Apertures for EMI Applications
Using the Finite-Difference Time-Domain Technique

PIER

Vol. 12, 57-73

doi:10.2528/PIER94100400

Application of Wavelet Transform in Target Identification

H. J. Li and K. M. Li

Application of Wavelet Transform in Target Identification

PIER

Vol. 12, 37-56

doi:10.2528/PIER94072300

Differences Between Modal Expansion and Intergral Equation Methods for Planar Near-Field to Far-Field Transformation

P. Petre and Tapan Kumar Sarkar

Differences between Modal Expansion and Intergral Equation
Methods for Planar Near-Field to Far-Field Transformation

PIER

Vol. 12, 1-35

doi:10.2528/PIER94071700

Minimization of the Coupling Between a Two Conductor Microstrip Transmission LineUsing Finite Difference Method

Atef Elsherbeni , Charles Smith and B. Moumneh

Minimization of the Coupling between a Two Conductor Microstrip Transmission Line
Using Finite Difference Method

PIER

Vol. 11, 301-344

doi:10.2528/PIER94032203

Two-Dimensional Numerical Simulation of Semiconductor Lasers

Z.-M. Li

Two-Dimensional Numerical Simulation of Semiconductor Lasers

PIER

Vol. 11, 255-300

doi:10.2528/PIER94032202

Finite-Difference Time-Domain Method for Optical Waveguide Analysis

S. T. Chu and Sujeet Chaudhuri

Finite-Difference Time-Domain Method for Optical Waveguide Analysis

PIER

Vol. 11, 199-253

doi:10.2528/PIER94032201

A Physical Optics Method of Analysis for Junctions in Dielectric Waveguides

Safieddin Safavi-Naeini and Yung Leonard Chow

A Physical Optics Method of Analysis for Junctions in Dielectric Waveguides

PIER

Vol. 11, 143-198

doi:10.2528/PIER94032200

Collocation Method for Wave Propagation through Optical Waveguiding Structures

A. Sharma

Collocation Method for Wave Propagation Through Optical Waveguiding Structures

PIER

Vol. 11, 51-102

doi:10.2528/PIER94032108

Mol-Bpm Method of Lines Based Beam Propagation Method

Reinhold Pregla

MOL-BPM Method of Lines Based Beam Propagation Method

PIER

Vol. 11, 1-49

doi:10.2528/PIER94032107

Finite-Difference Beam Popagation Method for Guide-Wave Optics

C. L. Xu and W. P. Huang

Finite-Difference Beam Popagation Method for Guide-Wave Optics

PIER

Vol. 10, 271-319

doi:10.2528/PIER94032106

Transfer Matrix Method with Applications to Distributed Feedback Optical Devices

T. Makino

Transfer Matrix Method with Applications to Distributed Feedback Optical Devices

PIER

Vol. 10, 217-270

doi:10.2528/PIER94032105

Coupled-Mode Theory for Optical Waveguides

Brent E. Little and Wei-Ping Huang

Coupled-Mode Theory for Optical Waveguides

PIER

Vol. 10, 187-216

doi:10.2528/PIER94032104

Finite Element Analysis of Optical Waveguides

B. M. Azizur Rahman

Finite Element Analysis of Optical Waveguides