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1 General Questions of the Theory of Impedance Vibrators in the Spatial-Frequency Representation |
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1 | (20) |
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1.1 Problem Formulation and Initial Integral Equations |
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1 | (3) |
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1.2 Green's Function as the Kernel of Integral Equations |
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4 | (3) |
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1.3 Integral Equations for a Current on Thin Impedance Vibrators |
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7 | (2) |
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1.4 Approximate Analytical Methods for the Solution of Integral Equations |
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9 | (6) |
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1.4.1 Series Expansion Technique |
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10 | (3) |
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1.4.2 Successive Iterations Method |
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13 | (2) |
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15 | (4) |
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19 | (2) |
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2 Radiation of Electromagnetic Waves by Impedance Vibrators in Free Space and Material Medium |
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21 | (36) |
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2.1 Asymptotic Solution of Integral Equations for Vibrator Current in Free Space |
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21 | (3) |
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2.2 Vibrator Excitation in the Center by Concentrated EMF |
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24 | (20) |
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2.2.1 Impedance Vibrator with Lumped Load in the Center |
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37 | (1) |
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2.2.2 Surface Impedance of Thin Vibrators |
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38 | (3) |
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2.2.3 Resonant Properties of Impedance Vibrators in Free Space |
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41 | (3) |
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2.3 Impedance Vibrators in an Infinite Homogeneous Lossy Medium |
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44 | (3) |
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2.4 Radiation Fields of Impedance Vibrators in Infinite Medium |
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47 | (9) |
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56 | (1) |
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3 Radiation of Electromagnetic Waves by Impedance Vibrators in Material Medium over a Perfectly Conducting Plane |
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57 | (36) |
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3.1 Horizontal Impedance Vibrator in a Semi-infinite Material Medium |
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58 | (9) |
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3.2 Systems of Crossed Impedance Vibrators in a Semi-infinite Material Medium |
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67 | (18) |
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3.2.1 Comparison of Numeric Calculations Obtained by Analytical Solution and the Finite Elements Method |
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81 | (4) |
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3.3 Formation of the Radiation Field with Specified Spatial-Polarization Characteristics by a System of Crossed Impedance Vibrators |
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85 | (8) |
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90 | (3) |
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4 Electromagnetic Waves Scattering by Irregular Impedance Vibrators in Free Space |
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93 | (20) |
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4.1 Impedance Vibrators with Variable Radius |
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93 | (7) |
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4.2 Vibrators with Variable Surface Impedance |
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100 | (11) |
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4.2.1 Solution of the Equation for Current by the Averaging Method |
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100 | (2) |
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4.2.2 Solution of the Equation for Current by the Induced EMF Method |
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102 | (6) |
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4.2.3 Choice of the Approximating Functions for the Vibrator Current |
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108 | (3) |
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111 | (2) |
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5 Generalized Method of Induced EMF for Investigation of the Characteristics of Impedance Vibrators |
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113 | (42) |
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5.1 Problem Formulation and Solution |
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113 | (3) |
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5.2 Impedance Vibrators with Arbitrary Excitation Point |
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116 | (17) |
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5.3 Vibrator with Symmetric and Antisymmetric Components of Surface Impedance in Free Space |
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133 | (5) |
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5.4 System of Impedance Vibrators in Free Space |
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138 | (16) |
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154 | (1) |
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6 Radiation of Electromagnetic Waves by Radial Impedance Vibrators on a Perfectly Conducting Sphere |
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155 | (14) |
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6.1 Problem Formulation and Initial Integral Equations |
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156 | (1) |
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6.2 Solution of the Equation for Current by the Successive Iterations Method |
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157 | (5) |
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6.3 Radiation Fields of the Radial Impedance Vibrator on a Perfectly Conducting Sphere |
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162 | (2) |
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164 | (3) |
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167 | (2) |
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7 Electromagnetic Waves Scattering by Impedance Vibrators in a Rectangular Waveguide |
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169 | (30) |
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7.1 Vibrators with Constant Surface Impedance in Single-Mode and Below-Cutoff Rectangular Waveguides |
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169 | (15) |
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7.1.1 Problem Formulation and Solution by the Averaging Method |
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169 | (2) |
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7.1.2 Current Distribution and Scattering Fields of Impedance Vibrators in a Waveguide |
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171 | (6) |
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7.1.3 Resonant Properties of Impedance Vibrators in Single-Mode and Below-Cutoff Waveguides |
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177 | (7) |
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7.2 Vibrators with Variable Surface Impedance in a Rectangular Waveguide |
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184 | (4) |
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7.2.1 Problem Formulation and Solution by the Method of Induced EMF |
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185 | (3) |
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188 | (1) |
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7.3 Impedance Vibrators of Variable Radius in a Rectangular Waveguide |
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188 | (7) |
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7.3.1 Problem Formulation and Solution by the Method of Induced EMF |
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192 | (2) |
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194 | (1) |
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7.4 Original Aspects of Experimental Investigations |
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195 | (3) |
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198 | (1) |
Conclusion |
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199 | (2) |
Appendix A Electric Dyadic Green's Functions of the Considered Electrodynamic Volumes |
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201 | (4) |
Appendix B Basics of the Method of Moments |
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205 | (4) |
Appendix C Generalized Integral Functions |
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209 | (4) |
Appendix D Series Summation in the Function of the Self-Field of a Vibrator in a Rectangular Waveguide |
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213 | (4) |
Appendix E Electromagnetic Values in the CGS and SI Systems of Units |
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217 | (4) |
Index |
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221 | |