What is included with this book?
Prologue | p. vi |
Dedication | p. vii |
Preface | p. ix |
Acknowledgments | p. xi |
Acronyms and Principal Symbols | p. xvii |
The Maxwell Postulates and Constitutive Relations | p. 1 |
From microscopic to macroscopic | p. 1 |
Boundary conditions | p. 4 |
Constitutive relations | p. 7 |
The frequency domain | p. 8 |
6-vector/6×6 dyadic notation | p. 12 |
Form invariances | p. 13 |
Time reversal | p. 13 |
Spatial inversion | p. 14 |
Lorentz covariance | p. 15 |
Chiral invariance | p. 16 |
Conjugate invariance | p. 18 |
Energy and momentum | p. 19 |
Constitutive dyadics | p. 20 |
Constraints | p. 20 |
Specializations | p. 24 |
Linear Mediums | p. 31 |
Isotropy | p. 31 |
Free space | p. 31 |
Dielectric-magnetic mediums | p. 32 |
Isotropic chirality | p. 33 |
Anisotropy | p. 33 |
Uniaxial anisotropy | p. 34 |
Biaxial anisotropy | p. 35 |
Gyrotropy | p. 38 |
Bianisotropy | p. 41 |
Mediums moving at constant velocity | p. 41 |
Uniaxial and biaxial bianisotropy | p. 42 |
Mediums with simultaneous mirror-conjugated and racemic chirality characteristics | p. 43 |
Faraday chiral mediums | p. 44 |
Pseudochiral omega mediums | p. 45 |
Nonhomogeneous mediums | p. 46 |
Periodic nonhomogeneity | p. 46 |
Gravitationally induced bianisotropy | p. 48 |
Spacetime Symmetries and Constitutive Dyadics | p. 55 |
Point groups of classical crystallography | p. 55 |
Magnetic point groups | p. 57 |
Continuous point groups | p. 65 |
Space groups | p. 78 |
Planewave Propagation | p. 81 |
Uniform and nonuniform plane waves | p. 82 |
Eigenanalysis | p. 84 |
Reflection and refraction of plane waves | p. 86 |
Uniform plane waves in isotropic mediums | p. 88 |
Dielectric-magnetic mediums | p. 89 |
Isotropic chiral mediums | p. 89 |
Uniform plane waves in anisotropic mediums | p. 90 |
Uniaxial mediums | p. 90 |
Biaxial mediums | p. 92 |
Gyrotropic mediums | p. 94 |
Uniform plane waves in bianisotropic mediums | p. 95 |
Mediums moving at constant velocity | p. 96 |
Mediums with simultaneous mirror-conjugated and racemic chirality characteristics | p. 97 |
Faraday chiral mediums | p. 98 |
Beltrami fields in a bianisotropic medium | p. 100 |
Plane waves in nonhomogeneous mediums | p. 102 |
Periodic nonhomogeneity | p. 102 |
Gravitationally affected vacuum | p. 104 |
Exotic planewave phenomenons | p. 106 |
Plane waves with negative phase velocity | p. 107 |
Hyperbolic dispersion relations | p. 109 |
Voigt waves | p. 111 |
Negative reflection | p. 116 |
Counterposition of wavevector and time-averaged Poynting vector | p. 117 |
Dyadic Green Functions | p. 125 |
Definition and properties | p. 125 |
Closed-form representations | p. 127 |
Isotropic mediums | p. 128 |
Uniaxial dielectric-magnetic mediums | p. 130 |
More complex mediums | p. 132 |
Huygens principle | p. 133 |
Uniaxial dielectric-magnetic mediums | p. 134 |
Isotropic chiral mediums | p. 136 |
Eigenfunction representations | p. 136 |
Homogeneous mediums | p. 136 |
Nonhomogeneous mediums | p. 138 |
Depolarization dyadics | p. 139 |
Ellipsoidal shape | p. 140 |
Spherical shape | p. 144 |
Bianisotropic mediums | p. 149 |
Connection to plasmonics | p. 150 |
Homogenization | p. 155 |
Constituent mediums | p. 156 |
Maxwell Garnett formalism | p. 158 |
Bruggeman formalism | p. 160 |
Strong-property-fluctuation theory | p. 162 |
Background | p. 162 |
Estimates of constitutive parameters | p. 163 |
Extended homogenization formalisms | p. 166 |
Anisotropy and bianisotropy via homogenization | p. 168 |
Homogenized composite mediums as metamaterials | p. 169 |
Nonlinear Mediums | p. 179 |
Constitutive relations | p. 179 |
Homogenization | p. 181 |
Maxwell Garnett formalism | p. 182 |
Strong-property-fluctuation theory | p. 183 |
Nonlinearity enhancement | p. 199 |
Quantum electrodynamic vacuum | p. 200 |
Dyadic Notation and Analysis | p. 205 |
Epilogue | p. 207 |
Index | p. 209 |
About the Authors | p. 213 |
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