Adaptive curvilinear coordinates in a plane-wave solution of Maxwell’s equations in photonic crystals

2005 ◽  
Vol 71 (19) ◽  
Author(s):  
G. J. Pearce ◽  
T. D. Hedley ◽  
D. M. Bird
Keyword(s):  
Photonic Crystals ◽  
Plane Wave ◽  
Wave Solution ◽  
Maxwell’S Equations ◽  
Maxwell's Equations ◽  
Curvilinear Coordinates ◽  
Plane Wave Solution

Plane wave ℋ (curl; Ω) conforming finite elements for Maxwell's equations

2003 ◽  
Vol 31 (3) ◽  
pp. 272-283 ◽  
Author(s):  
P. D. Ledger ◽  
K. Morgan ◽  
O. Hassan ◽  
N. P. Weatherill
Keyword(s):  
Finite Elements ◽  
Plane Wave ◽  
Maxwell’S Equations ◽  
Maxwell's Equations

Polarization

Optics f2f ◽  
2018 ◽  
pp. 51-70
Author(s):  
Charles S. Adams ◽  
Ifan G. Hughes
Keyword(s):  
Plane Wave ◽  
Wave Solution ◽  
Polarized Light ◽  
Plane Wave Solution ◽  
Polarization Of Light

This chapter discusses the polarization of light, including the transverse nature of the plane-wave solution; the linear and circular bases are introduced, and the propagation of polarized light in media is analysed.

Maxwell fields satisfying Huygens's principle

1968 ◽  
Vol 64 (3) ◽  
pp. 779-785 ◽  
Author(s):  
H. P. Künzle
Keyword(s):  
Wave Equation ◽  
Plane Wave ◽  
Maxwell’S Equations ◽  
Maxwell's Equations ◽  
Maxwell Fields ◽  
Wave Space

AbstractIt is shown that Huygens's principle holds for the solutions of Maxwell's equations for p-forms of all degrees in a gravitational plane wave space, while the solutions of the wave equation for 1, 2, and 3-forms, however, may have tails.

Linear peridynamics for triclinic materials

2020 ◽  
pp. 108128652096988
Author(s):  
Yozo Mikata
Keyword(s):  
Constitutive Equation ◽  
Plane Wave ◽  
Governing Equation ◽  
Wave Solution ◽  
Anisotropic Materials ◽  
Dispersion Curves ◽  
Plane Wave Solution ◽  
Peridynamic Theory

The governing equation of linear peridynamics is developed for the most general anisotropic materials (triclinic materials). As a departure from the standard peridynamic theory, the linear constitutive equation in the form of a micromodulus is determined by directly requiring the resulting peridynamic equation to converge to a comparable classical elastodynamic equation for a triclinic material as the generalized material horizon approaches zero. As a result, a new peridynamic governing equation is obtained for triclinic peridynamic materials. As an application of the newly obtained peridynamic equation, a plane wave solution is analytically obtained and discussed, and dispersion curves are plotted for triclinic peridynamic materials.

Plane-wave solution of systems of einstein-weyl equations

1996 ◽  
Vol 39 (2) ◽  
pp. 121-124
Author(s):  
V. G. Bagrov ◽  
V. V. Obukhov ◽  
A. G. Sakhapov
Keyword(s):  
Plane Wave ◽  
Wave Solution ◽  
Plane Wave Solution
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