Positive-, negative-, and orthogonal-phase-velocity propagation of electromagnetic plane waves in a simply moving medium: Reformulation and reappraisal

Mackay TG; Lakhtakia A

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Positive-, negative-, and orthogonal-phase-velocity propagation of electromagnetic plane waves in a simply moving medium: Reformulation and reappraisal

机译：电磁平面波在简单移动介质中的正，负和正交相位速度传播：重新制定和重新评估

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Reformulating the issue of planewave propagation in a simply moving, dielectric-magnetic medium that is isotropic in the co-moving: reference frame, using the Lorentz transformations of electric and magnetic fields and not the Minkowski constitutive relations-we reaffirm that plane waves which have positive phase velocity in the co-moving frame of reference can have negative phase velocity in certain non-co-moving frames of reference. Furthermore, this phenomenon occurs whether the medium is dissipative or not. For a fixed propagation direction, orthogonal phase velocity arises only at a unique velocity of the non-co-moving frame. (C) 2007 Elsevier GmbH. All rights reserved.

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《Optik: Zeitschrift fur Licht- und Elektronenoptik: = Journal for Light-and Electronoptic》 |2009年第1期|共4页
作者
Mackay TG; Lakhtakia A;
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正文语种 eng
中图分类光学;
关键词
Lorentz transformations; Minkowski constitutive relations; Phase velocity; Poynting vector;

机译：Lorentz变换;Minkowski本构关系;相速度;Poynting向量;

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1. Positive-, negative-, and orthogonal-phase-velocity propagation of electromagnetic plane waves in a simply moving medium: Reformulation and reappraisal [J] . Mackay TG, Lakhtakia A Optik: Zeitschrift fur Licht- und Elektronenoptik: = Journal for Light-and Electronoptic . 2009,第1期

机译：电磁平面波在简单移动介质中的正，负和正交相位速度传播：重新制定和重新评估
2. NEGATIVE- AND POSITIVE-PHASEVELOCITY PROPAGATION IN AN ISOTROPIC CHIRAL MEDIUM MOVING AT CONSTANT VELOCITY [J] . Tom G. Mackay, Akhlesh Lakhtakia Microwave and optical technology letters . 2007,第11期

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3. Electromagnetic wave propagation in a moving chiral medium [J] . Hoang Ngoc Long Advanced Studies in Theoretical Physics . 2010,第1a4期

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4. Computing the plane electromagnetic wave transient propagation in lossy medium based on COMSOL [C] . Li Gao, MingQi An, Quansheng Zhao Proceedings of 2015 International Conference on Estimation, Detection and Information Fusion . 2015

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5. Integral equation analysis of electromagnetic wave propagation in periodic structure and error analysis of various basis functions in projection of plane waves. [D] . Hu, Fu-Gang. 2010

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6. Mapped Chebyshev Pseudo-Spectral Method for Simulating the Shear Wave Propagation in the Plane of Symmetry of a Transversely Isotropic Viscoelastic Medium [O] . Bo Qiang, John C. Brigham, Robert J. McGough, -1

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7. Positive-, negative-, and orthogonal-phase-velocity propagation of electromagnetic plane waves in a simply moving medium [O] . MacKay, T G, Lakhtakia, A, Setiawan, S 2005

机译：电磁平面波在简单运动介质中的正，负和正交相位传播
8. Dynamic Non-Linear Wave Propagation in Ionized Media. 13. Microscopic Treatment of the Interaction Between a Plane Electromagnetic Wave and an Oscillating Medium [R] . Thomasson, A. R. 1964

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Positive-, negative-, and orthogonal-phase-velocity propagation of electromagnetic plane waves in a simply moving medium: Reformulation and reappraisal

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