Maxwell eigenmode approach to the Casimir-Lifshitz torque
More than 40 years ago, Barash published a calculation of the full retarded Casimir-Lifshitz torque for planar birefringent media with arbitrary degrees of anisotropy. An independent theoretical confirmation has been lacking since. We report a systematic and transparent derivation of the torque betw...
Saved in:
Main Authors: | , , |
---|---|
Other Authors: | |
Format: | Article |
Language: | English |
Published: |
2019
|
Subjects: | |
Online Access: | https://hdl.handle.net/10356/83530 http://hdl.handle.net/10220/49768 |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Institution: | Nanyang Technological University |
Language: | English |
id |
sg-ntu-dr.10356-83530 |
---|---|
record_format |
dspace |
spelling |
sg-ntu-dr.10356-835302023-02-28T19:30:41Z Maxwell eigenmode approach to the Casimir-Lifshitz torque Broer, Wijnand Liow, John Yuh Han Lu, Bing-Sui School of Physical and Mathematical Sciences Maxwell Casimir Science::Physics More than 40 years ago, Barash published a calculation of the full retarded Casimir-Lifshitz torque for planar birefringent media with arbitrary degrees of anisotropy. An independent theoretical confirmation has been lacking since. We report a systematic and transparent derivation of the torque between two media with both electric and magnetic birefringence. Our approach, based on an eigenmode decomposition of Maxwell's equations, generalizes Barash's result for electrically birefringent materials, and can be generalized to a wide range of anisotropic materials and finite thickness effects. Published version 2019-08-23T07:43:58Z 2019-12-06T15:24:57Z 2019-08-23T07:43:58Z 2019-12-06T15:24:57Z 2019 Journal Article Broer, W., Liow, J. Y. H., & Lu, B.-S. (2019). Maxwell eigenmode approach to the Casimir-Lifshitz torque. Physical Review A, 100(1), 012514-. doi:10.1103/PhysRevA.100.012514 2469-9926 https://hdl.handle.net/10356/83530 http://hdl.handle.net/10220/49768 10.1103/PhysRevA.100.012514 en Physical Review A © 2019 American Physical Society. All rights reserved. This paper was published in Physical Review A and is made available with permission of American Physical Society 15 p. application/pdf |
institution |
Nanyang Technological University |
building |
NTU Library |
continent |
Asia |
country |
Singapore Singapore |
content_provider |
NTU Library |
collection |
DR-NTU |
language |
English |
topic |
Maxwell Casimir Science::Physics |
spellingShingle |
Maxwell Casimir Science::Physics Broer, Wijnand Liow, John Yuh Han Lu, Bing-Sui Maxwell eigenmode approach to the Casimir-Lifshitz torque |
description |
More than 40 years ago, Barash published a calculation of the full retarded Casimir-Lifshitz torque for planar birefringent media with arbitrary degrees of anisotropy. An independent theoretical confirmation has been lacking since. We report a systematic and transparent derivation of the torque between two media with both electric and magnetic birefringence. Our approach, based on an eigenmode decomposition of Maxwell's equations, generalizes Barash's result for electrically birefringent materials, and can be generalized to a wide range of anisotropic materials and finite thickness effects. |
author2 |
School of Physical and Mathematical Sciences |
author_facet |
School of Physical and Mathematical Sciences Broer, Wijnand Liow, John Yuh Han Lu, Bing-Sui |
format |
Article |
author |
Broer, Wijnand Liow, John Yuh Han Lu, Bing-Sui |
author_sort |
Broer, Wijnand |
title |
Maxwell eigenmode approach to the Casimir-Lifshitz torque |
title_short |
Maxwell eigenmode approach to the Casimir-Lifshitz torque |
title_full |
Maxwell eigenmode approach to the Casimir-Lifshitz torque |
title_fullStr |
Maxwell eigenmode approach to the Casimir-Lifshitz torque |
title_full_unstemmed |
Maxwell eigenmode approach to the Casimir-Lifshitz torque |
title_sort |
maxwell eigenmode approach to the casimir-lifshitz torque |
publishDate |
2019 |
url |
https://hdl.handle.net/10356/83530 http://hdl.handle.net/10220/49768 |
_version_ |
1759856926981619712 |