Stationary Worldline Power Distributions

Michael R.R. Good; Maksat Temirkhan; Thomas Oikonomou

doi:10.1007/s10773-019-04176-7

Stationary Worldline Power Distributions

Michael R.R. Good, Maksat Temirkhan, Thomas Oikonomou

Department of Physics

Research output: Contribution to journal › Article › peer-review

1 Citation (Scopus)

Abstract

A worldline with a time-independent spectrum is called stationary. Such worldlines are arguably the most simple motions in physics. Barring the trivially static motion, the non-trivial worldlines are uniformly accelerated. As such, a point charge moving along a stationary worldline will emit constant radiative power. The angular distribution, maximum angle scaling and Thomas precession of this power is found for all stationary worldlines including those with torsion and hypertorsion.

Original language	English
Pages (from-to)	2942-2968
Number of pages	27
Journal	International Journal of Theoretical Physics
Volume	58
Issue number	9
DOIs	https://doi.org/10.1007/s10773-019-04176-7
Publication status	Published - Sep 15 2019

Keywords

Power distribution
Radiation
Stationary worldlines
Uniform acceleration

ASJC Scopus subject areas

Mathematics(all)
Physics and Astronomy (miscellaneous)

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title = "Stationary Worldline Power Distributions",

abstract = "A worldline with a time-independent spectrum is called stationary. Such worldlines are arguably the most simple motions in physics. Barring the trivially static motion, the non-trivial worldlines are uniformly accelerated. As such, a point charge moving along a stationary worldline will emit constant radiative power. The angular distribution, maximum angle scaling and Thomas precession of this power is found for all stationary worldlines including those with torsion and hypertorsion.",

keywords = "Power distribution, Radiation, Stationary worldlines, Uniform acceleration",

author = "Good, {Michael R.R.} and Maksat Temirkhan and Thomas Oikonomou",

note = "Funding Information: MG thanks Rafael Sorkin for clarifying a point about integral parameter independence and Harret Rosu for discussions on the semicubical parabola. Funding from state-targeted program ?Center of Excellence for Fundamental and Applied Physics? (BR05236454) by the Ministry of Education and Science of the Republic of Kazakhstan is acknowledged. Funding also provided by the ORAU FY2018-SGP-1-STMM Faculty Development Competitive Research Grant No. 090118FD5350 at Nazarbayev University.",

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AU - Oikonomou, Thomas

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PY - 2019/9/15

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N2 - A worldline with a time-independent spectrum is called stationary. Such worldlines are arguably the most simple motions in physics. Barring the trivially static motion, the non-trivial worldlines are uniformly accelerated. As such, a point charge moving along a stationary worldline will emit constant radiative power. The angular distribution, maximum angle scaling and Thomas precession of this power is found for all stationary worldlines including those with torsion and hypertorsion.

AB - A worldline with a time-independent spectrum is called stationary. Such worldlines are arguably the most simple motions in physics. Barring the trivially static motion, the non-trivial worldlines are uniformly accelerated. As such, a point charge moving along a stationary worldline will emit constant radiative power. The angular distribution, maximum angle scaling and Thomas precession of this power is found for all stationary worldlines including those with torsion and hypertorsion.

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KW - Radiation

KW - Stationary worldlines

KW - Uniform acceleration

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Stationary Worldline Power Distributions

Abstract

Keywords

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