Mach’s Principle in a Mixed Newton-Einstein Context

Evert Jan Post; Michael Berg

Mach’s Principle in a Mixed Newton-Einstein Context

University of Houston

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

Abstract

A closed physical space, in conjunction with scalar versus pseudo scalar distinctions, and an accordingly adapted Gauss theorem, reveal unexpected perspectives on Mach's principle, the mass-energy theorem, and a bonus insight into the nature of the solutions of the Einstein field equations of gravity.

Original language	American English
Pages (from-to)	36-40
Journal	Galiliean Electrodynamics
Volume	10
Issue number	2
State	Published - 1999

Keywords

Galilean angle
Gauss' law

Disciplines

Mathematics
Physics

Access to Document

https://digitalcommons.lmu.edu/math_fac/74/

Cite this

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title = "Mach{\textquoteright}s Principle in a Mixed Newton-Einstein Context",

abstract = " A closed physical space, in conjunction with scalar versus pseudo scalar distinctions, and an accordingly adapted Gauss theorem, reveal unexpected perspectives on Mach's principle, the mass-energy theorem, and a bonus insight into the nature of the solutions of the Einstein field equations of gravity.",

keywords = "Galilean angle, Gauss' law",

author = "Post, {Evert Jan} and Michael Berg",

note = "Post, Evert Jan and Michael Berg. “Mach{\textquoteright}s Principle in a Mixed Newton-Einstein Context,” joint with E. J. Post, Galilean Electrodynamics, 10(2), Fall 1999, 36-40.",

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journal = "Galiliean Electrodynamics",

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AU - Berg, Michael

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PY - 1999

Y1 - 1999

N2 - A closed physical space, in conjunction with scalar versus pseudo scalar distinctions, and an accordingly adapted Gauss theorem, reveal unexpected perspectives on Mach's principle, the mass-energy theorem, and a bonus insight into the nature of the solutions of the Einstein field equations of gravity.

AB - A closed physical space, in conjunction with scalar versus pseudo scalar distinctions, and an accordingly adapted Gauss theorem, reveal unexpected perspectives on Mach's principle, the mass-energy theorem, and a bonus insight into the nature of the solutions of the Einstein field equations of gravity.

KW - Galilean angle

KW - Gauss' law

M3 - Article

VL - 10

SP - 36

EP - 40

JO - Galiliean Electrodynamics

JF - Galiliean Electrodynamics

IS - 2

ER -