Approaches to the Natural World Based on Math-Physical Three PrinciplesApproaches to the Natural World Based on Math-Physical Three Principles

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) 摘要: Synthesized modern mathematics and physics, the author proposes the approaches to the natural world with math-physical three principles

The first principle is the Lagrange-Hamilton principle

) Abstract: Synthesized modern mathematics and physics, the author proposes the approaches to the natural world with math-physical three principles

The first principle is the Lagrange-Hamilton principle

[2008-02-01]

http://www

paper

edu

cn/releasepaper/content/200802-2

发表期刊: 暂无

总览 评价 叶鹰 * ( 浙江大学

in which Ω is curvature and ω is connection, while χ is characteristic index and M is manifold on real, complex, quaternion or octonion

The three principles can be applied to physical systems with real, complex, quaternion and octonion phases, which produce respectively Euclid-Newton system, Riemman-Einstein system, Finsler-Yang system and a new one

Keywords: mathematical physics; physical philosophy; Hamilton principle; Noether theorem; Einstein equation; Stokes theorem; Gauss-Bonnet formula; Finsler geometry; Yang-Mills field 下载PDF阅读器 PDF全文下载: 初稿 ( 204 ) 作者简介: 通信联系人: 【收录情况】 中国科技论文在线: 叶鹰

 Approaches to the Natural World Based on Math-Physical Three Principles[EB/OL]

北京:中国科技论文在线

in which Ω is curvature and ω is connection, while χ is characteristic index and M is manifold on real, complex, quaternion or octonion

The three principles can be applied to physical systems with real, complex, quaternion and octonion phases, which produce respectively Euclid-Newton system, Riemman-Einstein system, Finsler-Yang system and a new one

关键词: mathematical physics; physical philosophy; Hamilton principle; Noether theorem; Einstein equation; Stokes theorem; Gauss-Bonnet formula; Finsler geometry; Yang-Mills field Ye Ying * ( Zhejiang University

where F is strength of field, Ω is curvature and ω is connection

The third principle is the Gauss- Stokes principle

where F is strength of field, Ω is curvature and ω is connection

The third principle is the Gauss- Stokes principle

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