幾何代數與微分形式間之轉換及其在重力之應用; Geometric Algebra and Differential Forms: Translation and Gravitational Application

Please use this identifier to cite or link to this item: http://ir.lib.ncu.edu.tw/handle/987654321/7252

Title:	幾何代數與微分形式間之轉換及其在重力之應用;Geometric Algebra and Differential Forms: Translation and Gravitational Application
Authors:	林永康;Yung-Kang Lin
Contributors:	物理研究所
Keywords:	幾何代數;規範場論;重力;微分形式;differential forms;pseudotensor;gauge theory;gravity;geometric algebra
Date:	2003-01-09
Issue Date:	2009-09-22 10:53:26 (UTC+8)
Publisher:	國立中央大學圖書館
Abstract:	幾何代數已成功應用在各物理領域, 我們希望能應用在重力上. Geometric Algebra already shows its power on Classical Mechanics,Electrodynamics, Quantum Mechanics and Special Relativity. It is a very handy tool for understanding and developing physics. It handles flat spacetime physics fairly well which give us the motivation to test the Gauge Theory of Gravity based on Geometric Algebra. Here we show in detail how to translate between the popular differential form approach and the Gauge Theory of Gravity-Geometric Algebra expressions. We then test on an application: the energy-momentum pseudotensor. The new formulism can handle this application well.
Appears in Collections:	[Graduate Institute of Physics] Electronic Thesis & Dissertation

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