Particle pair creation in the de Sitter space
碩士 === 國立臺灣師範大學 === 物理學系 === 101 === In this thesis, we derive the exact solutions to the Klein-Gordon equations and the Dirac equations for the three coordinate systems in the de Sitter space: the spherical coordinate system, the Poincaré coordinate system, and the global coordinate system. By choo...
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ndltd-TW-101NTNU51980282016-03-18T04:42:08Z http://ndltd.ncl.edu.tw/handle/52826962355915548773 Particle pair creation in the de Sitter space 德西特空間粒子對創生 陳佳宜 碩士 國立臺灣師範大學 物理學系 101 In this thesis, we derive the exact solutions to the Klein-Gordon equations and the Dirac equations for the three coordinate systems in the de Sitter space: the spherical coordinate system, the Poincaré coordinate system, and the global coordinate system. By choosing proper boundary conditions of the system, we construct the in-vacuum and out-vacuum states which can be used to study the process involving creation and annihilation of particle and anti-particle pairs. 高賢忠 2013 學位論文 ; thesis 61 en_US |
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碩士 === 國立臺灣師範大學 === 物理學系 === 101 === In this thesis, we derive the exact solutions to the Klein-Gordon equations and the Dirac equations for the three coordinate systems in the de Sitter space: the spherical coordinate system, the Poincaré coordinate system, and the global coordinate system.
By choosing proper boundary conditions of the system, we construct the in-vacuum and out-vacuum states which can be used to study the process involving creation and annihilation of particle and anti-particle pairs.
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高賢忠 |
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高賢忠 陳佳宜 |
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陳佳宜 |
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陳佳宜 Particle pair creation in the de Sitter space |
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陳佳宜 |
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Particle pair creation in the de Sitter space |
title_short |
Particle pair creation in the de Sitter space |
title_full |
Particle pair creation in the de Sitter space |
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Particle pair creation in the de Sitter space |
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Particle pair creation in the de Sitter space |
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particle pair creation in the de sitter space |
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2013 |
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http://ndltd.ncl.edu.tw/handle/52826962355915548773 |
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AT chénjiāyí particlepaircreationinthedesitterspace AT chénjiāyí déxītèkōngjiānlìziduìchuàngshēng |
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1718208260412014592 |