String Theory in a Nutshell (In a Nutshell)

String Theory in a Nutshell (In a Nutshell) pdf epub mobi txt 電子書 下載2025

出版者:Princeton University Press
作者:Elias Kiritsis
出品人:
頁數:640
译者:
出版時間:2007-04-01
價格:USD 65.00
裝幀:Hardcover
isbn號碼:9780691122304
叢書系列:
圖書標籤:
  • 物理 
  • 弦論 
  • String 
  • 數學 
  • 弦論7 
  • 場論 
  • 入門 
  • 專業 
  •  
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This book is the essential new introduction to modern string theory, by one of the world's authorities on the subject. Concise, clearly presented, and up-to-date, String Theory in a Nutshell brings together the best understood and most important aspects of a theory that has been evolving since the early 1980s. A core model of physics that substitutes one-dimensional extended "strings" for zero-dimensional point-like particles (as in quantum field theory), string theory has been the leading candidate for a theory that would successfully unify all fundamental forces of nature, including gravity.</p>

Starting with the basic definitions of the theory, Elias Kiritsis guides readers through classic and modern topics. In particular, he treats perturbative string theory and its Conformal Field Theory (CFT) tools in detail while also developing nonperturbative aspects and exploring the unity of string interactions. He presents recent topics including black holes, their microscopic entropy, and the AdS/CFT correspondence. He also describes matrix model tools for string theory. In all, the book contains nearly five hundred exercises for the graduate-level student, and works as a self-contained and detailed guide to the literature.</p>

String Theory in a Nutshell is the staple one-volume reference on the subject not only for students and researchers of theoretical high-energy physics, but also for mathematicians and physicists specializing in theoretical cosmology and QCD.</p>

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Virasoro約束,類似於弦論的高斯定律;相互作用(振幅用圈圖錶示)四點散射的閉弦數圖 共形等價四孔球(樹的增厚就是閉弦);描寫boson弦的世界葉量子理論是二維共形不變的量子場論。共形變換的代數同構等於O(p+1,q+1)的李代數。二維共形群是無限維。生成元生成一個重新標度 換句話 它生成瞭平麵的鏇轉,SL(2,C)/Z2 環麵傳播子可以用laplace算子的非零本徵值和相應的本證函數寫齣。比安安基恒等式局部允許我們把場強錶示為勢能的外微分商

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Virasoro約束,類似於弦論的高斯定律;相互作用(振幅用圈圖錶示)四點散射的閉弦數圖 共形等價四孔球(樹的增厚就是閉弦);描寫boson弦的世界葉量子理論是二維共形不變的量子場論。共形變換的代數同構等於O(p+1,q+1)的李代數。二維共形群是無限維。生成元生成一個重新標度 換句話 它生成瞭平麵的鏇轉,SL(2,C)/Z2 環麵傳播子可以用laplace算子的非零本徵值和相應的本證函數寫齣。比安安基恒等式局部允許我們把場強錶示為勢能的外微分商

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Virasoro約束,類似於弦論的高斯定律;相互作用(振幅用圈圖錶示)四點散射的閉弦數圖 共形等價四孔球(樹的增厚就是閉弦);描寫boson弦的世界葉量子理論是二維共形不變的量子場論。共形變換的代數同構等於O(p+1,q+1)的李代數。二維共形群是無限維。生成元生成一個重新標度 換句話 它生成瞭平麵的鏇轉,SL(2,C)/Z2 環麵傳播子可以用laplace算子的非零本徵值和相應的本證函數寫齣。比安安基恒等式局部允許我們把場強錶示為勢能的外微分商

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nutshell風~全麵雖然概括 heuristic解釋好玩但不可輕信

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nutshell風~全麵雖然概括 heuristic解釋好玩但不可輕信

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