Jie-qiang Wu 
AdS3/CFT2 and Holographic Entanglement Entropy [PDF ebook] 

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This book focuses on Ad S3/CFT2, addressing different aspects of this correspondence in field theory and in gravity, including entanglement entropy, higher genus partition function, and conformal block. Holographic entanglement entropy is an important area in holographic and quantum information, which implies a deep relation between geometry and quantum entanglement. In this book, the authors use holographic entanglement entropy as a tool to investigate Ad S3/CFT2. They study the entanglement entropy at high temperature in field theory and in holographics, and show that the results match each other in classical and one-loop order. In the Ad S3/CFT2 system, they examine in detail the correspondence, exploring the higher genus partition function, entanglement entropy in a general system and conformal block, and they find good correspondence in field theory and gravity. The result strongly supports Ad S3/CFT2 correspondence. In addition, they develop several important techniques in 2d CFT and 3d gravity, which also offer inspiration for other fields.

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表中的内容

Background.- Holographic Entanglement Entropy in a Finite System at Finite Temperature.- One Loop Partition Function.- Holographic Entanglement Entropy in a General System.- Conformal Block and the Holographic Description.- Conclusion and Outlook.

关于作者


Jie-qiang Wu received his B.Sc. in Physics from the Department of Physics at Peking University, China in 2012, and his Ph.D. from the Department of Physics at Peking University in August 2017. His major research project in Prof Bin Chen’s group was holographic entanglement entropy. Subsequently, he became a postdoc working with Professor Daniel Harlow in CTP, MIT focusing on Ad S/CFT, gravity reconstruction, holographic entanglement entropy and holographic description of other information quantity.

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语言 英语 ● 格式 PDF ● 网页 145 ● ISBN 9789811332128 ● 文件大小 2.6 MB ● 出版者 Springer Singapore ● 市 Singapore ● 国家 SG ● 发布时间 2019 ● 下载 24 个月 ● 货币 EUR ● ID 7236904 ● 复制保护 社会DRM

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