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 #  AuthorTitleAccn#YearItem Type Claims
1 Fauser, Bertfried Quantum Gravity I07927 2007 eBook  
2 Fauser, Bertfried Quantum Field Theory I07771 2009 eBook  
3 Zeidler, Eberhard Quantum Field Theory I: Basics in Mathematics and Physics I07526 2006 eBook  
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TitleQuantum Gravity : Mathematical Models and Experimental Bounds
Author(s)Fauser, Bertfried;Tolksdorf, J??rgen;Zeidler, Eberhard
PublicationBasel, 1. Birkh??user Basel 2. Imprint: Birkh??user, 2007.
DescriptionXVI, 336 p : online resource
Abstract NoteThe construction of a quantum theory of gravity is the most fundamental challenge confronting contemporary theoretical physics. The different physical ideas which evolved while developing a theory of quantum gravity require highly advanced mathematical methods. This book presents different mathematical approaches to formulate a theory of quantum gravity. It represents a carefully selected cross-section of lively discussions about the issue of quantum gravity which took place at the second workshop "Mathematical and Physical Aspects of Quantum Gravity" in Blaubeuren, Germany. This collection covers in a unique way aspects of various competing approaches. A unique feature of the book is the presentation of different approaches to quantum gravity making comparison feasible. This feature is supported by an extensive index. The book is mainly addressed to mathematicians and physicists who are interested in questions related to mathematical physics. It allows the reader to obtain a broad and up-to-date overview on a fascinating active research area.
ISBN,Price9783764379780
Keyword(s)1. Applications of Mathematics 2. APPLIED MATHEMATICS 3. ASTRONOMY 4. Astronomy, Astrophysics and Cosmology 5. ASTROPHYSICS 6. Classical and Quantum Gravitation, Relativity Theory 7. EBOOK 8. EBOOK - SPRINGER 9. Elementary particles (Physics) 10. Elementary Particles, Quantum Field Theory 11. ENGINEERING MATHEMATICS 12. GRAVITATION 13. Mathematical Methods in Physics 14. PHYSICS 15. QUANTUM FIELD THEORY 16. QUANTUM PHYSICS
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2.     
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TitleQuantum Field Theory : Competitive Models
Author(s)Fauser, Bertfried;Tolksdorf, J??rgen;Zeidler, Eberhard
PublicationBasel, 1. Birkh??user Basel 2. Imprint: Birkh??user, 2009.
DescriptionXIX, 436 p : online resource
Abstract NoteFor more than 70 years, quantum field theory (QFT) can be seen as a driving force in the development of theoretical physics. Equally fascinating is the fruitful impact which QFT had in rather remote areas of mathematics. The present book features some of the different approaches, different physically viewpoints and techniques used to make the notion of quantum field theory more precise. For example, the present book contains a discussion including general considerations, stochastic methods, deformation theory and the holographic AdS/CFT correspondence. It also contains a discussion of more recent developments like the use of category theory and topos theoretic methods to describe QFT. The present volume emerged from the 3rd 'Blaubeuren Workshop: Recent Developments in Quantum Field Theory', held in July 2007 at the Max Planck Institute of Mathematics in the Sciences in Leipzig/Germany. All of the contributions are committed to the idea of this workshop series: 'To bring together outstanding experts working in the field of mathematics and physics to discuss in an open atmosphere the fundamental questions at the frontier of theoretical physics'
ISBN,Price9783764387365
Keyword(s)1. EBOOK 2. EBOOK - SPRINGER 3. Mathematical Methods in Physics 4. PHYSICS 5. QUANTUM PHYSICS
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TitleQuantum Field Theory I: Basics in Mathematics and Physics : A Bridge between Mathematicians and Physicists
Author(s)Zeidler, Eberhard
PublicationBerlin, Heidelberg, Springer Berlin Heidelberg, 2006.
DescriptionXXIV, 1051 p : online resource
Abstract NoteThis is the first volume of a modern introduction to quantum field theory which addresses both mathematicians and physicists ranging from advanced undergraduate students to professional scientists. The book tries to bridge the existing gap between the different languages used by mathematicians and physicists. For students of mathematics it is shown that detailed knowledge of the physical background helps to motivate the mathematical subjects and to discover interesting interrelationships between quite different mathematical topics. For students of physics, fairly advanced mathematics is presented, which is beyond the usual curriculum in physics. It is the author's goal to present the state of the art of realizing Einstein's dream of a unified theory for the four fundamental forces in the universe (gravitational, electromagnetic, strong, and weak interaction). From the reviews: "??? Quantum field theory is one of the great intellectual edifices in the history of human thought. ??? This volume differs from other books on quantum field theory in its greater emphasis on the interaction of physics with mathematics. ??? an impressive work of scholarship." (William G. Faris, SIAM Review, Vol. 50 (2), 2008) ??"??? it is a fun book for practicing quantum field theorists to browse, and it may be similarly enjoyed by mathematical colleagues. Its ultimate value may lie in encouraging students to enter this challenging interdisciplinary area of mathematics and physics. Summing Up: Recommended. Upper-division undergraduates through faculty." (M. C. Ogilvie, CHOICE, Vol. 44 (9), May, 2007)
ISBN,Price9783540347644
Keyword(s)1. ANALYSIS 2. Analysis (Mathematics) 3. EBOOK 4. EBOOK - SPRINGER 5. Elementary particles (Physics) 6. Elementary Particles, Quantum Field Theory 7. FUNCTIONAL ANALYSIS 8. MATHEMATICAL ANALYSIS 9. Mathematical Methods in Physics 10. MATHEMATICAL PHYSICS 11. PARTIAL DIFFERENTIAL EQUATIONS 12. PHYSICS 13. QUANTUM FIELD THEORY 14. Theoretical, Mathematical and Computational Physics
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I07526     On Shelf    

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