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by Noriko Yui,Helena Verrill,and Charles F. Doran,Charles F. Doran

eBook Modular Forms and String Duality (Fields Institute Communications) download ISBN: 0821844849
Author: Noriko Yui,Helena Verrill,and Charles F. Doran,Charles F. Doran
Publisher: American Mathematical Society (September 24, 2008)
Language: English
Pages: 297
ePub: 1719 kb
Fb2: 1928 kb
Rating: 4.9
Other formats: txt azw docx lrf
Category: Math Sciences
Subcategory: Mathematics

A co-publication of the AMS and Fields Institute. Modular forms have long played a key role in the theory of numbers, including most famously the proof of Fermat's Last Theorem.

A co-publication of the AMS and Fields Institute. Less well-known are the emerging connections between string theory and number theory.

Start by marking Modular Forms And String Duality (Fields Institute Communications) as Want to Read .

Start by marking Modular Forms And String Duality (Fields Institute Communications) as Want to Read: Want to Read savin. ant to Read. This book is a testimony to the BIRS Workshop, and it covers a wide range of topics at the interface of number theory and string theory, with special emphasis on modular forms and string duality.

Fields Institute communications, 1069-5265 ; 54. General Note: Proceedings of a workshop held at the Banff International . Personal Name: Doran, Charles . 1971-.

Personal Name: Doran, Charles . Uniform Title: Fields Institute communications ; v. 54. Rubrics: Forms, Modular Congresses Duality (Mathematics) Mirror symmetry Number theory String theory Particles (Nuclear physics).

by Noriko Yui, Helena Verrill, and Charles F. Doran. ISBN 9780821844847 (978-0-8218-4484-7) Hardcover, American Mathematical Society, 2008. Founded in 1997, BookFinder. Forms, Modular Congresses Duality (Mathematics) Mirror symmetry Number theory String theory Particles (Nuclear physics). Download PDF book format. Download DOC book format.

Yui . Verrill . n Conjecture via SYZ Mirror Symmetry: Elliptic Curves. Charles F. Doran, Andrew Harder and Alan Thompson SIGMA 13 (2017), 045, 23 pages. GKZ Hypergeometric Series for the Hesse Pencil, Chain Integrals and Orbifold Singularities. Jie Zhou SIGMA 13 (2017), 030, 32 pages. Atsushi Kanazawa SIGMA 13 (2017), 024, 13 pages. Special Issues in SIGMA.

In other words, both camps have been living in parallel universe. oceedings{Doran2006ReportO, title {Report on " Modular Forms and String Duality " (06w5041)}, author {Charles F. Doran}, year {2006} }.

Discover Book Depository's huge selection of Charles F Doran books online. Modular Forms and String Duality. Free delivery worldwide on over 20 million titles. Showing 1 to 23 of 23 results. Most popular Price, low to high Price, high to low Publication date, old to new Publication date, new to old. A New North America. Noriko Yui. 30 Nov 2008.

Modular forms have long played a key role in the theory of numbers, including most famously the proof of Fermat's Last Theorem. Noriko Yui, Helena Verrill, and Charles F. American Mathematical Society. p. 9. ISBN 978-0-8218-7157-7. php?title Modular form&oldid 2238229". Categories: Mathematics stubs.

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Modular forms have long played a key role in the theory of numbers, including most famously the proof of Fermat's Last Theorem. Through its quest to unify the spectacularly successful theories of quantum mechanics and general relativity, string theory has long suggested deep connections between branches of mathematics such as topology, geometry, representation theory, and combinatorics. Less well-known are the emerging connections between string theory and number theory. This was indeed the subject of the workshop Modular Forms and String Duality held at the Banff International Research Station (BIRS), June 3-8, 2006. Mathematicians and physicists alike converged on the Banff Station for a week of both introductory lectures, designed to educate one another in relevant aspects of their subjects, and research talks at the cutting edge of this rapidly growing field. This book is a testimony to the BIRS Workshop, and it covers a wide range of topics at the interface of number theory and string theory, with special emphasis on modular forms and string duality. They include the recent advances as well as introductory expositions on various aspects of modular forms, motives, differential equations, conformal field theory, topological strings and Gromov-Witten invariants, mirror symmetry, and homological mirror symmetry. The contributions are roughly divided into three categories: arithmetic and modular forms, geometric and differential equations, and physics and string theory. The book is suitable for researchers working at the interface of number theory and string theory.