World Scientific Publishing Company
Symplectic Geometry & Mirror Symmetry (English, Fukaya K)
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Specifications
| Publisher | World Scientific Publishing Company |
| Language | English |
| ISBN-13 | 9789810247140 |
| ISBN-10 | 9810247141 |
| Author | Fukaya K |
Product Description
About the Book
In 1993, M Kontsevich proposed a conceptual framework for explaining the phenomenon of mirror symmetry. Mirror symmetry had been discovered by physicists in string theory as a duality between families of three-dimensional Calabi-Yau manifolds. Kontsevich's proposal uses Fukaya's construction of the A ∞ -category of Lagrangian submanifolds on the symplectic side and the derived category of coherent sheaves on the complex side. The theory of mirror…
ISBN: 9789810247140
Book Insights
What You'll Learn
- ·In-depth exploration of topics covered in Symplectic Geometry & Mirror Symmetry
- ·Key concepts explained with clarity and practical examples
- ·Insights valuable for anyone studying or working in World Scientific Publishing Company
Who Should Read This
Students and professionals interested in World Scientific Publishing Company, as well as general readers looking to expand their knowledge.
Key Highlights
- ·Brand new physical book delivered across India
- ·15-day hassle-free return policy
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Symplectic Geometry & Mirror Symmetry is available in English on GlowMirror.
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Symplectic Geometry & Mirror Symmetry is authored by Fukaya K.
Who published Symplectic Geometry & Mirror Symmetry?
Symplectic Geometry & Mirror Symmetry is published by World Scientific Publishing Company.
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Page count information for Symplectic Geometry & Mirror Symmetry is available in the specifications section of this page.
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At an average reading speed of 250 words per minute, reading Symplectic Geometry & Mirror Symmetry takes a few hours to a few days depending on reading pace.
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About the Book
In 1993, M Kontsevich proposed a conceptual framework for explaining the phenomenon of mirror symmetry. Mirror symmetry had been discovered by physicists in string theory as a duality between families of three-dimensional Calabi-Yau manifolds. Kontsevich's proposal uses Fukaya's con...
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