
World Scientific Publishing Company
Infinity Operads and Monoidal Categories with Group Equivariance (English, Donald Yau)
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Specifications
| Publisher | World Scientific Publishing Company |
| Language | English |
| ISBN-13 | 9789811250927 |
| ISBN-10 | 9811250928 |
| Author | Donald Yau |
Product Description
About the Book
This monograph provides a coherent development of operads, infinity operads, and monoidal categories, equipped with equivariant structures encoded by an action operad. A group operad is a planar operad with an action operad equivariant structure. In the first three parts of this monograph, we establish a foundation for group operads and for their higher coherent analogues called infinity group operads. Examples include planar, symmetric, braided,…
ISBN: 9789811250927
Book Insights
What You'll Learn
- ·In-depth exploration of topics covered in Infinity Operads and Monoidal Categories with Group Equivariance
- ·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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Infinity Operads and Monoidal Categories with Group Equivariance is available in English on GlowMirror.
Who is the author of Infinity Operads and Monoidal Categories with Group Equivariance?
Infinity Operads and Monoidal Categories with Group Equivariance is authored by Donald Yau.
Who published Infinity Operads and Monoidal Categories with Group Equivariance?
Infinity Operads and Monoidal Categories with Group Equivariance is published by World Scientific Publishing Company.
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About the Book
This monograph provides a coherent development of operads, infinity operads, and monoidal categories, equipped with equivariant structures encoded by an action operad. A group operad is a planar operad with an action operad equivariant structure. In the first three parts of this mon...
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