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Higher Operads, Higher Categories

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Published by Cambridge University Press .
Written in English

Subjects:

  • Category theory,
  • Geometry,
  • Science/Mathematics,
  • Geometry - General,
  • Mathematics,
  • Algebra - General,
  • Combinatorics,
  • Mathematics / Combinatorics,
  • Categories (Mathematics),
  • Operads

Book details:

Edition Notes

London Mathematical Society Lecture Note Series

The Physical Object
FormatPaperback
Number of Pages448
ID Numbers
Open LibraryOL7744936M
ISBN 100521532159
ISBN 109780521532150

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  Structures such as braided monoidal categories, operads, and Hopf algebras are familiar to those who have studied topological quantum field theory, knot theory, string theory, and the renormalization procedure in quantum field theory. This book attempts, and succeeds, in presenting to the interested reader an overview of higher category theory  › Books › Science & Math › Mathematics. Higher-dimensional category theory is the study of n-categories, operads, braided monoidal categories, and other such exotic structures. It draws its inspiration from areas as diverse as topology, quantum algebra, mathematical physics, logic, and theoretical computer science. The heart of this book is the language of generalized ://   Higher-dimensional category theory is the study of n-categories, operads, braided monoidal categories, and other such exotic structures. It draws its inspiration from areas as diverse as topology, quantum algebra, mathematical physics, logic, and theoretical computer science. This is the first book on the subject and lays its ://~tl/hohc. Category theory has experienced a resurgence in popularity recently because of new links with topology and mathematical physics. This book provides a clearly written account of higher order category theory and presents operads and multicategories as a natural language for its study. Tom Leinster has included necessary background material and applications as well as appendices containing some

Higher Operads, Higher Categories Tom Leinster. Category theory has experienced a resurgence in popularity recently because of new links with topology and mathematical physics. This book provides a clearly written account of higher order category theory and presents operads and multicategories as a natural language for its study. Tom Leinster Higher operads, higher categories. [Tom Leinster] -- Foundations of higher dimensional category theory for graduate students and researchers in mathematics and mathematical physics. Connect to e-book. We have trial access to this e-book until 31/7/ through our Cambridge Books Online trial of o titles Higher dimensional category theory is the study of n categories, operads, braided monoidal categories, and other such exotic structures. It draws its inspiration from areas as diverse as topology, quantum algebra, mathematical physics, logic, and theoretical computer science. This is the first book on the subject and lays its foundations , Amazon配送商品ならHigher Operads, Higher Categories (London Mathematical Society Lecture Note Series)が通常配送無料。更にAmazonならポイント還元本が多数。Leinster, Tom作品ほか、お急ぎ便対象商品は当日お届けも可能。

The subject of this book is the theory of operads and colored operads, sometimes called symmetric multicategories. A (colored) operad is an abstract object which encodes operations with multiple inputs and one output and relations between such operations. Higher Operads, Higher Categories. Cambridge University Press. Tom Leinster. Year Find helpful customer reviews and review ratings for Higher Operads, Higher Categories (London Mathematical Society Lecture Note Series Book ) at Read honest and unbiased product reviews from our :// Tom Leinster『Higher Operads, Higher Categories (London Mathematical Society Lecture Note Series) by Tom Leinster』の感想・レビュー一覧です。ネタバレを含む感想・レビューは、ネタバレフィルターがあるので安心。読書メーターに投稿された約0件 の感想・レビューで Higher-dimensional category theory is the study of n-categories, operads, braided monoidal categories, and other such exotic structures. It draws its inspiration from areas as diverse as topology, quantum algebra, mathematical physics, logic, and theoretical