Logo

Category Theory for Scientists

Small book cover: Category Theory for Scientists

Category Theory for Scientists
by

Publisher: arXiv
Number of pages: 261

Description:
There are many books designed to introduce category theory to either a mathematical audience or a computer science audience. In this book, our audience is the broader scientific community. We attempt to show that category theory can be applied throughout the sciences as a framework for modeling phenomena and communicating results. In order to target the scientific audience, this book is example-based rather than proof-based.

Home page url

Download or read it online for free here:
Download link
(4.7MB, PDF)

Similar books

Book cover: Higher-Dimensional Categories: an illustrated guide bookHigher-Dimensional Categories: an illustrated guide book
by - University of Sheffield
This work gives an explanatory introduction to various definitions of higher-dimensional category. The emphasis is on ideas rather than formalities; the aim is to shed light on the formalities by emphasizing the intuitions that lead there.
(13692 views)
Book cover: Higher Operads, Higher CategoriesHigher Operads, Higher Categories
by - arXiv
Higher-dimensional category theory is the study of n-categories, operads, braided monoidal categories, and other such exotic structures. It draws its inspiration from topology, quantum algebra, mathematical physics, logic, and computer science.
(12899 views)
Book cover: Model Categories and Simplicial MethodsModel Categories and Simplicial Methods
by - Northwestern University
There are many ways to present model categories, each with a different point of view. Here we would like to treat model categories as a way to build and control resolutions. We are going to emphasize the analog of projective resolutions.
(10243 views)
Book cover: Mixed MotivesMixed Motives
by - American Mathematical Society
This book combines foundational constructions in the theory of motives and results relating motivic cohomology to more explicit constructions. Prerequisite for understanding the work is a basic background in algebraic geometry.
(15209 views)