An Invitation to Combinatorics

By Shahriar Shahriari | Publisher: Cambridge University Press

About the book

This lively undergraduate combinatorics text covers all essential topics, with few prerequisites. Mini-projects, warm-up problems, and 1200+ exercises encourage active student participation. Students will get a glimpse into current research trends and open problems as well as some of the history and global origins of the subject.

Editions of An Invitation to Combinatorics

Hardcover
ISBN 9781108476546

Read an Excerpt

This lively undergraduate combinatorics text covers all essential topics, with few prerequisites. Mini-projects, warm-up problems, and 1200+ exercises encourage active student participation. Students will get a glimpse into current research trends and open problems as well as some of the history and global origins of the subject.

Frequently Asked Questions

What is An Invitation to Combinatorics about?

This lively undergraduate combinatorics text covers all essential topics, with few prerequisites. Mini-projects, warm-up problems, and 1200+ exercises encourage active student participation. Students will get a glimpse into current research trends and open problems as well as some of the history and global origins of the subject.

What core themes, tropes, or subjects are explored in An Invitation to Combinatorics?

Mathematics and Science > Mathematics > Combinatorics and graph theory

Where can I read a sample of An Invitation to Combinatorics?

You can read an official preview of the few pages here https://www.book2look.com/book/9781108476546

Who is/are the Author/s of the book An Invitation to Combinatorics?

Shahriar Shahriari

Who is the Publisher of the book An Invitation to Combinatorics?

Cambridge University Press

What are the ISBN numbers for the physical and digital editions?

An Invitation to Combinatorics is available as hardcover(ISBN 9781108476546)

Where can I buy An Invitation to Combinatorics online or support local independent bookshops?

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Where can I buy An Invitation to Combinatorics?