👨‍💼 CUSTOMER CARE NO +919667374353

⭐ TOP RATED SELLER ON AMAZON, FLIPKART, EBAY & WALMART

🏆 TRUSTED FOR 10+ YEARS

  • 1,000 shoppers active
    From India to the World — Discover Our Global Stores

Foundations of Combinatorics with Applications (Dover Books on Mathematics)

1,000 shoppers are viewing this product now
Sale price Rs.1,636.00 Regular price Rs.2,181.00
Tax included


Compare our Price with Amazon

Genuine Products Guarantee

We guarantee 100% genuine products, and if proven otherwise, we will compensate you with 10 times the product's cost.

Delivery and Shipping

Products are generally ready for dispatch within 1 day and typically reach you in 3 to 5 days.

Book Details

  • Author: Edward A. Bender

  • Publisher: Dover

  • ISBN: 9780486446035

  • Pages: 1022

  • Binding: Paperback

  • Edition: Illustrated

  • Release Date: 18-01-2013

  • Languages: English

About The Book
This comprehensive introduction to combinatorics is designed for upper-level undergraduates and graduate students in engineering, science, and mathematics. Serving as a bridge between computer science and mathematics, it provides a solid foundation for understanding the principles that underpin many areas of theoretical and applied mathematics.

The book is divided into four sections:

  1. Counting and Listing: The first section covers basic counting principles, including functions, decision trees, and sieving methods, essential for understanding combinatorial structures.

  2. Graph Theory: The second section delves into the fundamental concepts of graph theory, presenting key topics and their applications.

  3. Applications to Computer Science and Mathematics: This part explores real-world applications, such as induction and recursion, sorting theory, and rooted plane trees, demonstrating the practical utility of combinatorics in various fields.

  4. Generating Functions: The final section introduces generating functions as a powerful tool for studying counting problems, offering a deep mathematical approach to combinatorics.

Throughout the book, numerous exercises, along with notes and references, reinforce key concepts. Solutions to odd-numbered exercises and all appendix exercises are provided, making this book an invaluable resource for self-study and course work in combinatorics.