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Efficient Algorithms for Listing Combinatorial Structures by Leslie Ann Goldberg – Cambridge University Press hardcover
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Efficient Algorithms for Listing Combinatorial Structures by Leslie Ann Goldberg – A Cambridge University Press Referenc

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Product Description

Introduction

In the vast and intricate world of computer science, the ability to systematically generate combinatorial structures is a cornerstone of algorithm design and theoretical research. Leslie Ann Goldberg’s Efficient Algorithms for Listing Combinatorial Structures stands as a definitive guide for students, researchers, and practitioners who seek to master the art of enumeration. Published by Cambridge University Press, this hardcover edition offers a rigorous yet accessible exploration of the methods used to list permutations, combinations, graphs, and other discrete objects with optimal efficiency. For Indian students preparing for advanced studies in computer science or competitive programming, this book bridges the gap between abstract theory and practical implementation.

Book Overview

This volume is a comprehensive monograph that delves into the design and analysis of algorithms for listing combinatorial objects. It addresses fundamental questions: How can we generate all possible structures without repetition? What are the time and space trade-offs? Goldberg presents a unified framework based on the concept of backtracking and recursive generation, providing readers with tools to tackle complex enumeration problems. The book is structured to gradually build from basic principles to advanced techniques, making it suitable for both classroom use and self-study. With a focus on worst-case optimality, it equips readers with the knowledge to create algorithms that are not just correct but also efficient in practice.

Key Highlights

  • Rigorous Theoretical Foundation: Every algorithm is presented with formal proofs of correctness and complexity analysis.
  • Broad Coverage of Structures: From subsets and permutations to trees, graphs, and matroids, the book covers a wide array of combinatorial families.
  • Practical Implementation Insights: While theoretical, the text includes pseudocode and algorithmic sketches that can be directly translated into code.
  • Focus on Efficiency: Emphasis on algorithms that run in time proportional to the number of objects listed, often with constant amortized time per object.
  • Authored by a Renowned Expert: Leslie Ann Goldberg is a leading figure in theoretical computer science, known for her work on counting and sampling problems.

Inside the Book

The book is organized into well-defined chapters that progressively introduce key concepts. The opening chapters lay the groundwork with basic definitions and the fundamental principles of recursive generation. Readers are then guided through the generation of combinatorial structures such as combinations, permutations, and integer partitions. Mid-section chapters tackle more complex objects like trees, graphs, and hypergraphs, introducing techniques such as the reverse search method and Gray codes. Later chapters explore advanced topics including listing of spanning trees, perfect matchings, and cycles, with a focus on achieving optimal time complexity. Each chapter concludes with exercises that range from routine to challenging, encouraging deeper engagement.

Key Topics

  • Recursive generation and backtracking algorithms
  • Listing all subsets, permutations, and combinations
  • Generation of integer partitions and set partitions
  • Enumeration of trees, rooted trees, and forests
  • Listing all spanning trees of a graph
  • Algorithms for generating all cycles and paths
  • Efficient listing of matchings and independent sets
  • Gray codes and minimal change orders
  • Reverse search and its applications
  • Complexity analysis and lower bounds for enumeration

Reader Benefits

By studying this book, readers will gain the ability to design and implement algorithms that generate combinatorial objects with minimal overhead. This skill is invaluable in fields such as combinatorial optimization, data mining, bioinformatics, and network analysis. The rigorous approach ensures that readers not only know how to write the code but also understand why it works and when it can be improved. For Indian students preparing for GATE, UGC-NET, or international research, this book provides a solid foundation for tackling advanced problems in algorithm design. Professionals working in software development will find the techniques directly applicable to problems involving enumeration of states, configurations, or solutions.

Learning Outcomes

  • Understand the fundamental principles of recursive enumeration and backtracking.
  • Analyze the time and space complexity of listing algorithms.
  • Design algorithms that achieve constant amortized time per object.
  • Apply Gray codes and reverse search to generate combinatorial structures efficiently.
  • Implement algorithms for listing trees, graphs, and matroids.
  • Critically evaluate the efficiency of different enumeration strategies.
  • Develop custom algorithms for novel combinatorial problems.

Who Should Read

This book is intended for advanced undergraduate and graduate students in computer science, mathematics, or related disciplines. It is also highly suitable for researchers in theoretical computer science, combinatorics, and operations research. Practitioners who work on problems requiring exhaustive generation of configurations—such as software engineers in testing, verification, or artificial intelligence—will find the content immensely useful. The book assumes a solid background in data structures and algorithms, as well as basic discrete mathematics. Indian students pursuing B.Tech, M.Tech, or PhD programs will find it an excellent resource for coursework and research projects.

About the Author

Leslie Ann Goldberg is a distinguished professor of computer science at the University of Oxford. Her research spans computational complexity, counting problems, and randomized algorithms. She has published extensively in top-tier journals and conferences, and her work on the complexity of approximate counting and sampling is highly influential. With a talent for clear exposition, she brings deep theoretical insights to the practical problem of listing combinatorial structures. This book reflects her commitment to making advanced topics accessible to a broader audience.

About the Publisher

Cambridge University Press is one of the world’s oldest and most respected academic publishers. With a history dating back to 1534, it has a tradition of publishing works of enduring scholarly value. This hardcover edition is produced to the highest standards of quality, ensuring durability and readability. For Indian readers, Cambridge University Press books are widely available and trusted in academic circles for their accuracy and depth.

Conclusion

Efficient Algorithms for Listing Combinatorial Structures is an essential addition to the library of anyone serious about algorithm design. Leslie Ann Goldberg’s clear, methodical approach turns a complex subject into a manageable and rewarding study. Whether you are a student aiming to excel in your courses, a researcher pushing the boundaries of knowledge, or a professional solving real-world enumeration problems, this book provides the tools and understanding you need. Order your hardcover copy from Bookshops.in today and take a decisive step toward mastering the art of combinatorial enumeration.

Quick Summary

Efficient Algorithms for Listing Combinatorial Structures by Leslie Ann Goldberg is a specialized academic book that delves into the design and analysis of algorithms for enumerating combinatorial objects like graphs, permutations, and subsets. Published by Cambridge University Press, this hardcover volume is aimed at advanced undergraduate and graduate students in computer science and mathematics, as well as researchers working on algorithmic combinatorics. Readers will learn about efficient enumeration techniques, complexity analysis, and practical applications of listing algorithms. The book balances theoretical rigor with clear examples, making it a valuable resource for Indian students pursuing higher studies or research in algorithms. By purchasing from Bookshops.in, customers receive a genuine print edition with reliable service and competitive pricing in India.

Book Highlights

Covers algorithms for listing combinatorial structures like graphs and permutations
Focuses on efficiency and complexity of enumeration
Written by renowned computer scientist Leslie Ann Goldberg
Published by Cambridge University Press, a trusted academic publisher
Ideal for advanced undergraduate and graduate students
Useful for researchers in theoretical computer science
Includes detailed algorithmic analysis
Explores both classical and modern enumeration techniques
Practical examples illustrate key concepts
Hardcover edition for durability
Suitable for Indian university curricula
Clear explanations of complex topics
References to further reading
Comprehensive coverage of listing problems

Book Specifications

ISBN-139780521117883
ISBN-100521117887
Publisher‎ CAMBRIDGE UNIVERSITY PRESS
Language‎ English
Dimensions‎ 16.99 x 1.04 x 24.38 cm
Weight‎ 300 g
CategoryProgramming & Software Development › Algorithms
GenreNon-fiction
Original LanguageEnglish

Frequently Asked Questions

What is the main focus of this book?
The book focuses on efficient algorithms for listing combinatorial structures such as graphs, permutations, and subsets.
Who is the author?
The author is Leslie Ann Goldberg, a professor of computer science known for her work in algorithms and complexity.
Is this book suitable for Indian students?
Yes, it is ideal for advanced computer science and mathematics students in Indian universities.
What level of mathematics is required?
Readers should have a basic understanding of algorithms, discrete mathematics, and graph theory.
Does the book include practical examples?
Yes, it includes examples to illustrate algorithmic techniques.
Is this a textbook or a reference?
It serves both as a textbook for advanced courses and a reference for researchers.
What topics are covered?
Topics include listing graphs, permutations, subsets, and other combinatorial objects with efficiency analysis.
What is the ISBN?
The ISBN-13 is 9780521117883.
Is the book available in paperback?
This listing is for the hardcover edition.
Can I use this book for self-study?
Yes, motivated learners can use it for self-study, though prior knowledge is recommended.
What makes this book unique?
Its focused treatment of listing algorithms and efficiency distinguishes it from general algorithm texts.
Where can I buy this book in India?
You can purchase it from Bookshops.in, a premium Indian online bookstore.

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