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Shortest Path Algorithms

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May 1, 2024 Updated June 4, 2025 23 minute read

Navigating the World of Shortest Path Algorithms

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Reading list

We've selected 27 books that we think will supplement your learning. Use these to develop background knowledge, enrich your coursework, and gain a deeper understanding of the topics covered in Shortest Path Algorithms.
This comprehensive and widely-used textbook covering a broad range of algorithms, including a dedicated section on graph algorithms and shortest paths. It is suitable for undergraduate and graduate students seeking a deep theoretical understanding. It serves as an excellent reference for both academic study and professional work. The book is often used as a primary textbook in algorithms courses.
Provides a rigorous yet accessible introduction to algorithm design, with a strong focus on understanding the principles behind algorithm development. It includes dedicated chapters on graph algorithms, network flows, and shortest paths, offering valuable insights for both students and professionals. It commonly used textbook in undergraduate algorithm courses and a good resource for self-study.
This widely-used textbook covers a broad range of algorithms, including detailed sections on graph algorithms such as shortest paths. It is suitable for undergraduate students and professionals. The book is known for its clear explanations and comprehensive coverage and is often used as a textbook in algorithms and data structures courses.
Focuses specifically on graph algorithms, providing detailed explanations and analysis of various algorithms, including those for shortest paths. It is suitable for graduate students and researchers specializing in graph algorithms. It offers a focused and in-depth treatment of the algorithmic aspects.
Provides a comprehensive guide to the algorithmic aspects of graph theory, including detailed coverage of shortest path algorithms. It is suitable for advanced undergraduate and graduate students in computer science and mathematics. It offers a focused and in-depth look at graph algorithms.
This version of Sedgewick's algorithms series provides coverage with C# implementations, including graph algorithms and shortest paths. It is suitable for undergraduate students and professionals interested in C# implementations. It valuable resource for practical application.
Focuses on network flow problems and graph algorithms, including a chapter on shortest path algorithms that discusses topics such as Dijkstra's algorithm and maximum flow algorithms.
Provides a solid foundation in data structures and algorithms with implementations in Python. It includes coverage of graph algorithms, including shortest path algorithms, making it relevant for those interested in practical applications. It is suitable for undergraduate students and professionals who want to understand and implement algorithms. The book is often used as a textbook and useful reference for Python-based implementations.
Offers a practical guide to algorithm design and analysis, including a substantial section on graph algorithms and their applications. It useful resource for students and professionals looking to apply algorithms to real-world problems. The book provides a good balance of theory and practical advice and serves as a helpful reference.
Provides a solid theoretical foundation in graph theory and algorithms, including detailed coverage of shortest path algorithms. It is suitable for advanced undergraduate and graduate students in mathematics and computer science. It offers a rigorous approach to the topic and can serve as a valuable reference.
This classic series by Sedgewick provides comprehensive coverage of algorithms with implementations in C++. Part 4 specifically focuses on graph algorithms, including shortest paths. It is suitable for undergraduate students and professionals interested in C++ implementations. It valuable reference for understanding the implementation details of shortest path algorithms.
Similar to the C++ version, this book covers fundamental algorithms with implementations in Java, including graph algorithms and shortest paths. It is suitable for undergraduate students and professionals interested in Java implementations. It serves as a good reference for practical implementation.
Is part of a series that provides a more intuitive understanding of algorithms. Part 2 specifically focuses on graph algorithms, including shortest paths. It is suitable for undergraduate students and those looking for a less formal introduction than some of the more comprehensive textbooks. It good resource for solidifying understanding through clear explanations.
Offers a very approachable and visually intuitive introduction to common algorithms, including Dijkstra's algorithm for finding the shortest path. It is ideal for high school students, undergraduates, or professionals new to algorithms who want a gentle introduction with clear explanations and illustrations. It is more valuable as initial reading than a comprehensive reference. This book is excellent for solidifying a basic understanding of how shortest path algorithms work through visual examples.
Covers a wide range of combinatorial optimization topics, with a significant focus on network optimization problems, including shortest paths. It is suitable for graduate students and researchers in operations research, computer science, and mathematics. It provides a deep dive into the theoretical aspects of shortest path problems within a broader optimization context and valuable reference.
A comprehensive reference work that covers a wide range of topics in graph theory, including a chapter on shortest path algorithms that provides an overview of the main techniques.
Covers computational geometry algorithms and applications, including a chapter on shortest path algorithms that focuses on geometric problems such as finding the shortest path in a polygon.
Covers fundamental concepts of graph theory and its applications in engineering and computer science, including relevant algorithms. It is suitable for undergraduate students in these fields. It provides a good introduction to graph theory with a practical perspective.
Covers approximation algorithms for NP-hard problems, including a section on shortest path algorithms that discusses approximation techniques for finding approximate shortest paths.
Introduces the concepts of parameterized algorithms, including a chapter on shortest path algorithms that discusses techniques for solving shortest path problems with certain parameterizations.
Focuses on algorithms relevant to competitive programming, which heavily features graph algorithms and shortest path problems. It is suitable for undergraduate and graduate students interested in algorithmic problem-solving and competitive programming. It provides practical insights and problem-solving techniques related to shortest path algorithms.
Focuses on ant colony optimization, a metaheuristic inspired by the behavior of ants, including a section on shortest path algorithms that discusses how ant colony optimization can be used to find approximate shortest paths.
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