Approximation Algorithms for Traveling Salesman Problems
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This is the companion website for the book "Approximation Algorithms for Traveling Salesman Problems" by Vera Traub and Jens Vygen,
published in 2025 by Cambridge University Press.
Order the book
You can order the book here.
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Download the book
Below you can download an electronic-only version of the book.
This material has been published by Cambridge University Press as "Approximation Algorithms for Traveling Salesman Problems" by Vera Traub and Jens Vygen (https://doi.org/10.1017/9781009445436).
This pre-publication version is free to view and download for personal use only.
Not for re-distribution, re-sale, or use in derivative works.
© Vera Traub and Jens Vygen 2024.
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Errata
Any additional comments are welcome.
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p.28: In Theorem 2.10, the vectors $c$ and $a$ should be from $\mathbb{Q}^{d(n)}$ and do not need to be nonnegative.
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p.75: In the second row of the inequality chain, one $\cap$ should be $\cup$.
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p.270,272: In the proof of Theorem 12.6 and throughout Section 12.4 we may assume that $G$ is 2-vertex-connected (by Proposition 12.1). In Algorithm 12.9, after Step (1), we should assume that the support graph of $x$ is 2-vertex-connected and consider the blocks separately otherwise.
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p.274: The definition of $cost_v(f)$ for $v=r$ should not contain the second term (the sum).
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p.290: In the proof of Theorem 13.11, first reorder the ears $P_2,...,P_k$ so that we obtain an ear-decomposition for which $(i,-j)$ is lexicographically maximum;
only then we can guarantee that $P_{new}$ is open.
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p.403: In the comment after Open Problem 1.33, $10^{36}$ should be $10^{-36}$.
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p.404: In the comment after Open Problem 12.12, $\frac{11}{9}$ should be $\frac{13}{9}$.