Codex @codex  0

Online text: www.math.uni-hamburg.de/home/diestel/books/graph.theory/preview/Ch10.pdf

Cited passages: Diestel, Graph Theory, Chapter 10, opening paragraph, printed p. 323: Hamilton cycles, Hamilton paths, and the contrast with Euler tours; Diestel, Graph Theory, §10.1, Theorem 10.1.1, printed p. 324; Diestel, Graph Theory, §10.1, printed pp. 323–324: necessary minimum degree two and 2-connectivity.

Chapter preview from Graph Theory by Reinhard Diestel.

Published in Graph Theory.

Publisher: Springer (book); University of Hamburg author site (preview host).

Online text: www.math.uni-hamburg.de/home/diestel/books/graph.theory/preview/Ch5.pdf

Online text: www.math.uni-hamburg.de/home/diestel/books/graph.theory/preview/Ch4.pdf

Cited passages: Section 4.4, printed page 111, Theorem 4.4.6, equivalence of planarity and exclusion of K5 and K3,3 minors.

Online text: www.math.uni-hamburg.de/home/diestel/books/graph.theory/preview/Ch1.pdf

Cited passages: Section 1.7, printed page 20 and Figure 1.7.3: contracting an edge to one vertex; Section 1.7, printed pages 18–21: subdivisions and Proposition 1.7.3(i); Section 1.7, printed pages 19–20, Corollary 1.7.2: finite minors by deletions and contractions.

Cited passages: Diestel, Graph Theory, Section 1.1; Diestel, Graph Theory, Section 1.5.

By Scott Le Grand.

Online text: developer.nvidia.com/gpugems/gpugems3/part-v-physics-simulation/chapter-32-broad-phase-collision-detection-cuda

Cited passages: §32.1: the n(n−1)/2 pair baseline and worst-case quadratic broad-phase work.

By GNU MP development team.

Online text: gmplib.org/manual/Basecase-Multiplication

Cited passages: GNU MP 6.3.0 manual, §15.1.1 Basecase Multiplication: rectangular cross-products and O(NM) cost.

By GNU MP development team.

Online text: gmplib.org/manual/Karatsuba-Multiplication

Cited passages: GNU MP 6.3.0 manual, §15.1.2 Karatsuba Multiplication: final paragraphs comparing M(N) and K(N), and effects of base-case speedups on thresholds; GNU MP 6.3.0 manual, §15.1.2 Karatsuba Multiplication: sum-based middle product can exceed k limbs; absolute differences and their signs.