- nauty User's Guide (Version 2.4) Brendan D. McKay
- Knight's Tours of an 8 8 Chessboard Brendan D. McKay
- Subgraph Counting Identities and Ramsey Numbers To the fond memory of Paul Erdos
- VERTEX-TRANSITIVE GRAPHS WHICH ARE NOT CAYLEY GRAPHS, II Brendan D. McKay
- THE DEGREE SEQUENCE OF A RANDOM GRAPH I. THE MODELS
- THE DEGREE SEQUENCE OF A RANDOM GRAPH I. THE MODELS
- On the number of Latin squares Brendan D. McKay and Ian M. Wanless
- SMALL GRAPHS ARE RECONSTRUCTIBLE Brendan D. McKay
- Proc. 3rd Car. Conf. Comb. & Comp. pp. 139-143
- There are 526,915,620 nonisomorphic one-factorizations of K12
- The Transitive Graphs with at Most 26 Vertices Brendan D. McKay
- A Conjecture of Erdos the Ramsey Number r(W6)
- Most Latin Squares Have Many Subsquares Running title: Subsquares of Latin Squares
- Cycles through 23 vertices in 3-connected cubic planar graphs R. E. L. Aldred, S. Bau and D. A. Holton
- THE SPECTRUM OF A GRAPH C . Godsil, D.A. Holton and B. McKay
- Small Hypohamiltonian Graphs R. E. L. Aldred1
- BULL. AUSTRAL. MATH. SOC. VOL. 18 (1978), 21-28.
- J. Austral. Math. Soc. (Series A) 29 (1980),469-474 TRANSPOSABLE AND SYMMETRIZABLE MATRICES
- Europ. J. Cornbinatorics (1983)4, 149-160 Spanning Trees in Regular Graphs
- AequationesMathematicae 25 (t982) 257-268 Universityof Waterloo
- APPLICATIONS OF A TECHNIQUE FOR LABELLED ENUMERATION* Brendan D. McKay
- Constructina the cubic araphs on up to 20 vertices. BrendanD. McKay
- CYCLES IN 3-CONNECTED CUBIC PLANAR GRAPHS I1 D .A. HOLTON AND B .D. MGKAY
- Uniform Generation of Random Regular Graphs of Moderate Degree
- THE ASYMPTOTIC NUMBERS OF REGULAR TOURNAMENTS, EULERIAN DIGRAPHS AND EULERIAN ORIENTED GRAPHS
- VERTEX-TRANSITIVE GRAPHS WHICH ARE NOT CAYLEY GRAPHS, I Brendan D. McKay
- ASYMPTOTIC ENUMERATION OF TOURNAMENTS WITH A GIVEN SCORE SEQUENCE
- The smallest cubic graphs of girth nine Gunnar Brinkmann1
- Subgraph Counting Identities and Ramsey Numbers To the fond memory of Paul Erdos
- ISOMORPH-FREE EXHAUSTIVE GENERATION Brendan D. McKay
- Graceful and harmonious labellings of trees R. E. L. Aldred
- Nonhamiltonian 3-connected cubic planar graphs R. E. L. Aldred, S. Bau, D. A. Holton
- Posets on up to 16 points Gunnar Brinkmann
- Generation of simple quadrangulations of the sphere Gunnar Brinkmann
- Construction of planar triangulations with minimum degree 5
- Fast generation of planar graphs (expanded version)
- Recursive generation of simple planar quadrangulations with vertices of degree 3 and 4
- On the Number of Verses, Words and Letters in the Bible Menachem Cohen
- Construction of planar triangulations with minimum degree 5
- A Census of Small Latin Hypercubes Brendan D. McKay
- The Religious and Scientific Aspects of the Debate on the Codes Hidden in the Torah at Equidistant Letter Sequences
- Talmud Department Information Studies & Bibliography Department
- Classification of regular two-graphs on 36 and 38 vertices
- Table of Contents. 1. Introduction . . . . . . . . . . . . . . . . . . . . . . . . 1
- Repnnied from JOURNALOF COMBIVAI-ORIALTHEORY,Series B All Rights Reserved by Academic Prehs. New York and London
- THE VALUE OF THE RAMSEY NUMBER R(3; 8) Brendan D. McKay
- PRACTICAL GRAPH ISOMORPHISM Brendan D. McKay
- The Asymptotic Number of Claw-free Cubic Brendan D. McKay
- A Review of the article "On the matter of the number of verses, words and letters in the Torah" by Rabbi Isaac Zilber (from Moriah,
- THE DEGREE SEQUENCE OF A RANDOM GRAPH I. THE MODELS
- 2--(22,8,4) Designs Have No Blocks of Type 3 Brendan D. McKay Stanis/law P. Radziszowski
- ASYMPTOTIC ENUMERATION OF EULERIAN CIRCUITS IN THE COMPLETE GRAPH Brendan D. McKay Robert W. Robinson
- R(4,5) = 25 Brendan D. McKay+
- Towards Deciding the Existence of 2--(22,8,4) Designs Brendan D. McKay Stanis/law P. Radziszowski \Lambda
- Generation of simple quadrangulations of the sphere Gunnar Brinkmann
- SOME COMPUTATIONAL RESULTS ON THE SPECTRA OF GRAPHS C, GODS I L AND B, MCKAY
- DRAFT. This edition: April 7, 1998. First edition: March 3, 1998. On the WitztumRipsRosenberg Sample of Nations
- PRODUCTS OF GRAPHS AND THEIR SPECTRA C, G O D S I L AND Bm MCKAY
- ASYMPTOTIC ENUMERATION BY DEGREE SEQUENCE OF GRAPHS OF HIGH DEGREE Brendan D. McKay
- A STATISTICAL CRITIQUE OF THE WITZTUM et al PAPER A. M. Hasofer
- Asymptotic enumeration of sparse 0-1 matrices with irregular row and column sums
- Fast Backtracking Principles Applied to Find New Brendan McKay
- The asymptotic number of labeled graphs n vertices, q edges, and no isolated vertices
- A story of ``Cooked Lists'' and ``Permutation Races.'' The Torah Codes
- ON LITTLEWOOD'S ESTIMATE FOR THE BINOMIAL DISTRIBUTION Brendan D. McKay
- ASYMPTOTIC ENUMERATION BY DEGREE SEQUENCE OF GRAPHS WITH DEGREES o(n1/2
- Contemporary Mathematics Combinatorial estimates by the switching method
- SMALL GRAPHS ARE RECONSTRUCTIBLE Brendan D. McKay
- A note on large graphs of diameter two and given maximum degree \Lambda
- Graceful and harmonious labellings of trees R. E. L. Aldred
- The asymptotic number of labeled graphs with
- Towards Deciding the Existence of 2-(22,8,4) Designs Brendan D. McKay Stanis_law P. Radziszowski*
- NOTE 2-(22,8,4) Designs Have No Blocks of Type 3
- A note on large graphs of diameter two and given maximum degree
- The Nonexistence of 4-(12,6,6) Designs Brendan D. McKay Stanis_law P. Radziszowski
- The Nonexistence of 4--(12,6,6) Designs Brendan D. McKay Stanis/law P. Radziszowski
- THE VALUE OF THE RAMSEY NUMBER R(3, 8) Brendan D. McKay
- Proceedings of the International Congress of Mathematicians Hyderabad, India, 2010
- Subgraphs of random k-edge-coloured k-regular graphs
- AN INTRODUCTION TO THE SURVEY OF
- THE SURVEY WESTERN PALESTINE
- THE SURVEY OF WESTERN PALESTINE. A GENERAL INDEX
- ACOROLLARY TO PERFECT'S THEOREM D.A. HOLTON, B,D, MC KAY AND M,D, PLUMMER
- WESTERN PALESTINE. THE FAUNA AND FLORA OF PALESTINE.
- WESTERN PALESTINE, COL. SIR CHARLES WARREN, K.C.M.G., R.E.,
- MUSH H A J LA h Vincflii Brooks Lay ^ Sai\ Lith
- WESTERN PALESTINE. PHYSICAL GEOLOGY AND GEOGRAPHY
- PUBLISHEDBYTHE GOVERNMENT OF ISRAEL, JANUARY, I952 HISTORICAL BACKGROUND
- THE SURVEY WESTERN PALESTINE.
