Godsil, C.D. (Christopher David), 1949-
Godsil, Christopher David, 1949-....
Godsil, Chris, 1949-
Godsil, C.D. 1949-
Godsil, C.D.
Chris Godsil Canadian mathematician and professor
Godsil, Christopher David
Godsil, C. D. (Christopher David)
VIAF ID: 108708246 ( Personal )
Permalink: http://viaf.org/viaf/108708246
Preferred Forms
- 100 0 _ ‡a Chris Godsil ‡c Canadian mathematician and professor
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- 100 1 _ ‡a Godsil, C. D. ‡q (Christopher David)
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- 100 1 _ ‡a Godsil, C. D. ‡q (Christopher David), ‡d 1949-
- 100 1 _ ‡a Godsil, C. D. ‡q (Christopher David), ‡d 1949-
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- 100 1 _ ‡a Godsil, C.D. ‡d 1949-
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- 100 1 _ ‡a Godsil, Chris ‡d 1949-
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- 100 1 _ ‡a Godsil, Christopher David, ‡d 1949-....
4xx's: Alternate Name Forms (15)
5xx's: Related Names (6)
- 551 _ _ ‡a Bendigo ‡4 ortg ‡4 https://d-nb.info/standards/elementset/gnd#placeOfBirth
- 510 2 _ ‡a University of Melbourne
- 510 2 _ ‡a University of Waterloo
- 510 2 _ ‡a University of Waterloo. Department of Combinatorics and Optimization
- 510 2 _ ‡a University of Waterloo. Faculty of Mathematics
- 510 2 _ ‡a University of Waterloo ‡4 affi ‡4 https://d-nb.info/standards/elementset/gnd#affiliation ‡e Affiliation
Works
Title | Sources |
---|---|
Algebraic combinatorics | |
Algebraic graph theory | |
Colouring the sphere | |
Cycles in graphs | |
Discrete quantum walks on graphs and digraphs | |
Eigenpolytopes of distance regular graphs | |
Equitable partitions | |
Erdős-Ko-Rado theorems : algebraic approaches | |
Generalized Hamming schemes | |
Geometric distance-regular covers | |
Krein covers of complete graphs | |
Modular Bose-Mesner algebras | |
A note on bounded automorphisms of infinite graphs | |
Notes on the mod p ranks of finite projective planes | |
On the [rho]-rank of incidence matrices and a bound of Bruen and Ott | |
A permutation group determined by an ordered set | |
Polynomial spaces. | |
Quotients of association schemes | |
Reconstructing graphs from their s-edge deleted subgraphs | |
Tools from linear algebra | |
Walk generating functions, Christoffel-Darboux identities and the adjacency matrix of a graph |