Ralph Nelson Whitfield McKenzie
Affiliations: | Mathematics | University of California, Berkeley, Berkeley, CA, United States |
Area:
General algebra, LogicWebsite:
https://math.berkeley.edu/people/faculty/ralph-mckenzieGoogle:
"Ralph Nelson Whitfield McKenzie" OR "Ralph McKenzie"Bio:
https://as.vanderbilt.edu//math/2019/12/ralph-mckenzie-awarded-honorary-doctorate/
https://www.proquest.com/openview/0ad8a9b4c61c80beabb8d61d0976a7d7/1
Parents
Sign in to add mentor| James D. Monk | grad student | 1966 | CU Boulder | |
| (The Representation Of Relation Algebras) | ||||
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Publications
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| Jovanović J, Marković P, McKenzie R, et al. (2016) Optimal strong Mal’cev conditions for congruence meet-semidistributivity in locally finite varieties Algebra Universalis. 76: 305-325 |
| Aichinger E, Mayr P, McKenzie R. (2014) On the number of finite algebraic structures Journal of the European Mathematical Society. 16: 1673-1686 |
| Kearnes K, Marković P, McKenzie R. (2014) Optimal strong Mal'cev conditions for omitting type 1 in locally finite varieties Algebra Universalis. 72: 91-100 |
| Marković P, Maróti M, McKenzie R. (2012) Finitely Related Clones and Algebras with Cube Terms Order. 29: 345-359 |
| Idziak P, Marković P, McKenzie R, et al. (2010) Tractability and Learnability Arising from Algebras with Few Subpowers Siam Journal On Computing. 39: 3023-3037 |
| Ježek J, McKenzie R. (2010) Definability in Substructure Orderings, II: Finite Ordered Sets Order. 27: 115-145 |
| Dziobiak W, Maróti M, McKenzie R, et al. (2009) The weak extension property and finite axiomatizability for quasivarieties Fundamenta Mathematicae. 202: 199-223 |
| Berman J, Idziak PM, Markovic P, et al. (2009) Varieties with few subalgebras of powers Transactions of the American Mathematical Society. 362: 1445-1473 |
| Dziobiak W, Ježek J, McKenzie R. (2009) Avoidable structures, II: Finite distributive lattices and nicely structured ordered sets Algebra Universalis. 60: 259-291 |
| Dziobiak W, Ježek J, McKenzie R. (2009) Avoidable structures, I: Finite ordered sets, semilattices and lattices Algebra Universalis. 60: 247-258 |