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Author ID: pervine.robert Recent zbMATH articles by "Pervine, Robert"
Published as: Pervine, Robert
Documents Indexed: 8 Publications since 1987, including 1 Additional arXiv Preprint
Co-Authors: 8 Co-Authors with 6 Joint Publications
68 Co-Co-Authors

Citations contained in zbMATH Open

6 Publications have been cited 16 times in 11 Documents Cited by Year
Analytic extensions of a commutative ring. Zbl 0672.13009
Eakin, Paul; Sathaye, Avinash; Pervine, Robert
6
1987
Constructions of representations of \(\text{o}(2n+1,{\mathbb C})\) that imply Molev and Reiner-Stanton lattices are strongly Sperner. Zbl 1051.17009
Donnelly, Robert G.; Lewis, Scott J.; Pervine, Robert
4
2003
Constructions of representations of rank two semisimple Lie algebras with distributive lattices. Zbl 1115.05096
Alverson, L. Wyatt II; Donnelly, Robert G.; Lewis, Scott J.; Pervine, Robert
2
2006
Distributive lattices defined for representations of rank two semisimple Lie algebras. Zbl 1230.05282
Alverson, L. Wyatt II; Donnelly, Robert G.; Lewis, Scott J.; McClard, Marti; Pervine, Robert; Proctor, Robert A.; Wildberger, N. J.
2
2009
The behavior of regular sequences under passage from R to R/I. Zbl 0694.13012
Pervine, Robert
1
1989
Solitary and edge-minimal bases for representations of the simple Lie algebra \(G_2\). Zbl 1158.17302
Donnelly, Robert G.; Lewis, Scott J.; Pervine, Robert
1
2006
Distributive lattices defined for representations of rank two semisimple Lie algebras. Zbl 1230.05282
Alverson, L. Wyatt II; Donnelly, Robert G.; Lewis, Scott J.; McClard, Marti; Pervine, Robert; Proctor, Robert A.; Wildberger, N. J.
2
2009
Constructions of representations of rank two semisimple Lie algebras with distributive lattices. Zbl 1115.05096
Alverson, L. Wyatt II; Donnelly, Robert G.; Lewis, Scott J.; Pervine, Robert
2
2006
Solitary and edge-minimal bases for representations of the simple Lie algebra \(G_2\). Zbl 1158.17302
Donnelly, Robert G.; Lewis, Scott J.; Pervine, Robert
1
2006
Constructions of representations of \(\text{o}(2n+1,{\mathbb C})\) that imply Molev and Reiner-Stanton lattices are strongly Sperner. Zbl 1051.17009
Donnelly, Robert G.; Lewis, Scott J.; Pervine, Robert
4
2003
The behavior of regular sequences under passage from R to R/I. Zbl 0694.13012
Pervine, Robert
1
1989
Analytic extensions of a commutative ring. Zbl 0672.13009
Eakin, Paul; Sathaye, Avinash; Pervine, Robert
6
1987