Manfred Dugas - Concepedia

Author

Manfred Dugas

Baylor University ORCID

Also Known As

M DUGAS, M Dugas, M. DUGAS, M. Dugas, M. Dugas', Manfred Dugas

119

Publications

1.4K

Citations

H-Index

Concepts

All Affiliations

Baylor University University of Duisburg-Essen University of Colorado Colorado Springs

About

Manfred Dugas is an author at Baylor University specializing in representation theory, geometric group theory, and education.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Education	3	3	33
2	Engineering	1	1	12
3	Computer Science	1	1	12
4	Computer Architecture	1	1	12
5	Semantics	1	1	36

Manfred Dugas

Publications

632

Citations

H-Index

Page 1

	Year	Citations
Every Cotorsion-Free Ring is an Endomorphism Ring Manfred Dugas, Rüdiger Göbel Proceedings of the London Mathematical Society Ring TheoryCommutative AlgebraCotorsion-free RingUniversal AlgebraAbelian Groups	1982	105
Large E-rings exist Manfred Dugas, Adolf Mader, C. Vinsonhaler Journal of Algebra Commutative AlgebraLarge E-ringsUniversal AlgebraRing Theory	1987	76
On endomorphism rings of primary abelian groups Manfred Dugas, R�diger G�bel Mathematische Annalen Ring TheoryNilpotent GroupPrimary Abelian GroupsCommutative Algebra	1982	59
On radicals and products Manfred Dugas, Rüdiger Göbel Pacific Journal of Mathematics	1985	49
The Functor Bext under the Negation of CH Manfred Dugas, Bernhard Thomé Forum Mathematicum Higher Category TheoryFunctor BextPhilosophy Of LogicSemantics	1991	36
Butler Groups of Infinite Rank II Manfred Dugas, Paul S. Hill, Kulumani M. Rangaswamy Transactions of the American Mathematical Society Coxeter GroupRepresentation TheoryButler GroupsGroup RepresentationNilpotent Group	1990	29
On pure subgroups of cartesian products of integers Manfred Dugas, J. Irwin Results in Mathematics Frattini SubgroupNilpotent GroupPure SubgroupsOrdered Group	1989	26
On basic subgroups of IIz Manfred Dugas, J. Irwin Communications in Algebra Image Size ∗ResearchDms-8900350 Notes ∗ResearchFrattini SubgroupGroup RepresentationNilpotent Group	1991	24
Automorphism groups of fields Manfred Dugas, Rüdiger Göbel manuscripta mathematica Automorphic FormRepresentation TheoryFinite FieldUniversal AlgebraAutomorphism Groups	1994	21
Localizations of torsion-free abelian groups Manfred Dugas Journal of Algebra Nilpotent GroupUniversal AlgebraTorsion-free Abelian GroupsRing Theory	2004	18

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