W. Wickless - Concepedia

Author

W. Wickless

Also Known As

W Wickless, W. J. Wickless, W. WICKLESS, W. Wickless, W.J Wickless, W.J. Wickless, WILLIAM WICKLESS, William J. Wickless, William Wickless

Publications

785

Citations

H-Index

Concepts

All Affiliations

University of Connecticut Auburn University Babeș-Bolyai University Wesleyan University Moscow State Pedagogical University

About

W. Wickless is an author at University of Connecticut specializing in representation theory, linear groups, and education.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Education	5	5	77
2	Geometric Group Theory	2	2	28
3	Culture	1	1	10
4	Group Theory (Abstract Algebra)	1	1	12
5	Group Theory (Counseling Psychology)	1	1	12

W. Wickless

Publications

581

Citations

H-Index

Page 1

	Year	Citations
Quotient divisible abelian groups A. A. Fomin, W. Wickless Proceedings of the American Mathematical Society Math XmlnsAnnotation Encoding=Frattini SubgroupNilpotent GroupQuotient Divisible	1998	65
Regular and principal projective endomorphism rings of mixed abelian groups Sarah Glaz, W. Wickless Communications in Algebra Abstract AlgebraCommutative AlgebraRing TheoryMixed Abelian GroupsUniversal Algebra	1994	62
The Flat Dimension of Mixed Abelian Groups as $E$-Modules Ulrich Albrecht, H. Pat Goeters, W. Wickless Rocky Mountain Journal of Mathematics Representation TheoryFlat DimensionGroup RepresentationUniversal AlgebraNilpotent Group	1995	51
Torsion free abelian groups quasi-projective over their endomorphism rings C. Vinsonhaler, W. Wickless Pacific Journal of Mathematics	1977	36
Abelian groups which admit only nilpotent multiplications W. Wickless Pacific Journal of Mathematics Linear GroupsFrattini SubgroupNilpotent GroupMetabelian GroupNilpotent Multiplications	1972	35
Completely decomposable groups which admit only nilpotent multiplications C. Vinsonhaler, W. Wickless Pacific Journal of Mathematics	1974	31
A characterization of the nil radical of a ring W. Wickless Pacific Journal of Mathematics Modern AlgebraRing TheoryCommutative AlgebraRing RNil Radical	1970	29
Torsion-free abelian groups of finite rank projective as modules over their endomorphism rings Donald M. Arnold, R. S. Pierce, James D. Reid, Journal of Algebra Finite Rank ProjectiveRepresentation TheoryRing TheoryCommutative AlgebraTorsion-free Abelian Groups	1981	24
Abelian groups in which every endomorphism is a left multiplication W. Wickless Pacific Journal of Mathematics	1976	24
A theorem on quasi-pure-projective torsion free abelian groups of finite rank C. Vinsonhaler, W. Wickless Pacific Journal of Mathematics Representation TheoryProjective GeometryIsomorphic Rank OneFrattini SubgroupOrdered Group	1980	23

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