The chart shows the distribution of publications by all Research.com ranked scientists in the field of Mathematics in 2026. The highlighted bar marks where Ken R. Goodearl sits on this spectrum.
This scientist: 233 publications — 73rd percentile
73% of scientists in this discipline score the same or lower.
The last bar groups every scientist with 537 publications or more.
The chart shows the D-index (discipline H-index) distribution of Mathematics scientists ranked by Research.com in 2026. The highlighted bar marks where Ken R. Goodearl sits on this spectrum.
This scientist: 51 D-Index — 73rd percentile
73% of scientists in this discipline score the same or lower.
The last bar groups every scientist with 86 D-Index or more.
Ken R. Goodearl is affiliated with the University of California, Santa Barbara in the United States. Their research primarily spans the fields of Mathematics and Computer Science, with a focus on Algebra and Number Theory, Geometry and Topology, and Computational Theory and Mathematics. Within these areas, the scientist explores topics related to Algebraic structures and combinatorial models, Advanced Topics in Algebra, Rings, Modules, and Algebras, and Commutative Algebra and Its Applications, among others.
Their recent papers include:
The scientist has collaborated frequently with several co-authors, including Pere Ara, Enrique Pardo, and Francesc Perera, each with five joint publications. Additional co-authors include Milen Yakimov and Stéphane Launois, both with three collaborative works.
Ken R. Goodearl's publications are often found in venues such as arXiv (Cornell University), where they have six papers, the Journal of Algebra with three papers, Contemporary Mathematics - American Mathematical Society with two papers, as well as the Memoirs of the American Mathematical Society and Duke Mathematical Journal.
The body of work covers advanced topics including:
The research focuses on foundational and structural aspects of algebra and related fields, contributing to the understanding of quantum cluster structures, Poisson algebras, and properties such as catenarity in quantum nilpotent algebras.
K. R. Goodearl;Robert B. Warfield
K. R. Goodearl
Ken A. Brown;Ken R. Goodearl
Kenneth R. Goodearl
Pare Ara;K.R. Goodearl;K.C. O'Meara;E. Pardo
K.R. Goodearl
K. R. Goodearl
K. Goodearl;E. Letzter
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K. R. Goodearl;E. S. Letzter
K. R. Goodearl;R. B. WarfieldJr.
K.R. Goodearl;P. Menal
Pere Ara;Kenneth R. Goodearl
K.A. Brown;K.R. Goodearl
P. Ara;K. R. Goodearl;E. Pardo
K. R. Goodearl;E. S. Letzter
K.R. Goodearl;T.H. Lenagan
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Pere Ara;K.R. Goodearl;K.C. O'Meara;E. Pardo
Kenneth Ralph Goodearl
K. R. Goodearl;T. H. Lenagan
Allen Davis Bell;Kenneth R. Goodearl
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