Faculty

Institution

Unit

Venue

Keith Kearnes

Professor

University of Colorado Boulder

Affiliations

College of Arts and Sciences

Natural Sciences

Mathematics Department

Keith Kearnes is currently serving as a College Of Arts And Sciences Professor at University of Colorado Boulder.

Honors

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Experiences

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Education

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Keith Kearnes

University of Colorado Boulder

Professor

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mathematics algebra algebraic geometry universal algebra modern algebra group theory abstract algebra applied mathematics category theory commutative algebra pure mathematics homological algebra representation theory geometric topology linear algebra mathematical sciences applied algebra ring theory finite varieties logic in computer science topological algebra non-commutative algebras spectral theory nilpotent groups analytic number theory combinatorial theory knot theory lattice theory variety (linguistics) algebraic theory growth rates abstract complexity cloning algebraic combinatorics finite algebras difference term physics computer science mathematical optimization scientific computing function spaces order theory extremal set theory finite geometry modulus problem hopf algebra algebraic structures applied logic congruence lattices parallelogram terms minimal sets residual smallness finite residual bound combinatorial optimization canadian studies metals interface science crystal engineering general systems complexity theory computational complexity theory computability theory foundation of mathematics geometry of numbers lower bounds topological invariants topological properties congruence modular varieties small free spectra order-theoretic property finite complexity associated semiring finite type congruence meet-semidistributive varieties mathematical logic

Notable Scholarly Works

Notable Federal Grants

Collaborators

Relative Maltsev Definability of Some Commutator Properties. International Journal of Algebra and Computation (2023)

Keith A. Kearnes

algebraapplied mathematicsrelative maltsev definabilitycommutator properties

Characterizing the Commutator in Varieties With a Difference Term. Algebra Universalis (2022)

Keith A. KearnesÁgnes SzendreiRoss Willard

algebracategory theorycommutative algebramathematicsdifference term

Correction to “a Finite Basis Theorem for Difference-Term Varieties With a Finite Residual Bound”. Transactions of the American Mathematical Society Series B (2022)

Keith KearnesÁgnes SzendreiRoss Willard

finite basis theoremfinite residual bounddifference-term varietiesmathematics

Characterizing $[\Alpha,\Beta]=0$ in Varieties With a Difference Term.. arXiv (Cornell University) (2021)

Keith A. KearnesÁgnes SzendreiRoss Willard

variety (linguistics)applied mathematicsdifference term

Every Minimal Dual Discriminator Variety is Minimal as a Quasivariety. Algebra Universalis (2021)

Xavier CaicedoMiguel CampercholiKeith A. KearnesPedro Sánchez TerrafÁgnes SzendreiDiego Vaggione

algebraabstract algebracategory theoryrepresentation theorylinear algebramathematicsgroup theoryuniversal algebramodern algebrapartially ordered set

Neutrabelian Algebras. Algebra Universalis (2021)

Keith A. KearnesConnor MeredithÁgnes Szendrei

ring theoryhomological algebraalgebraic geometryalgebraabstract algebracategory theorymathematicsalgebraic theoryneutrabelian algebrasgroup theoryuniversal algebramodern algebra

Commutative Rings Whose Principal Ideals Have Unique Generators. Springer proceedings in mathematics & statistics (2020)

P. N. ÁnhKeith A. KearnesÁgnes Szendrei

geometric topologyring theoryalgebraic geometrymathematical sciencesanalytic number theoryset theoryalgebraic topologyunique generatorsmathematicscommutative algebraapplied algebragroup theorynumber theoryuniversal algebraprincipal idealscommutative ringsapplied mathematicsstatistics

Minimal Abelian Varieties of Algebras, I. International Journal of Algebra and Computation (2020)

Keith A. KearnesEmil W. KissÁgnes Szendrei

algebraic geometryminimal abelian varietiesalgebraabstract algebraalgebraic structuresmathematicsmodern algebra

Representing Subalgebras as Retracts of Finite Subdirect Powers. Algebra Universalis (2020)

Keith A. KearnesAlexander Rasstrigin

geometric topologyalgebraic geometryhomological algebraalgebraabstract algebrarepresentation theorymathematicsnon-commutative algebrascommutative algebragroup theoryuniversal algebramodern algebrafinite subdirect powers

An Uncountable JóNsson Algebra in a Minimal Variety. Proceedings of the American Mathematical Society (2019)

Jordan DuBeauKeith A. Kearnes

uncountable jonsson algebrapure mathematicsminimal varietymathematics

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Keith Kearnes

Professor

University of Colorado Boulder

Affiliations

College of Arts and Sciences

Natural Sciences

Mathematics Department

Keith Kearnes is currently serving as a College Of Arts And Sciences Professor at University of Colorado Boulder.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Keith Kearnes

University of Colorado Boulder

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Relative Maltsev Definability of Some Commutator Properties. International Journal of Algebra and Computation (2023)

Keith A. Kearnes

algebraapplied mathematicsrelative maltsev definabilitycommutator properties

Characterizing the Commutator in Varieties With a Difference Term. Algebra Universalis (2022)

Keith A. KearnesÁgnes SzendreiRoss Willard

algebracategory theorycommutative algebramathematicsdifference term

Correction to “a Finite Basis Theorem for Difference-Term Varieties With a Finite Residual Bound”. Transactions of the American Mathematical Society Series B (2022)

Keith KearnesÁgnes SzendreiRoss Willard

finite basis theoremfinite residual bounddifference-term varietiesmathematics

Characterizing $[\Alpha,\Beta]=0$ in Varieties With a Difference Term.. arXiv (Cornell University) (2021)

Keith A. KearnesÁgnes SzendreiRoss Willard

variety (linguistics)applied mathematicsdifference term

Every Minimal Dual Discriminator Variety is Minimal as a Quasivariety. Algebra Universalis (2021)

Xavier CaicedoMiguel CampercholiKeith A. KearnesPedro Sánchez TerrafÁgnes SzendreiDiego Vaggione

algebraabstract algebracategory theoryrepresentation theorylinear algebramathematicsgroup theoryuniversal algebramodern algebrapartially ordered set

Neutrabelian Algebras. Algebra Universalis (2021)

Keith A. KearnesConnor MeredithÁgnes Szendrei

ring theoryhomological algebraalgebraic geometryalgebraabstract algebracategory theorymathematicsalgebraic theoryneutrabelian algebrasgroup theoryuniversal algebramodern algebra

Commutative Rings Whose Principal Ideals Have Unique Generators. Springer proceedings in mathematics & statistics (2020)

P. N. ÁnhKeith A. KearnesÁgnes Szendrei

Minimal Abelian Varieties of Algebras, I. International Journal of Algebra and Computation (2020)

Keith A. KearnesEmil W. KissÁgnes Szendrei

algebraic geometryminimal abelian varietiesalgebraabstract algebraalgebraic structuresmathematicsmodern algebra

Representing Subalgebras as Retracts of Finite Subdirect Powers. Algebra Universalis (2020)

Keith A. KearnesAlexander Rasstrigin

An Uncountable JóNsson Algebra in a Minimal Variety. Proceedings of the American Mathematical Society (2019)

Jordan DuBeauKeith A. Kearnes

uncountable jonsson algebrapure mathematicsminimal varietymathematics

1
2
3
4
5
9
10 / page

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mathematical model

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mathematics

logic in computer science

Stephen J McAdam

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University of Texas at Austin

mathematics

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David Leep

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logic in computer science

Lars Winther Christensen

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Texas Tech University

commutative algebra

mathematical science

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Daniel Rogalski

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complex representation theory