Faculty

Institution

Unit

Venue

Matthew Krauel

California State University, Sacramento

Affiliations

California State University, Sacramento

Natural Sciences & Mathematics

Center For Science Math Success

Department of Mathematics and Statistics

NoneMatthew Krauel is currently serving as a California State University, Sacramento faculty at California State University, Sacramento.

Honors

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Experiences

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Education

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Matthew Krauel

California State University, Sacramento

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mathematics applied mathematics spectral theory operator algebras algebra operator theory representation theory mathematical sciences function spaces algebraic analysis functional analysis number theory pure mathematics machine learning combinatorial theory numerical mathematics numerical algorithms boundary value problems linear operators lie algebra lie theory modular forms function theory harmonic space riemann-hilbert problem multivariable trace functions modular invariance property jacobi trace functions related topics vertex operator algebras vector-valued modular forms index one one-point theta functions zhu reduction

Notable Scholarly Works

Notable Federal Grants

Collaborators

Decompositions of Index One Jacobi Forms Into $N=4$ Characters and Formulas for Mock Modular Forms. arXiv (Cornell University) (2021)

Matthew KrauelGeoffrey MasonMichael TuiteGaywalee Yamskulna

index onemachine learningapplied mathematics

Vertex Operator Algebras, Number Theory and Related Topics. Contemporary mathematics - American Mathematical Society (2020)

Krauel, MatthewTuite, MichaelYamskulna, Gaywalee

related topicsnumber theorymathematicsvertex operator algebras

Zhu Reduction for Jacobi $N$-Point Functions and Applications. Transactions of the American Mathematical Society (2019)

geometric analysisriemann-hilbert problemfunction theorynumerical algorithmsmathematical analysisnumerical mathematicsmathematical sciencesboundary value problemsharmonic spacezhu reductionspectral theoryapplied mathematicsmathematics

Intertwining Operators and Vector-Valued Modular Forms for Minimal Models. Communications in Number Theory and Physics (2018)

algebramodular formsoperator algebrasfunction spacesspectral theoryapplied mathematicsvector-valued modular formsmathematicspure mathematics

One-Point Theta Functions for Vertex Operator Algebras. Journal of Algebra (2017)

representation theoryoperator theoryalgebraoperator algebrascombinatorial theoryfunction spacesalgebraic analysisspectral theoryone-point theta functionsmathematics

A Modular Invariance Property of Multivariable Trace Functions for Regular Vertex Operator Algebras. Journal of Algebra (2015)

representation theoryoperator theorylinear operatorsfunctional analysismodular invariance propertymathematical sciencesalgebraoperator algebrasalgebraic analysisspectral theoryapplied mathematicsmultivariable trace functionsmathematics

Jacobi Trace Functions in the Theory of Vertex Operator Algebras. Communications in Number Theory and Physics (2015)

representation theoryoperator theoryfunctional analysismathematical sciencesalgebraoperator algebrasjacobi trace functionsfunction spacesalgebraic analysislie theorylie algebraspectral theoryapplied mathematicsmathematics

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Matthew Krauel

California State University, Sacramento

Affiliations

California State University, Sacramento

Natural Sciences & Mathematics

Center For Science Math Success

Department of Mathematics and Statistics

NoneMatthew Krauel is currently serving as a California State University, Sacramento faculty at California State University, Sacramento.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Matthew Krauel

California State University, Sacramento

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Decompositions of Index One Jacobi Forms Into $N=4$ Characters and Formulas for Mock Modular Forms. arXiv (Cornell University) (2021)

Matthew KrauelGeoffrey MasonMichael TuiteGaywalee Yamskulna

index onemachine learningapplied mathematics

Vertex Operator Algebras, Number Theory and Related Topics. Contemporary mathematics - American Mathematical Society (2020)

Krauel, MatthewTuite, MichaelYamskulna, Gaywalee

related topicsnumber theorymathematicsvertex operator algebras

Zhu Reduction for Jacobi $N$-Point Functions and Applications. Transactions of the American Mathematical Society (2019)

Intertwining Operators and Vector-Valued Modular Forms for Minimal Models. Communications in Number Theory and Physics (2018)

algebramodular formsoperator algebrasfunction spacesspectral theoryapplied mathematicsvector-valued modular formsmathematicspure mathematics

One-Point Theta Functions for Vertex Operator Algebras. Journal of Algebra (2017)

representation theoryoperator theoryalgebraoperator algebrascombinatorial theoryfunction spacesalgebraic analysisspectral theoryone-point theta functionsmathematics

A Modular Invariance Property of Multivariable Trace Functions for Regular Vertex Operator Algebras. Journal of Algebra (2015)

Jacobi Trace Functions in the Theory of Vertex Operator Algebras. Communications in Number Theory and Physics (2015)

1
10 / page