Faculty

Institution

Unit

Venue

Daniel Bump

Professor of Mathematics

Stanford University

Affiliations

School of Humanities and Sciences

Mathematics

Daniel Bump is currently serving as a Mathematics Professor of Mathematics at Stanford University.

Honors

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Experiences

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Education

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Daniel Bump

Stanford University

Professor of Mathematics

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mathematics applied mathematics pure mathematics theoretical mathematics mathematical analysis mathematical sciences number theory graph theory discrete mathematics representation theory spectral theory analytic number theory numerical mathematics foundation of mathematics combinatorics foundational calculus mathematical physics geometric topology eisenstein series materials science algebraic combinatorics modern algebra yang-baxter equation metaplectic group literature combinatorial theory abstract algebra theoretical analysis crystal bases multiple dirichlet series general systems mathematics education machine learning research gauge theory information theory automorphic forms matrix analysis knot theory low-rank approximation schubert calculus combinatorics on words vectorization rankin-selberg method automorphic l-functions poincare series kloosterman sums metaplectic whittaker functions metaplectic ice cubic metaplectic forms unramified whittaker functions iwahori vectors function spaces avian biology historical biology quantum chemistry geodesy internal medicine surgical education commutative algebra function theory fourier analysis dirichlet form lattice theory glacial process projective geometry history of mathematics mathematical chemistry selective separation sequent calculus global geometry vector processing matrix factorization graph minors symmetric square l-functions classical groups algebra automorphic functions diophantine analysis

Video Presentations

Notable Scholarly Works

Notable Federal Grants

Collaborators

Colored Bosonic Models and Matrix Coefficients. Communications in Number Theory and Physics (2024)

Daniel BumpSlava Naprienko

matrix coefficientsapplied mathematics

Colored Vertex Models and Iwahori Whittaker Functions. Selecta Mathematica (2024)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

iwahori whittaker functionscomputer sciencegraph theory

Iwahori‐Metaplectic Duality. Journal of the London Mathematical Society (2024)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

mathematical analysisapplied mathematicsiwahori-metaplectic dualitymathematics

Duality. Mathematical surveys (2021)

Bruner, RobertRognes, John

Matrix Coefficients of Intertwining Operators and the Bruhat Order. arXiv (Cornell University) (2021)

Daniel BumpBéatrice Chetard

bruhat orderoperator theorymatrix theorymatrix coefficientsapplied mathematics

Voronoi Summation Formula for Gaussian Integers. The Ramanujan Journal (2021)

Debika BanerjeeEhud Moshe BaruchDaniel Bump

analytic number theorygraph theoryvoronoi summation formulanumerical analysisgaussian integersnumber theoryapplied mathematicsmachine learning

Colored Five-Vertex Models and Demazure Atoms. Journal of Combinatorial Theory Series A (2020)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P.A. Gustafsson

five-vertex modelscombinatoricscombinatorial theorydemazure atoms

Metaplectic Iwahori Whittaker Functions and Supersymmetric Lattice Models. arXiv (Cornell University) (2020)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

particle physicssupersymmetric lattice modelsgauge theorymathematics

Random Matrix Theory. Cambridge University Press eBooks (2020)

Ariel Amir

applied probabilitymatrix analysismathematicsrandom matrix theorymachine learning researchstochastic processrandomized algorithmsmatrix theoryprobability theoryapplied mathematicsmarkov chain monte carlorandom matrix

Vertex Operators, Solvable Lattice Models and Metaplectic Whittaker Functions. Communications in Mathematical Physics (2020)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

solvable lattice modelsvertex operatorsmathematical physicsmetaplectic whittaker functionsapplied mathematicslattice theory

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Daniel Bump

Professor of Mathematics

Stanford University

Affiliations

School of Humanities and Sciences

Mathematics

Daniel Bump is currently serving as a Mathematics Professor of Mathematics at Stanford University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Daniel Bump

Stanford University

Professor of Mathematics

You can click a keyword to filter the displayed items

Video Presentations

Notable Scholarly Works

Notable Federal Grants

Collaborators

Colored Bosonic Models and Matrix Coefficients. Communications in Number Theory and Physics (2024)

Daniel BumpSlava Naprienko

matrix coefficientsapplied mathematics

Colored Vertex Models and Iwahori Whittaker Functions. Selecta Mathematica (2024)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

iwahori whittaker functionscomputer sciencegraph theory

Iwahori‐Metaplectic Duality. Journal of the London Mathematical Society (2024)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

mathematical analysisapplied mathematicsiwahori-metaplectic dualitymathematics

Duality. Mathematical surveys (2021)

Bruner, RobertRognes, John

Matrix Coefficients of Intertwining Operators and the Bruhat Order. arXiv (Cornell University) (2021)

Daniel BumpBéatrice Chetard

bruhat orderoperator theorymatrix theorymatrix coefficientsapplied mathematics

Voronoi Summation Formula for Gaussian Integers. The Ramanujan Journal (2021)

Debika BanerjeeEhud Moshe BaruchDaniel Bump

analytic number theorygraph theoryvoronoi summation formulanumerical analysisgaussian integersnumber theoryapplied mathematicsmachine learning

Colored Five-Vertex Models and Demazure Atoms. Journal of Combinatorial Theory Series A (2020)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P.A. Gustafsson

five-vertex modelscombinatoricscombinatorial theorydemazure atoms

Metaplectic Iwahori Whittaker Functions and Supersymmetric Lattice Models. arXiv (Cornell University) (2020)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

particle physicssupersymmetric lattice modelsgauge theorymathematics

Random Matrix Theory. Cambridge University Press eBooks (2020)

Ariel Amir

Vertex Operators, Solvable Lattice Models and Metaplectic Whittaker Functions. Communications in Mathematical Physics (2020)

Ben BrubakerValentin BuciumasDaniel BumpHenrik P. A. Gustafsson

solvable lattice modelsvertex operatorsmathematical physicsmetaplectic whittaker functionsapplied mathematicslattice theory

1
2
3
4
5
16
10 / page

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