David Hill - Concepedia

Author

David Hill

University of Virginia

Also Known As

DAVID HILL, David Hill, Hill, David

Publications

210

Citations

H-Index

Concepts

All Affiliations

University of Virginia Northeastern University University of California, Berkeley

About

David Hill is an author at University of Virginia specializing in representation theory, quantum science, and engineering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Quantum Science	7	7	125
2	Engineering	5	5	68
3	Quantum Computing	3	3	42
4	Education	1	1	10
5	Physics	1	1	19

David Hill

Publications

184

Citations

H-Index

Page 1

	Year	Citations
Categorification of quantum Kac-Moody superalgebras David Hill, Weiqiang Wang Transactions of the American Mathematical Society Quantum ScienceRepresentation TheoryClifford AlgebraNon-degenerate Bilinear FormQuantum Kac-moody Superalgebras	2014	35
Representations of quiver Hecke algebras via Lyndon bases David Hill, George Melvin, Damien Mondragon Journal of Pure and Applied Algebra Algebraic CombinatoricsUniversal AlgebraLyndon BasesRepresentation Theory	2011	31
Categorification of quantum Kac-Moody superalgebras David Hill, Weiqiang Wang arXiv (Cornell University) Quantum ScienceRepresentation TheoryClifford AlgebraNon-degenerate Bilinear FormQuantum Kac-moody Superalgebras	2012	22
QUANTUM SUPERGROUPS I. FOUNDATIONS Sean Clark, David Hill, Weiqiang Wang Transformation Groups Quantum ScienceQuantum GroupsQuantum ComputingPhysicsEngineering	2013	19
Degenerate affine Hecke–Clifford algebras and type Q Lie superalgebras David Hill, Jonathan R. Kujawa, Joshua Sussan Mathematische Zeitschrift	2010	17
Quantum supergroups II. Canonical basis Sean Clark, David Hill, Weiqiang Wang Representation Theory of the American Mathematical Society Spectral TheoryQuantum ScienceEngineeringRepresentation TheoryQuantum Field Theory	2014	15
Quantum shuffles and quantum supergroups of basic type Sean Clark, David Hill, Weiqiang Wang Quantum Topology Coxeter GroupQuantum ScienceEngineeringRepresentation TheoryQuantum Computing	2016	13
Quantum supergroups II. Canonical basis Sean Clark, David Hill, Weiqiang Wang arXiv (Cornell University) Spectral TheoryQuantum ScienceEngineeringRepresentation TheoryIntegrable Modules	2013	11
Elementary divisors of the Shapovalov form on the basic representation of Kac–Moody algebras David Hill Journal of Algebra Schubert CalculusRepresentation TheoryKac–moody AlgebrasModular FormShapovalov Form	2007	11
Quantum Shuffles and Quantum Supergroups of Basic Type Sean Clark, David Hill, Weiqiang Wang arXiv (Cornell University) Coxeter GroupQuantum ScienceGeometric Group TheoryEngineeringRepresentation Theory	2013	10

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