What is he best known for?
The fields of study he is best known for:
- Pure mathematics
- Algebra
- Vector space
Victor Ginzburg focuses on Pure mathematics, Algebra, Algebra representation, Langlands dual group and Representation theory.
Many of his studies involve connections with topics such as Discrete mathematics and Pure mathematics.
His Algebra study combines topics from a wide range of disciplines, such as Symplectic geometry and Root of unity.
His studies in Algebra representation integrate themes in fields like Noncommutative geometry and Flag.
His Representation theory study incorporates themes from Springer correspondence, Hessenberg variety and Affine Hecke algebra.
His Koszul duality research is multidisciplinary, relying on both Ring, Variety and Koszul algebra.
His most cited work include:
- Koszul Duality Patterns in Representation Theory (933 citations)
- Representation theory and complex geometry (775 citations)
- Koszul duality for operads (683 citations)
What are the main themes of his work throughout his whole career to date?
His primary scientific interests are in Pure mathematics, Algebra, Noncommutative geometry, Symplectic geometry and Discrete mathematics.
His research on Pure mathematics often connects related areas such as Variety.
His Algebra research includes themes of Quantum group and Symplectic representation.
His Noncommutative geometry research incorporates elements of Associative algebra, Cyclic homology, Combinatorics and Noncommutative ring.
His Representation theory study combines topics in areas such as Equivariant map and Affine Hecke algebra.
His Algebra representation research integrates issues from Universal enveloping algebra, Subalgebra and Filtered algebra.
He most often published in these fields:
- Pure mathematics (77.86%)
- Algebra (32.14%)
- Noncommutative geometry (16.43%)
What were the highlights of his more recent work (between 2012-2021)?
- Pure mathematics (77.86%)
- Algebra (32.14%)
- Langlands dual group (7.14%)
In recent papers he was focusing on the following fields of study:
Victor Ginzburg mostly deals with Pure mathematics, Algebra, Langlands dual group, Symplectic geometry and Hilbert scheme.
Character is closely connected to Group in his research, which is encompassed under the umbrella topic of Pure mathematics.
His Langlands dual group research is multidisciplinary, incorporating perspectives in Differential operator, Verma module, Subalgebra, Affine space and Affine Grassmannian.
His work in Differential operator tackles topics such as Weyl group which are related to areas like Ring, Unipotent and Automorphism.
His work is dedicated to discovering how Symplectic geometry, Subvariety are connected with Sheaf of modules, Line bundle and Sheaf and other disciplines.
Victor Ginzburg combines subjects such as Space and Closure with his study of Hilbert scheme.
Between 2012 and 2021, his most popular works were:
- Quantization of line bundles on lagrangian subvarieties (20 citations)
- Hamiltonian reduction and nearby cycles for mirabolic D-modules (12 citations)
- Moduli spaces, indecomposable objects and potentials over a finite field (12 citations)
In his most recent research, the most cited papers focused on:
- Algebra
- Pure mathematics
- Vector space
His scientific interests lie mostly in Pure mathematics, Langlands dual group, Algebra, Differential operator and Characteristic variety.
Victor Ginzburg integrates many fields, such as Pure mathematics and Cotangent bundle, in his works.
His studies deal with areas such as Weyl group, Verma module, Algebraic group, Affine space and Equivariant cohomology as well as Langlands dual group.
His study in the field of Quiver, Sheaf of modules and Stack is also linked to topics like Exponential sum.
His Differential operator research includes elements of Affine Grassmannian, Affine transformation, Equivariant map and Subalgebra.
His research integrates issues of Double affine Hecke algebra, Functor, Category O and Trigonometry in his study of Characteristic variety.
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