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V. Uma
Observed names:
Uma Vikraman,
Uma, V.,
Uma, Vikraman,
V Uma,
Vikraman Uma
Institution:
Indian Institute of Technology Madras
Observed institutions:
Chennai Mathematical Institute,
Indian Institute of Technology Madras,
Institut Fourier,
Institute of Mathematical Sciences
ORCID:
0000-0001-7696-0591
Observed ORCID:
0000-0001-7696-0591
OpenAlex ID:
A5036548878
Lectures on the structure of algebraic groups and geometric applications
2013
·
Michel Brion
, Preena Samuel
, et al.
·
Hindustan Book Agency
·
58
Cohomology of toric bundles
2003
·
Parameswaran Sankaran
, V. Uma
·
Commentarii Mathematici Helvetici
·
35
PDF
Equivariant K-theory of compactifications of algebraic groups
2007
·
V. Uma
·
Transformation Groups
·
19
PDF
On the fundamental group of real toric varieties
2004
·
V. Uma
·
Proceedings - Mathematical Sciences
·
10
PDF
The Algebraic Cobordism Ring of Toric Varieties
2012
·
Amalendu Krishna
, Vikraman Uma
·
International Mathematics Research Notices
·
9
K-theory of quasi-toric manifolds
2005
·
Sankaran, P.
, Uma, V.
·
Osaka City University (Osaka City University)
·
9
PDF
Cohomology of torus manifold bundles
2019
·
Jyoti Dasgupta
, Bivas Khan
, et al.
·
Mathematica Slovaca
·
6
PDF
Equivariant K-theory of flag varieties revisited and related results
2013
·
V. Uma
·
Colloquium Mathematicum
·
6
PDF
𝐾-theory of torus manifolds
2008
·
V. Uma
·
Contemporary mathematics - American Mathematical Society
·
4
K-theory of torus manifolds
2006
·
Uma, V.
·
arXiv (Cornell University)
·
4
PDF
Erratum
2004
·
Parameswaran Sankaran
, V. Uma
·
Commentarii Mathematici Helvetici
·
4
PDF
Equivariant $K$-theory of cellular toric varieties
2025
·
V. Uma
·
Fundamenta Mathematicae
·
3
K -theory of flag Bott manifolds
2023
·
Bidhan Paul
, Vikraman Uma
·
Forum Mathematicum
·
3
PDF
K‐theory of regular compactification bundles
2022
·
V. Uma
·
Mathematische Nachrichten
·
3
PDF
Equivariant $$\varvec{K}$$-theory of quasitoric manifolds
2019
·
Jyoti Dasgupta
, Bivas Khan
, et al.
·
Proceedings - Mathematical Sciences
·
3
Equivariant $K$-theory of quasitoric manifolds
2018
·
Dasgupta, Jyoti
, Khan, Bivas
, et al.
·
arXiv (Cornell University)
·
3
PDF
Equivariant $ K$-theory of regular compactifications: further developments
2016
·
V Uma
·
Izvestiya Mathematics
·
3
PDF
Cobordism ring of toric varieties
2010
·
Krishna, Amalendu
, Uma, V.
·
arXiv (Cornell University)
·
3
PDF
Equivariant K$K$‐theory of flag Bott manifolds of general Lie type
2024
·
Bidhan Paul
, Vikraman Uma
·
Mathematische Nachrichten
·
2
Equivariant $K$-theory and cobordism rings of divisive toric varieties and toric orbifolds
2018
·
Soumen Sarkar
, V. Uma
·
arXiv (Cornell University)
·
2
Some results on the topology of real Bott towers
2016
·
Dsouza, Raisa
, Uma, V.
·
arXiv (Cornell University)
·
2
PDF
$K$-theory of Springer varieties
2025
·
Parameswaran Sankaran
, Vikraman Uma
·
Tohoku Mathematical Journal
·
1
PDF
GKM Graph Locally Modeled by $$T^{n}\times S^{1}$$-Action on $$T^{*}\mathbb {C}^{n}$$ and Its Graph Equivariant Cohomology
2024
·
Shintarô Kuroki
, Vikraman Uma
·
Fields Institute communications
·
1
PDF
K-Theory of Toric HyperKähler Manifolds
2020
·
V. Uma
·
Indian Journal of Pure and Applied Mathematics
·
1
Эквивариантная $K$-теория регулярных компактификаций: дальнейшее развитие
2016
·
V Uma
·
Известия Российской академии наук Серия математическая
·
1
PDF
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Works count:
43
Citation count:
198
H-index:
6
I10-index:
4
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