A new class of white noise generalized functions WG Cochran, HH Kuo, A Sengupta Infinite Dimensional Analysis, Quantum Probability and Related Topics 1 (01 …, 1998 | 113 | 1998 |
Two dimensional Yang-Mills theory via stochastic differential equations L Gross, C King, A Sengupta Annals of Physics 194 (1), 65-112, 1989 | 113 | 1989 |
Gauge theory on compact surfaces A Sengupta American Mathematical Soc., 1997 | 99 | 1997 |
A mathematical construction of the non-abelian Chern-Simons functional integral S Albeverio, A Sengupta Communications in mathematical physics 186, 563-579, 1997 | 63 | 1997 |
The Yang-Mills measure for S2 A Sengupta Journal of functional analysis 108 (2), 231-273, 1992 | 52 | 1992 |
The Segal–Bargmann transform for path-groups BC Hall, AN Sengupta journal of functional analysis 152 (1), 220-254, 1998 | 45 | 1998 |
Quantum gauge theory on compact surfaces A Sengupta Annals of Physics 221 (1), 17-52, 1993 | 42 | 1993 |
Traces in Two-Dimensional QCD: The Large-N Limit A Sengupta Traces in number theory, geometry, and quantum fields 38, 193, 2008 | 36 | 2008 |
White noise analysis on a new space of Hida distributions I Kubo, HH Kuo, A Sengupta Infinite Dimensional Analysis, Quantum Probability and Related Topics 2 (03 …, 1999 | 35 | 1999 |
Gauge invariant functions of connections A Sengupta Proceedings of the American Mathematical Society 121 (3), 897-905, 1994 | 35 | 1994 |
Quantum free Yang–Mills on the plane M Anshelevich, AN Sengupta Journal of Geometry and Physics 62 (2), 330-343, 2012 | 32 | 2012 |
Representing finite groups: a semisimple introduction AN Sengupta Springer Science & Business Media, 2011 | 26 | 2011 |
Yang-Mills on surfaces with boundary: quantum theory and symplectic limit A Sengupta Communications in mathematical physics 183 (3), 661-705, 1997 | 26 | 1997 |
Pricing derivatives: The financial concepts underlying the mathematics of pricing derivatives A Sengupta McGraw-Hill, 2005 | 25 | 2005 |
Parallel transport over path spaces S Chatterjee, A Lahiri, AN Sengupta arXiv preprint arXiv:0906.1864, 2009 | 24 | 2009 |
The semiclassical limit of the two‐dimensional quantum Yang–Mills model C King, A Sengupta Journal of Mathematical Physics 35 (10), 5354-5361, 1994 | 24 | 1994 |
Rigorous Feynman path integrals, with applications to quantum theory, gauge fields, and topological invariants S Albeverio, A Hahn, AN Sengupta Stochastic Analysis And Mathematical Physics: (SAMP/ANESTOC 2002), 1-60, 2004 | 23 | 2004 |
The Schwartz space: Tools for quantum mechanics and infinite dimensional analysis J Becnel, A Sengupta Mathematics 3 (2), 527-562, 2015 | 21 | 2015 |
An explicit description of the symplectic structure of moduli spaces of flat connections C King, A Sengupta Journal of Mathematical Physics 35 (10), 5338-5353, 1994 | 19 | 1994 |
Concepts and Constructs AN Sengupta, AN Sengupta Representing Finite Groups: A Semisimple Introduction, 1-38, 2012 | 18 | 2012 |