Sudhir R Jain
Affiliations: | Bhabha Atomic Research Centre, Mumbai, Maharashtra, India |
Area:
Mathematical physics, Quantum physics, Nonlinear dynamics,Statistical mechanicsGoogle:
"Sudhir Jain"Mean distance: (not calculated yet)
Parents
Sign in to add mentorSuresh V Lawande | grad student | Bhabha Atomic Research Centre | |
Pierre Gaspard | post-doc | ULB |
Children
Sign in to add traineeNishchal R Dwivedi | grad student | University of Bombay | |
Mahendra Kushwaha | grad student | Bhabha Atomic Research Centre | |
Shashi C L | grad student | Homi Bhabha National Institute | |
Rupali Sonone | grad student | University of Pune |
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Publications
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Dwivedi NR, Monga S, Kaur H, et al. (2019) Ignatyuk damping factor: A semiclassical formula International Journal of Modern Physics E-Nuclear Physics. 28: 1950061 |
Monga S, Dwivedi NR, Pathak D, et al. (2019) Semiclassical description of α- radioactivity in even–even nuclei Journal of Physics G. 46: 115110 |
Jha N, Jain SR. (2014) Quantum Mechanics of a Rotating Billiard Arxiv: Chaotic Dynamics. 2: 13116 |
Samajdar R, Jain SR. (2014) Nodal domains of the equilateral triangle billiard Journal of Physics a: Mathematical and Theoretical |
Malik SS, Jain AK, Jain SR. (2002) Eigenvalue spectrum for a single particle in a spheroidal cavity: A semiclassical approach International Journal of Modern Physics E. 11: 303-320 |
Jain SR, Alonso D. (1997) Quantum chaos, random matrix theory, statistical mechanics in two dimensions, and the second law - A case study Journal of Physics a: Mathematical and General. 30: 4993-5005 |
Gaspard P, Jain SR. (1997) Semiclassical theory for many-body fermionic systems Pramana. 48: 503-516 |
Alonso D, Jain SR. (1996) From random matrix theory to statistical mechanics - Anyon gas Physics Letters, Section B: Nuclear, Elementary Particle and High-Energy Physics. 387: 812-816 |
Azam M, Jain SR, Lawande SV. (1991) Conditionally convergent series and chaos in deterministic maps Physics Letters A. 158: 462-464 |
Biswas D, Jain SR. (1990) Quantum description of a pseudointegrable system: The pi /3-rhombus billiard. Physical Review. A. 42: 3170-3185 |