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Dive into the research topics where V. Srinivasan is active.

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Featured researches published by V. Srinivasan.


Pramana | 1978

Generation of gluons from quark confinement

G. Rajasekaran; V. Srinivasan

We study a model of quark confinement defined by the vanishing of colour currents. The model is shown to be equivalent to quantum chromodynamics and this equivalence is interpreted as due to the compositeness of the colour gluons. The Green’s functions of the theory are found to contain nontrivial structure only for colour singlet composites which can be identified with hadrons.


Pramana | 1977

Renormalizable theories from nonrenormalizable interactions

G. Rajasekaran; V. Srinivasan

AbstractBy using Kikkawa’s method the equivalence of the nonrenormalizable pair interactionn


Pramana | 1978

Classical solutions of a model of quark confinement

G. Rajasekaran; V. Srinivasan


Journal of Modern Optics | 2014

Entanglement in two-site Bose–Hubbard model with non-linear dissipation

K. V. S. Shiv Chaitanya; Sibasish Ghosh; V. Srinivasan

bar psi psi phi ^2


Modern Physics Letters A | 2000

QUANTUM EQUIVALENT OF THE BERTRAND'S THEOREM

N. Gurappa; Prasanta K. Panigrahi; T. Soloman Raju; V. Srinivasan


Pramana | 1985

Fields with vanishing colour-currents

G. Rajasekaran; V. Srinivasan; M S Sri Ram

n to a renormalizable theory is proved. Equivalence relationships between a few other nonrenormalizable and renormalizable interactions are also indicated.


Pramana | 2015

Exceptional polynomials and SUSY quantum mechanics

K. V. S. Shiv Chaitanya; S. Sree Ranjani; Prasanta K. Panigrahi; R Radhakrishnan; V. Srinivasan

We find the classical solutions of a model of quark confinement defined by the vanishing of colour currents. Both plane-wave type of solutions extending all over space as well as string-type of solutions confined to restricted regions of space are found.


arXiv: Quantum Physics | 2015

Entanglement Criterion for Multi-Mode Gaussian States

K. V. S. Shiv Chaitanya; Sibasish Ghosh; V. Srinivasan

In this paper, we study the decoherence and entanglement properties for the two-site Bose–Hubbard model in the presence of a non-linear damping. We apply the techniques of thermo field dynamics and then use Hartree-Fock approximation to solve the corresponding master equation. The expectation values of the approximated field operators appearing in the solution of master equation are computed self-consistently. We solve this master equation for a small time t so that we get the analytical solution, thereby we compute the decoherence and entanglement properties of the solution of the two-mode bosonic system. We have found that for a small initial time t, the entanglement of the system increases but at the same time the system decoheres exponentially.


arXiv: Optics | 2016

Dicke superradiance, Bose-Einstein condensation of photons and spontaneous symmetry breaking

Vivek M. Vyas; Prasanta K. Panigrahi; V. Srinivasan

A procedure for constructing bound state potentials is given. We show that, under the natural conditions imposed on a radial eigenvalue problem, the only special cases of the general central potential, which are exactly solvable and have infinite number of energy eigenvalues, are the Coulomb and harmonic oscillator potentials.


arXiv: Optics | 2016

Light-matter interaction and Bose-Einstein condensation of light

Vivek M. Vyas; Prasanta K. Panigrahi; V. Srinivasan

We consider spinor, scalar and vector fields with colour degrees of freedom and find the classical solutions when the constraint of vanishing colour currents is imposed. We find that there are no non-trivialc-number solutions for spinor fields transforming as a triplet under SU(3), although solutions exist for scalar and vector fields. We also show that the colour current of spinor fields coupled to an instanton is zero.

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K. V. S. Shiv Chaitanya

Birla Institute of Technology and Science

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Prasanta K. Panigrahi

Indian Institute of Science Education and Research

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N. Gurappa

University of Hyderabad

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S. Sree Ranjani

Institute of Chartered Financial Analysts of India

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Sibasish Ghosh

Institute of Mathematical Sciences

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