||S. J. Chapman, Introduction to Fortran 90 and 95,McGraw Hill, Int. Ed.
S. E. Koonin and D. C. Meredith, Computational Physics, Addison-Wesley,
Tao Pang, An Introduction to Computationl Physics, Cambridge Univ Press,
R. H. Landau and M. J. P. Mejia, Computational Physics, John Wiley, 1997.
J. M. Thijssen, Computational Physics, Cambridge Univ Press, 1999.
K. H. Hoffmann and M. Schreiber, Computational Physics, Springer, 1996.
||Basic Numerical Methods and Classical Simulations : Review of
differentiation, integration (quadrature), and finding roots. Integration
of ordinary differential equations. Monte Carlo simulations, applications
to classical spin systems. Classical Molecular Dynamics.
Quantum Simulations : Time-independent Schrodinger equation in one
dimension (radial or linear equations). Scattering from a spherical
potential; Born Approximation; Bound State solutions. Single particle
time-dependent Schrodinger equations. Hartree-Fock Theory : restricted and
unrestricted theory applied to atoms. Schrodinger equation in a basis:
Matrix operations, variational properties; applications of basis
functions for atomic, molecular, solid-state and nuclear calculations.
Mini-projects on different fields of physics, e.g., Thermal simulations of
matter using Car-Parrinello molecular dynamics; Many-Interacting-Particle
Problems on Hubbard and Anderson model for electrons using Lanczos method
(exact diagonalisation) for the lowest states; Quantum Monte Carlo
methods; Computational methods for Lattice field theories; Microscopic
mean-field theories (Hartree-Fock, Bogoliubov and relativistic
mean-field); methods in nuclear many-body problems.