Introduction to Quantum Physics;Heisenberg’s uncertainty principle – Introduction to linear vector spaces – Characteristics of linear vector spaces – Functions in a linear vector space – Linear operations in a linear vector space and their eigenvalues – Classical Vs Quantum Mechanics – Hamiltonian of the system – Momentum eigen value – Schrodinger equation – Eigenvalues and Eigenstates – Ordering theorem – Hermite polynomials – Factorization method – Probability density – 3 dimensional scattering subsequently – Eigen values Eigenstates of this Hamiltonian – Spin – Simple harmonic oscillators – Properties of spinning particles – Orbital angular momentum – Pauli matrices – Generalized coherent state – Hyperfine splitting – Equivalence class – spinner representations – Pauli Lubanski vector – Application of quantum mechanics – Degenerate photon gas – Quantum mechanics – The energy of the vacuum – Perturbation theory

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This course is part of NPTEL online courses, delivered by IIT Madras.

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