Quantum Mechanics: Concepts and Applications

Quantum Mechanics: Concepts and Applications By Zettili, Nouredine Published by WILEY Publication Date: 2022-09-08 Subject: Science Chemistry General, Science Physics Quantum Theory, Science Physics - Quantum Theory, Technology & Engineering Electronics General, Technology & Engineering Telecommunications, Chemistry, Electronics & Communications Engineering, Physics, Electronics And Communications Engineering, Elektronik, Nachrichtentechnik, Mathematische Physik, Quantenphysik (Quantenmechanik Und Quantenfeldtheorie), Hc Physik, Astronomie Theoretische Physik, Chemie, Physik Mathematik, Quantenphysik, Science Physics Quantum Theory, Science, Physics, Quantum Theory, Hc Physik, Astronomie Theoretische Physik, Hc, Physik, Astronomie, Theoretische Physik, Quantum Physics & Field Theory, Quantum Computing, Quantum Chemistry, Quantum Physics; Mathematical Tools Of Quantum Mechanics; Postulates Of Quantum Mechanics; One-Dimensional Problem; Angular Momentum; Three-Dimensional Problem; Rotations And Addition Of Angular Momenta; Identical Particles; Time-Independent Approximation Methods; Time-Dependent Perturbation Theory; Scattering Theory; Relativistic Quantum Mechanics; Lagrangian Derivations Of The Klein-Gordon And Dirac Equations; Delta Function; Spherical Coordinate; C++ Code For Solving The Schrodinger Equation; Index Notation Of Vectors; Four-Vector Notations And Minkowski Metric; Lagrangian And Hamiltonian Formulations Of Classical Mechanics. Subject Keywords: Great Britain/British Isles,Non-Fiction,SCI/TECH,Science/Math, Quantum physics; mathematical tools of quantum mechanics; postulates of quantum mechanics; one-dimensional problem; angular momentum; three-dimensional problem; rotations and addition of angular momenta; identical particles; time-independent approximation methods; time-dependent perturbation theory; scattering theory; relativistic quantum mechanics; Lagrangian derivations of the Klein-Gordon and Dirac equations; delta function; spherical coordinate; C++ code for solving the Schrodinger equation; Index notation of vectors; four-vector notations and Minkowski metric; Lagrangian and Hamiltonian formulations of classical mechanics. Genre: Science, Physics, Quantum Theory, Physics, Hc, Physik, Astronomie, Theoretische Physik Target Audience: Tertiary education