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Quantum Mechanics: Foundations and Applications Arno Bohm,Arno Böhm,M. Loewe No preview available - 1993 |
Common terms and phrases
A₁ algebra angular momentum approximation Argand diagram basis system basis vectors beam C₁ calculate called Chapter classical Clebsch-Gordan coefficients coefficients commutation relations components consequence corresponding cross section decay defined denote derived described diagram diatomic molecule discrete E₁ eigenstate eigenvalue eigenvectors electron energy levels energy operator energy values expectation value experimental Figure finite follows fulfill gauge given H₁ Hamiltonian harmonic oscillator Hermitian Hermitian operator Hilbert space hydrogen atom integral interaction j₁ j₂ L₁ linear operators linear space m₁ m₂ mathematical measurement observable obtain one-dimensional operator H P₁ parameter parity particle phase shift physical system pole position potential projectile projection operator pure quantum mechanics quantum numbers radial wave function real axis representation space resonance rotator S-matrix scalar product scattering Schrödinger equation space of physical spectral spectrum spin statistical operator subspace theorem transformation transition unitary vibrating wave function zero