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The Measurement of Position and Momentum
The Wave Function of a Particle Acted on by Forces
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according to eq angular momentum antisymmetric approximation arbitrary functions atom calculation classical mechanics coefficients commute components condition considered constant continuity equation corresponding defined definite denotes density determined diagonal differential equation diffraction eigenfunctions eigenvalues electron expectation value expression external fact factor field strengths finite follows free-particle frequency further generalisation given Hamiltonian operator Heisenberg hence Hermitian Hermitian matrix Hermitian operator infinitesimal integral interaction introduce linear Lorentz Lorentz transformations material particle matrix elements matrix mechanics mean value measurement non-relativistic normalised obtain operator F orthogonal P.A.M. Dirac particular Pauli perturbation photon Phys Physik position co-ordinates possible potential probability problem Proc properties quantisation Quantum Electrodynamics quantum mechanics quantum numbers quantum theory radiation region relation relativistic invariance representation result rotations satisfy scattered Schrodinger solution spin stationary symmetric term tion transformation unitary vanishes vector velocity wave equation wave function Wave Mechanics wave-length wave-packet