Titlebook: Quantum Mechanics Using Maple ?; Marko Horbatsch Book 1995 Springer-Verlag Berlin Heidelberg 1995 Potential.applied mathematics.mechanics.

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Special Functions,elations ‘by hand’ in a symbolic computing environment for polynomials that satisfy an ordinary differential equation (ODE) can be found in the pioneering book by J. Feagin [Fe94]. There are various options to attack the problem in Maple. Sometimes one can find solutions in terms of built-in special

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Bound States in 1D,ional (ID) problems even though their usefulness becomes more evident in multi-dimensional many-body problems. To provide some insight into what it takes for a wavefunction to be an eigenfunction of a differential operator I discuss the idea of a local energy density in some detail.

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Spin and Time-Dependent Processes,pin degree of freedom is added for spin-1/2 particles. A fully satisfying description of fermions is only possible in the context of relativistic QM. Nevertheless, if one accepts the construction of the Pauli equation, many relevant results can be calculated with it.

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