Compares Composition and Hypergraph models for rolling stock scheduling, proves equal LP bounds for sufficiently expressive Hypergraph variants, and shows Composition model is more compact with faster optimal solutions on NS instances.
Solutions of Schr\"odinger Equation with Generalized Inverted Hyperbolic Potential
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abstract
We present the bound state solutions of the Schr\"odinger equation with generalized inverted hyperbolic potential using the Nikiforov-Uvarov method. We obtain the energy spectrum and the wave function with this potential for arbitrary - state. We show that the results of this potential reduced to the standard known potentials - Rosen-Morse, Poschl - Teller and Scarf potential as special cases. We also discussed the energy equation and the wave function for these special cases.
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math.OC 1years
2023 1verdicts
UNVERDICTED 1representative citing papers
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A Comparison of Models for Rolling Stock Scheduling
Compares Composition and Hypergraph models for rolling stock scheduling, proves equal LP bounds for sufficiently expressive Hypergraph variants, and shows Composition model is more compact with faster optimal solutions on NS instances.