Matrix methods for radial Schr\"{o}dinger eigenproblems defined on a semi-infinite domain
In this paper, we discuss numerical approximation of the eigenvalues of the one-dimensional radial Schr\"{o}dinger equation posed on a semi-infinite interval.
Aceto, Lidia +2 more
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Enforcing Dirichlet boundary conditions in physics-informed neural networks and variational physics-informed neural networks. [PDF]
Berrone S +3 more
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F-actin bending facilitates net actomyosin contraction By inhibiting expansion with plus-end-located myosin motors. [PDF]
Tam AKY, Mogilner A, Oelz DB.
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Least-Squares Solutions of Eighth-Order Boundary Value Problems Using the Theory of Functional Connections. [PDF]
Johnston H, Leake C, Mortari D.
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Solving third-order boundary value problems with quartic splines. [PDF]
Pandey PK.
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Stationary Schrödinger equation in the semi-classical limit: numerical coupling of oscillatory and evanescent regions. [PDF]
Arnold A, Negulescu C.
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Numerical investigation of singularly perturbed time lag parabolic differential-difference equations. [PDF]
Daba IT, Melesse WG, Gelu FW, Kebede GD.
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Finite difference methods for a class of singular two-point boundary value problems [PDF]
Twizell, E H
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