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Bassett, IM (1959) Towards a Method for the Accurate Solution of the Schrödinger Wave Equation in Many Variables. III. Application of the General Method to the Wave Equation without Spatial Symmetry. Australian Journal of Physics, 12 (4). 449pp. doi:10.1071/ph590449

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Reference TypeJournal (article/letter/editorial)
TitleTowards a Method for the Accurate Solution of the Schrödinger Wave Equation in Many Variables. III. Application of the General Method to the Wave Equation without Spatial Symmetry
JournalAustralian Journal of Physics
AuthorsBassett, IMAuthor
Year1959Volume12
Issue4
PublisherCSIRO Publishing
DOIdoi:10.1071/ph590449
Generate Citation Formats
Mindat Ref. ID10697062Long-form Identifiermindat:1:5:10697062:1
GUID0
Full ReferenceBassett, IM (1959) Towards a Method for the Accurate Solution of the Schrödinger Wave Equation in Many Variables. III. Application of the General Method to the Wave Equation without Spatial Symmetry. Australian Journal of Physics, 12 (4). 449pp. doi:10.1071/ph590449
Plain TextBassett, IM (1959) Towards a Method for the Accurate Solution of the Schrödinger Wave Equation in Many Variables. III. Application of the General Method to the Wave Equation without Spatial Symmetry. Australian Journal of Physics, 12 (4). 449pp. doi:10.1071/ph590449
In(1959) Australian Journal of Physics Vol. 12 (4) CSIRO Publishing

See Also

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Bassett, IM (1959) Towards a Method for the Accurate Solution of the Schrödinger Wave Equation in Many Variables. I. Formulation of the Method for an Eigenvalue Problem without Symmetry Conditions. Australian Journal of Physics, 12 (4). 430pp. doi:10.1071/ph590430
Bassett, IM (1959) Towards a Method for the Accurate Solution of the Schrödinger Wave Equation in Many Variables. II. A Simple Numerical Illustration. Australian Journal of Physics, 12 (4). 441pp. doi:10.1071/ph590441
Bassett, IM (1968) Trial of a Numerical Method for Solving the Schrödinger Wave Equation in Several Variables. Australian Journal of Physics, 21 (2). 113pp. doi:10.1071/ph680113
Simos, T. E. (1997) An Accurate Method for the Numerical Solution of the Schrödinger Equation. Modern Physics Letters A, 12. 1891-1900 doi:10.1142/s0217732397001941
Philip, JR (1960) General Method of Exact Solution of the Concentration?Dependent Diffusion Equation. Australian Journal of Physics, 13 (1). 1pp. doi:10.1071/ph600001
Roessler, J (1991) Application of Melnikov's Method to the Reduced KdV Equation. Australian Journal of Physics, 44 (1). 15pp. doi:10.1071/ph910015
Jolicard, G., Balakrishnan, N. (1997) The solution of the Schrödinger equation by the(t,t)method using the wave operator procedure: Theory and application to molecular photodissociation with ultrashort laser pulses. The Journal of Chemical Physics, 106 (9). 3613-3622 doi:10.1063/1.473456
Nakashima, Hiroyuki, Nakatsuji, Hiroshi (2013) Efficient antisymmetrization algorithm for the partially correlated wave functions in the free complement-local Schrödinger equation method. The Journal of Chemical Physics, 139 (4). 44112pp. doi:10.1063/1.4815821
Saikia, N., Ahmed, S. A. S. (2011) Exact S-wave solution of the Schrödinger equation for three new potentials using the transformation method. Theoretical and Mathematical Physics, 168. 1105-1111 doi:10.1007/s11232-011-0091-1
Falletta, Silvia, Sauter, Stefan A. (2016) The panel-clustering method for the wave equation in two spatial dimensions. Journal of Computational Physics, 305. 217-243 doi:10.1016/j.jcp.2015.10.033
SIMOS, T. E. (1998) AN ACCURATE EXPONENTIALLY FITTED EXPLICIT FOUR-STEP METHOD FOR THE NUMERICAL SOLUTION OF THE RADIAL SCHRÖDINGER EQUATION. International Journal of Modern Physics A, 13 (15). 2613-2626 doi:10.1142/s0217751x98001347
 
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