Works matching AU Simos, T. E.
Results: 157
An Accurate Method for the Numerical Solution of the Schrödinger Equation.
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- Modern Physics Letters A, 1997, v. 12, n. 26, p. 1891, doi. 10.1142/S0217732397001941
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- Article
INTEGRATION OF SOME CONSTITUTIVE RELATIONS OF PLANE STRAIN ELASTOPLASTICITY USING MODIFIED RUNGE-KUTTA METHODS.
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- Civil Engineering & Environmental Systems, 1999, v. 16, n. 2, p. 77, doi. 10.1080/02630259908970254
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- Article
Guest editorial.
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- 2005
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- Editorial
A P-stable exponentially-fitted method for the numerical integration of the Schrödinger equation.
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- Molecular Simulation, 2005, v. 31, n. 14/15, p. 1095, doi. 10.1080/08927020500371373
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- Article
Hybrid high algebraic order two-step method with vanished phase-lag and its first, second, third, fourth and fifth derivatives.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2016, v. 27, n. 5, p. 1, doi. 10.1142/S0129183116500492
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- Article
ACCURATELY CLOSED NEWTON-COTES TRIGONOMETRICALLY-FITTED FORMULAE FOR THE NUMERICAL SOLUTION OF THE SCHRÖDINGER EQUATION.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2013, v. 24, n. 3, p. -1, doi. 10.1142/S0129183113500149
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- Article
TWO NEW PHASE-FITTED SYMPLECTIC PARTITIONED RUNGE-KUTTA METHODS.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2011, v. 22, n. 12, p. 1343, doi. 10.1142/S0129183111016932
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- Article
A NEW METHODOLOGY FOR THE CONSTRUCTION OF OPTIMIZED RUNGE-KUTTA-NYSTRÖM METHODS.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2011, v. 22, n. 6, p. 623, doi. 10.1142/S012918311101649X
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- Article
A NEW SYMMETRIC EIGHT-STEP PREDICTOR-CORRECTOR METHOD FOR THE NUMERICAL SOLUTION OF THE RADIAL SCHRÖDINGER EQUATION AND RELATED ORBITAL PROBLEMS.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2011, v. 22, n. 2, p. 133, doi. 10.1142/S0129183111016154
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- Article
A neural network training algorithm for singular perturbation boundary value problems.
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- Neural Computing & Applications, 2022, v. 34, n. 1, p. 607, doi. 10.1007/s00521-021-06364-1
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- Article
Efficiently inaccurate approximation of hyperbolic tangent used as transfer function in artificial neural networks.
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- Neural Computing & Applications, 2021, v. 33, n. 16, p. 10227, doi. 10.1007/s00521-021-05787-0
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- Article
Two-step almost p-stable complete in phase methods for the numerical integration of second order periodic initial-value problems.
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- International Journal of Computer Mathematics, 1992, v. 46, n. 1/2, p. 77, doi. 10.1080/00207169208804140
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- Article
A two-step method with phase-lag of order infinity for the numerical integration of second order periodic initial-value problem.
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- International Journal of Computer Mathematics, 1991, v. 39, n. 1/2, p. 135, doi. 10.1080/00207169108803985
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- Article
The application of a fourteenth-order phase-fitting approach to enhance chemical problem-solving.
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- Journal of Mathematical Chemistry, 2025, v. 63, n. 4, p. 919, doi. 10.1007/s10910-024-01701-w
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- Article
Improving chemical problem-solving through the use of a fourteenth-order phase-fitting method.
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- Journal of Mathematical Chemistry, 2025, v. 63, n. 3, p. 852, doi. 10.1007/s10910-024-01694-6
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- Article
A first-rate fourteenth-order phase-fitting approach to solving chemical problems.
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- Journal of Mathematical Chemistry, 2025, v. 63, n. 1, p. 297, doi. 10.1007/s10910-024-01668-8
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- Article
A very efficient and sophisticated fourteenth-order phase-fitting method for addressing chemical issues.
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- Journal of Mathematical Chemistry, 2024, v. 62, n. 9, p. 2129, doi. 10.1007/s10910-024-01636-2
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An effective multistep fourteenth-order phase-fitting approach to solving chemistry problems.
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- Journal of Mathematical Chemistry, 2024, v. 62, n. 8, p. 1860, doi. 10.1007/s10910-024-01628-2
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- Article
The use of a multistep, cost-efficient fourteenth-order phase-fitting method to chemistry problems.
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- Journal of Mathematical Chemistry, 2024, v. 62, n. 8, p. 1781, doi. 10.1007/s10910-024-01623-7
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- Article
A low-cost, two-step fourteenth-order phase-fitting approach to tackling problems in chemistry.
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- Journal of Mathematical Chemistry, 2024, v. 62, n. 7, p. 1607, doi. 10.1007/s10910-024-01615-7
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An exceedingly effective and inexpensive two-step, fourteenth-order phase-fitting method for solving quantum chemical issues.
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- Journal of Mathematical Chemistry, 2024, v. 62, n. 3, p. 761, doi. 10.1007/s10910-023-01560-x
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Solution of quantum chemical problems using an extremely successful and reasonably cost two-step, fourteenth-order phase-fitting approach.
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- Journal of Mathematical Chemistry, 2023, v. 61, n. 10, p. 2045, doi. 10.1007/s10910-023-01498-0
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- Article
Solution of quantum chemical problems by a very effective and relatively inexpensive two-step, fourteenth-order, phase-fitting procedure.
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- Journal of Mathematical Chemistry, 2023, v. 61, n. 9, p. 1888, doi. 10.1007/s10910-023-01490-8
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Two-step, fourteenth-order, phase-fitting procedure with high efficiency and minimal cost for chemical problems.
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- Journal of Mathematical Chemistry, 2023, v. 61, n. 8, p. 1797, doi. 10.1007/s10910-023-01486-4
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Highly efficient, singularly P-stable, and low-cost phase-fitting two-step method of 14th order for problems in chemistry.
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- Journal of Mathematical Chemistry, 2023, v. 61, n. 7, p. 1545, doi. 10.1007/s10910-023-01470-y
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- Article
Phase-fitting, singularly P-stable, cost-effective two-step approach to solving problems in quantum chemistry with vanishing phase-lag derivatives up to order 6.
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- Journal of Mathematical Chemistry, 2023, v. 61, n. 6, p. 1414, doi. 10.1007/s10910-023-01461-z
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- Article
Solution to quantum chemistry problems using a phase-fitting, singularly P-stable, cost-effective two-step approach with disappearing phase-lag derivatives up to order 5.
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- Journal of Mathematical Chemistry, 2023, v. 61, n. 3, p. 455, doi. 10.1007/s10910-022-01416-w
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- Article
A Phase-Fitting Singularly P-Stable Cost-Effective Two-Step Method for Solving Chemistry Problems.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 10, p. 2094, doi. 10.1007/s10910-022-01395-y
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A phase-fitting, first, second and third derivatives phase-fitting singularly P-stable economical two-step method for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 8, p. 1632, doi. 10.1007/s10910-022-01373-4
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A phase-fitting, first and second derivatives phase-fitting singularly P-stable economical two-step method for problems in chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 8, p. 1480, doi. 10.1007/s10910-022-01361-8
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A phase-fitting and first derivative phase-fitting singularly P-stable economical two-step method for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 7, p. 1383, doi. 10.1007/s10910-022-01352-9
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- Article
A multistep method with optimal phase and stability properties for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 6, p. 937, doi. 10.1007/s10910-022-01342-x
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- Article
A multistep conditionally P-stable method with phase properties of high order for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 4, p. 637, doi. 10.1007/s10910-022-01326-x
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- Article
A two-step singularly P-stable method with high phase and large stability properties for problems in chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 3, p. 475, doi. 10.1007/s10910-021-01313-8
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- Article
A two-step method singularly P-stable with improved properties for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 2, p. 311, doi. 10.1007/s10910-021-01298-4
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- Article
A singularly P-stable two-step method with improved characteristics for problems in chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 1, p. 70, doi. 10.1007/s10910-021-01292-w
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- Article
A phase-fitting singularly P-stable economical two-step method for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2022, v. 60, n. 1, p. 1, doi. 10.1007/s10910-021-01284-w
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- Article
An economical two-step method with optimal phase and stability properties for problems in chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 8, p. 1938, doi. 10.1007/s10910-021-01270-2
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- Article
Two-step method with vanished phase-lag and its derivatives for problems in quantum chemistry: an economical case.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 8, p. 1880, doi. 10.1007/s10910-021-01263-1
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- Article
An economical two-step method with improved phase and stability properties for problems in chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 7, p. 1704, doi. 10.1007/s10910-021-01260-4
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- Article
A new improved economical finite difference method for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 7, p. 1738, doi. 10.1007/s10910-021-01252-4
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A new method with improved phase-lag and stability properties for problems in quantum chemistry - an economical case.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 7, p. 1571, doi. 10.1007/s10910-021-01245-3
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- Article
A new economical method with eliminated phase-lag and its derivative for problems in chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 6, p. 1395, doi. 10.1007/s10910-021-01238-2
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A new method with vanished phase-lag and its derivatives of the highest order for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 5, p. 1155, doi. 10.1007/s10910-021-01222-w
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- Article
A new FinDiff numerical scheme with phase-lag and its derivatives equal to zero for periodic initial value problems.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 5, p. 1201, doi. 10.1007/s10910-020-01210-6
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- Article
A new finite difference method with optimal phase and stability properties for problems in chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 4, p. 951, doi. 10.1007/s10910-021-01215-9
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New FD methods with phase-lag and its derivatives equal to zero for periodic initial value problems.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 3, p. 641, doi. 10.1007/s10910-020-01203-5
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Efficient FinDiff algorithm with optimal phase properties for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2021, v. 59, n. 3, p. 597, doi. 10.1007/s10910-020-01188-1
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New FD scheme with vanished phase-lag and its derivatives up to order six for problems in chemistry.
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- Journal of Mathematical Chemistry, 2020, v. 58, n. 10, p. 2324, doi. 10.1007/s10910-020-01168-5
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A new algorithm with eliminated phase-lag and its derivatives up to order five for problems in quantum chemistry.
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- Journal of Mathematical Chemistry, 2020, v. 58, n. 10, p. 2361, doi. 10.1007/s10910-020-01164-9
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- Article