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Disambiguation of "Vinitsky, Sergey I."

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A Comparison of Algorithms for the Normalization and Quantization of Polynomial Hamiltonians.

, , , , and . Program. Comput. Softw., 30 (2): 75-82 (2004)

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Sergey Stepanov

Sergey Gorbunov

Sergey Libert

Sergey Geyn

 

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KANTBP 3.1: A program for computing energy levels, reflection and transmission matrices, and corresponding wave functions in the coupled-channel and adiabatic approaches., , , , , and . Comput. Phys. Commun., (2022)Algebraic Perturbation Theory for Hydrogen Atom in Weak Electric Fields., , , and . Program. Comput. Softw., 27 (1): 18-21 (2001)Symbolic Algorithm for Generating Irreducible Bases of Point Groups in the Space of SO(3) Group., , , , , and . CASC, volume 9301 of Lecture Notes in Computer Science, page 166-181. Springer, (2015)A Symbolic-Numeric Approach for Solving the Eigenvalue Problem for the One-Dimensional Schrödinger Equation., , , , and . CASC, volume 4194 of Lecture Notes in Computer Science, page 23-32. Springer, (2006)Symbolic-Numerical Algorithms to Solve the Quantum Tunneling Problem for a Coupled Pair of Ions., , , , and . CASC, volume 6885 of Lecture Notes in Computer Science, page 175-191. Springer, (2011)Symbolic-Numerical Algorithm for Generating Interpolation Multivariate Hermite Polynomials of High-Accuracy Finite Element Method., , , , , , and . CASC, volume 10490 of Lecture Notes in Computer Science, page 134-150. Springer, (2017)A REDUCE program for the normalization of polynomial Hamiltonians., , , , , and . Comput. Phys. Commun., 166 (1): 66-80 (2005)ODPEVP: A program for computing eigenvalues and eigenfunctions and their first derivatives with respect to the parameter of the parametric self-adjoined Sturm-Liouville problem., , , and . Comput. Phys. Commun., 180 (8): 1358-1375 (2009)POTHMF: A program for computing potential curves and matrix elements of the coupled adiabatic radial equations for a hydrogen-like atom in a homogeneous magnetic field., , , , , , , and . Comput. Phys. Commun., 178 (4): 301-330 (2008)Symbolic algorithm for factorization of the evolution operator of the time-dependent Schrödinger equation., , , , , , , and . Program. Comput. Softw., 32 (2): 103-113 (2006)