LINA01
LINA01: A REDUCE program for the normalization of polynomial Hamiltonians. The program LINA01 is proposed for the direct and the inverse normalization of Hamiltonian systems and for the calculation of formal integrals of motion of them. The calculations required in LINA01 are made on the basis of Lie canonical transformation method. The program package of LINA01 is written on REDUCE
(Source: http://cpc.cs.qub.ac.uk/summaries/)
Keywords for this software
References in zbMATH (referenced in 6 articles , 1 standard article )
Showing results 1 to 6 of 6.
Sorted by year (- Kovacic, Ivana: Conservation laws of two coupled non-linear oscillators (2006)
- Vinitsky, S.I.; Gerdt, V.P.; Gusev, A.A.; Kaschiev, M.S.; Rostovtsev, V.A.; Samoylov, V.N.; Tupikova, T.V.; Uwano, Y.: Symbolic algorithm for factorization of the evolution operator of the time-dependent SchrÃ¶dinger equation (2006)
- Belyaeva, I.N.; Chekanov, N.A.; Gusev, A.A.; Rostovtsev, V.A.; Ukolov, Yu.A.; Uwano, Y.; Vinitsky, S.I.: A MAPLE symbolic-numeric program for solving the 2D-eigenvalue problem by a self-consistent basis method (2005)
- Ganzha, Victor G. (ed.); Mayr, Ernst W. (ed.); Vorozhtsov, Evgenii V. (ed.): Computer algebra in scientific computing. 8th international workshop, CASC 2005, Kalamata, Greece, September 12--16, 2005. Proceedings (2005)
- Gusev, Alexander; Gerdt, Vladimir; Kaschiev, Michail; Rostovtsev, Vitaly; Samoylov, Valentin; Tupikova, Tatyana; Uwano, Yoshio; Vinitsky, Sergue: Symbolic-numerical algorithm for solving the time-dependent SchrÃ¶dinger equation by split-operator method (2005)
- Ukolov, Yu.A.; Chekanov, N.A.; Gusev, A.A.; Rostovtsev, V.A.; Vinitsky, S.I.; Uwano, Y.: A REDUCE program for the normalization of polynomial Hamiltonians (2005)