В. А. Трофимов, “О новом подходе к моделированию нелинейного распространения сверхкоротких лазерных импульсов”, Ж. вычисл. матем. и матем. физ., 38:5 (1998), 835–839; Comput. Math. Math. Phys., 38:5 (1998), 805

Эта публикация цитируется в следующих 22 статьяx:

Trofimov V.A., Stepanenko S., Razgulin A., “Conservation Laws of Femtosecond Pulse Propagation Described By Generalized Nonlinear Schrodinger Equation With Cubic Nonlinearity”, Math. Comput. Simul., 182 (2021), 366–396
Volkov A.G., Trofimov V.A., “On the possibility of suppression of self-focusing of a femtosecond laser pulse during its propagation in a cubic nonlinear medium”, Optics and Spectroscopy, 106:5 (2009), 736–741
Trofimov V.A., Volkov A.G., “Possibility of control of propagation regime in medium with cubic nonlinearity for chirped femtosecond pulse under the temporal dispersion of nonlinear response - art. no. 698504”, Fundamentals of Laser Assisted Micro- and Nanotechnologies, Proceedings of the Society of Photo-Optical Instrumentation Engineers (SPIE), 6985, 2008, 98504–98504
А. Г. Волков, В. А. Трофимов, “Консервативная разностная схема для задачи распространения фемтосекундного лазерного импульса с аксиально-симметричным профилем в среде с кубичной нелинейностью”, Ж. вычисл. матем. и матем. физ., 47:10 (2007), 1752–1773 ; A. G. Volkov, V. A. Trofimov, “Conservative finite-difference scheme for the problem of a femtosecond laser pulse with an axially symmetric profile propagating in a medium with cubic nonlinearity”, Comput. Math. Math. Phys., 47:10 (2007), 1681–1701
Volkov A.G., Trofimov V.A., “Intensity limitation for a self-focusing femtosecond laser pulse propagating in a medium with cubic nonlinearity”, Technical Physics Letters, 33:11 (2007), 901–904
Volkov A.G., Trofimov V.A., “Mutual influence of the spectral components of perturbations on the modulation instability frequency interval in a cubic nonlinear medium”, Optics and Spectroscopy, 103:5 (2007), 783–794
Trofimov V.A., Volkov A.G., “Influence of weak temporal nonlinear dispersion and weak second order dispersion on picosecond pulse propagation in optical fiber with cubic nonlinearity - art. no. 661407”, Laser Optics 2006: Superintense Light Fields and Ultrafast Processes, Proceedings of the Society of Photo-Optical Instrumentation Engineers (SPIE), 6614, 2007, 61407–61407
Trofimov V.A., Volkov A.G., “Self-formation of train of attosecond pulses under the optical shock wave formation at femtosecond pulse nonlinear propagation in optical fiber”, LFNM 2006: 8th International Conference on Laser and Fiber-Optical Networks Modeling, Proceedings, 2006, 293–296
Volkov A.G., Trofimov V.A., Tereshin E.B., “Conservative difference schemes for some problems of femtosecond nonlinear optics”, Differ Equ, 41:7 (2005), 953–962
Volkov A.G., Trofimov V.A., “On the modulation instability of femtosecond light pulses propagating in an optical fiber”, Optics and Spectroscopy, 96:1 (2004), 86–89
С. А. Варенцова, А. Г. Волков, В. А. Трофимов, “Консервативная разностная схема для задачи распространения фемтосекундного лазерного импульса в кубично-нелинейной среде”, Ж. вычисл. матем. и матем. физ., 43:11 (2003), 1709–1721 ; S. A. Varentsova, A. G. Volkov, V. A. Trofimov, “The conservative difference scheme for the problem of femtosecond laser pulse propagation through a medium with a cubic nonlinearity”, Comput. Math. Math. Phys., 43:11 (2003), 1644–1656
Volkov A.G., Trofimov V.A., “Soliton formation in the propagation of phase-modulated femtosecond pulses through an optical fiber with a cubic nonlinearity”, Optics and Spectroscopy, 94:3 (2003), 461–468
С. А. Варенцова, В. А. Трофимов, “Инварианты нелинейного распространения фемтосекундных лазерных импульсов при нестационарном отклике среды”, Ж. вычисл. матем. и матем. физ., 42:12 (2002), 1831–1835 ; S. A. Varentsova, V. A. Trofimov, “Invariants of nonlinear propagation of femtosecond laser pulses through a medium with non-stationary response”, Comput. Math. Math. Phys., 42:12 (2002), 1759–1763
С. А. Варенцова, В. А. Трофимов, “Инварианты нелинейного взаимодействия фемтосекундных лазерных импульсов с учетом дисперсии третьего порядка”, Ж. вычисл. матем. и матем. физ., 42:5 (2002), 709–717 ; S. A. Varentsova, V. A. Trofimov, “Invariants of nonlinear interaction of femtosecond pulses in the presence of third-order dispersion”, Comput. Math. Math. Phys., 42:5 (2002), 679–687
Trofimov V.A., Varentsova S.A., Volkov A.G., “Influence of dispersion of Nonlinear response on self-action of femtosecond pulse in optical fiber”, Saratov Fall Meeting 2001: Laser Physics and Photonics Spectroscopy, and Molecular Modeling II, Proceedings of the Society of Photo-Optical Instrumentation Engineers (SPIE), 4706, 2002, 88–97
Volkov V.M., Matsuka N.P., “Specific features of the numerical solution of problems for a generalized nonlinear Schrodinger equation”, Differ Equ, 37:7 (2001), 957–960
Volkov V.M., Matsuka N.P., “Conservativity, accuracy, and asymptotic properties of numerical methods for nonlinear Schrodinger type equations”, Differ Equ, 36:7 (2000), 1033–1042
Vysloukh A.V., Ivanova I.S., Magnitskii S.A., Trofimov V.A., “Modulation instability of light beams and pulses propagating in absorbing media”, Optics and Spectroscopy, 88:3 (2000), 406–414
С. А. Варенцова, В. А. Трофимов, “Инварианты многочастотного нелинейного взаимодействия фемтосекундных лазерных импульсов”, Ж. вычисл. матем. и матем. физ., 39:10 (1999), 1740–1748 ; S. A. Varentsova, V. A. Trofimov, “Invariants of multiwave nonlinear interaction of femtosecond laser pulses”, Comput. Math. Math. Phys., 39:10 (1999), 1670–1678
Varentsova S.A., Trofimov V.A., “Lagrangian of the process of generation of the second harmonic of femtosecond light pulses”, Differ Equ, 34:7 (1998), 997–999