THE NEWTON-MARCHENKO EQUATION FOR TIME-DEPENDENT POTENTIALS

被引：5

|

作者：

STEFANOV, PD

机构：

来源：

INVERSE PROBLEMS | 1988年 / 4卷 / 03期

关键词：

D O I：

10.1088/0266-5611/4/3/024

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

引用

收藏

页码：921 / 928

页数：8

相关论文

共 50 条

[1] A NEWTON-MARCHENKO EQUATION AND GENERALIZED OPTICAL THEOREM FOR ELASTODYNAMICS
BUDRECK, DE
ROSE, JH
[J]. JOURNAL OF MATHEMATICAL PHYSICS, 1992, 33 (08) : 2903 - 2915
[2] On the Numerical Solution of the Time-Dependent Schrodinger Equation with Time-Dependent Potentials
Rizea, M.
[J]. NUMERICAL ANALYSIS AND APPLIED MATHEMATICS, 2008, 1048 : 1011 - 1015
[3] Driven Newton equations and separable time-dependent potentials
Lundmark, H
Rauch-Wojciechowski, S
[J]. JOURNAL OF MATHEMATICAL PHYSICS, 2002, 43 (12) : 6166 - 6194
[4] The Schrodinger equation with singular time-dependent potentials
Teismann, H
[J]. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 2000, 6 (03) : 705 - 722
[5] Wigner equation of motion for time-dependent potentials
Galleani, L
Cohen, L
[J]. JOURNAL OF MODERN OPTICS, 2002, 49 (3-4) : 561 - 569
[6] THE RANDOM SCHRODINGER EQUATION: HOMOGENIZATION IN TIME-DEPENDENT POTENTIALS
Gu, Yu
Ryzhik, Lenya
[J]. MULTISCALE MODELING & SIMULATION, 2016, 14 (01): : 323 - 363
[7] The time-dependent Schrodinger equation with piecewise constant potentials
Sheils, Natalie E.
Deconinck, Bernard
[J]. EUROPEAN JOURNAL OF APPLIED MATHEMATICS, 2020, 31 (01) : 57 - 83
[8] Comment on 'Wigner equation of motion for time-dependent potentials'
Besieris, IM
Davis, BA
[J]. JOURNAL OF MODERN OPTICS, 2003, 50 (14) : 2271 - 2273
[9] TIME-DEPENDENT INTEGRAL-EQUATION APPROACH TO QUANTUM DYNAMICS OF SYSTEMS WITH TIME-DEPENDENT POTENTIALS
KOURI, DJ
HOFFMAN, DK
[J]. CHEMICAL PHYSICS LETTERS, 1991, 186 (01) : 91 - 99
[10] THE SCATTERING OPERATOR FOR THE WAVE-EQUATION WITH TIME-DEPENDENT POTENTIALS
MENZALA, GP
[J]. COMPTES RENDUS DE L ACADEMIE DES SCIENCES SERIE I-MATHEMATIQUE, 1985, 300 (18): : 621 - 624

← 1 2 3 4 5 →