POLYNOMIALLY DECAYING TRANSMISSION FOR THE NONLINEAR SCHRODINGER-EQUATION IN A RANDOM MEDIUM

[1] BAYLIS A, UNPUB SCATTERING NON

[2] Bougerol P., 1985, PROGR PROBABILITY ST, V8

[3] CARVERHILL A, 1985, FLOWS STOCHASTIC DYN

[4] APPROACH A LA BORLAND TO MULTIDIMENSIONAL LOCALIZATION [J]. PHYSICAL REVIEW LETTERS, 1985, 55 (06) : 618 - 621

[5] DEVILLARD P, 1985, THESIS U PARIS

[6] Furstenberg H., 1963, T AM MATH SOC, V108, P377, DOI DOI 10.1090/S0002-9947-1963-0163345-0

[7] HALMOS PR, 1956, LECTURES ERGODIC THE

[8] HORI J, 1968, BUSSEI KENKYU, V10, P93

[9] Ishii K., 1973, Progress of Theoretical Physics Supplement, P77, DOI 10.1143/PTPS.53.77

[10] KAKUTANI S, 1951, RANDOM ERGODIC THEOR, P247

[1] BAYLIS A, UNPUB SCATTERING NON

[2] Bougerol P., 1985, PROGR PROBABILITY ST, V8

[3] CARVERHILL A, 1985, FLOWS STOCHASTIC DYN

[4] APPROACH A LA BORLAND TO MULTIDIMENSIONAL LOCALIZATION [J]. PHYSICAL REVIEW LETTERS, 1985, 55 (06) : 618 - 621

[5] DEVILLARD P, 1985, THESIS U PARIS

[6] Furstenberg H., 1963, T AM MATH SOC, V108, P377, DOI DOI 10.1090/S0002-9947-1963-0163345-0

[7] HALMOS PR, 1956, LECTURES ERGODIC THE

[8] HORI J, 1968, BUSSEI KENKYU, V10, P93

[9] Ishii K., 1973, Progress of Theoretical Physics Supplement, P77, DOI 10.1143/PTPS.53.77

[10] KAKUTANI S, 1951, RANDOM ERGODIC THEOR, P247