Abstract
A sharp sufficient condition for global existence is obtained for the nonlinear Schroedinger equation. This condition is in terms of an exact stationary solution (nonlinear ground state) of (NLS). It is derived by solving a variational problem to obtain the 'best constant' for classical interpolation estimates of Nirenberg and Gagliardo.
Citation Formats
Weinstein, M I.
Nonlinear Schroedinger equations and sharp interpolation estimates.
Germany: N. p.,
1983.
Web.
Weinstein, M I.
Nonlinear Schroedinger equations and sharp interpolation estimates.
Germany.
Weinstein, M I.
1983.
"Nonlinear Schroedinger equations and sharp interpolation estimates."
Germany.
@misc{etde_6485038,
title = {Nonlinear Schroedinger equations and sharp interpolation estimates}
author = {Weinstein, M I}
abstractNote = {A sharp sufficient condition for global existence is obtained for the nonlinear Schroedinger equation. This condition is in terms of an exact stationary solution (nonlinear ground state) of (NLS). It is derived by solving a variational problem to obtain the 'best constant' for classical interpolation estimates of Nirenberg and Gagliardo.}
journal = []
volume = {87:4}
journal type = {AC}
place = {Germany}
year = {1983}
month = {Jan}
}
title = {Nonlinear Schroedinger equations and sharp interpolation estimates}
author = {Weinstein, M I}
abstractNote = {A sharp sufficient condition for global existence is obtained for the nonlinear Schroedinger equation. This condition is in terms of an exact stationary solution (nonlinear ground state) of (NLS). It is derived by solving a variational problem to obtain the 'best constant' for classical interpolation estimates of Nirenberg and Gagliardo.}
journal = []
volume = {87:4}
journal type = {AC}
place = {Germany}
year = {1983}
month = {Jan}
}