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N. Visciglia
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All published works
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Title
Year
Authors
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Two dimensional nonlinear Schrödinger equation with spatial white noise potential and fourth order nonlinearity
2022
Nikolay Tzvetkov
N. Visciglia
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PDF
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$H^1$ scattering for mass-subcritical NLS with short-range nonlinearity and initial data in $\Sigma$
2021
N. Burq
Vladimir Georgiev
N. Tzvetkov
N. Visciglia
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$H^1$ scattering for mass-subcritical NLS with short-range nonlinearity and initial data in $ÎŁ$
2021
N. Burq
Vladimir Georgiev
N. Tzvetkov
N. Visciglia
Common Coauthors
Coauthor
Papers Together
N. Burq
2
N. Tzvetkov
2
Vladimir Georgiev
2
Nikolay Tzvetkov
1
Commonly Cited References
Action
Title
Year
Authors
# of times referenced
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Construction of a Gibbs measure associated to the periodic BenjaminâOno equation
2009
Nikolay Tzvetkov
1
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Strichartz inequalities and the nonlinear Schrodinger equation on compact manifolds
2004
Nicolas Burq
Patrick GĂ©rard
Nikolay Tzvetkov
1
+
Nonlinear Schrödinger evolution equations
1980
HaıÌm Brezis
Thierry Gallouët
1
+
PDF
Chat
Almost Conservation Laws and Global Rough Solutions to a Nonlinear Schrödinger Equation
2002
J. Colliander
M. Keel
Gigliola Staffilani
Hideo Takaoka
Terence Tao
1
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On smooth solutions to the initial-boundary value problem for the nonlinear schrödinger equation in two space dimensions
1989
Masayoshi Tsutsumi
1
+
Renormalization of the two-dimensional stochastic nonlinear wave equations
2017
Massimiliano Gubinelli
Herbert Koch
Tadahiro Oh
1
+
Probabilistic local well-posedness of the cubic nonlinear wave equation in negative Sobolev spaces
2019
Tadahiro Oh
Oana Pocovnicu
Nikolay Tzvetkov
1
+
PDF
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Solution to the stochastic Schrödinger equation on the full space
2019
Arnaud Debussche
Jörg Martin
1
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PDF
Chat
An improvement on the BrĂ©zisâGallouĂ«t technique for 2D NLS and 1D half-wave equation
2015
Tohru Ozawa
Nicola Visciglia
1
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PDF
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On the growth of Sobolev norms for NLS on 2- and 3-dimensional manifolds
2017
Fabrice Planchon
Nikolay Tzvetkov
Nicola Visciglia
1
+
PDF
Chat
A simple construction of the continuum parabolic Anderson model on $\mathbf{R}^2$
2015
Martin Hairer
Cyril Labbé
1