Schippa R. Short-time Fourier transform restriction phenomena and applications to nonlinear dispersive equations. Bielefeld: Universität Bielefeld; 2019
The standard way of solving nonlinear Schrödinger equations (NLS) is to rewrite the differential equ...
In this paper, we consider a discrete restriction associated with KdV equations. Some new Strichartz...
In this paper, low regularity local well-posedness results for the Kadomtsev–Petviashvili–I equation...
In this thesis we are mainly concerned with local wellposedness (LWP) problems for nonlinear evoluti...
The thesis consists of six chapters. In Chapter 1, we will briefly introduce the background of the t...
This work is devoted to the study of Cauchy Problems for nonlinear periodic evolution equations with...
When solving the local wellposedness of nonlinear Schrödinger equations (NLS), one needs the Stricha...
The local and global well-posedness issues of the Cauchy problem associated to the coupled system of...
We will present new restriction estimates for surfaces of finite type. We give the sharp Lp-Lq estim...
In this talk we will discuss some results in discrete Fourier restriction estimates, a type of expon...
In this master’s thesis I will introduce a way to solve partial differential equations a...
Dedicated to the memory of Professor Jean GinibreIn this article, we consider the kinetic derivative...
Solutions of nonlinear partial differential equations with a small parameter are constructed as a su...
The first part of the book provides an introduction to key tools and techniques in dispersive equati...
We study the Hermite operator H = −Δ + |x|^2 in Rd and its fractional powers H^β, β > 0 in phase spa...
The standard way of solving nonlinear Schrödinger equations (NLS) is to rewrite the differential equ...
In this paper, we consider a discrete restriction associated with KdV equations. Some new Strichartz...
In this paper, low regularity local well-posedness results for the Kadomtsev–Petviashvili–I equation...
In this thesis we are mainly concerned with local wellposedness (LWP) problems for nonlinear evoluti...
The thesis consists of six chapters. In Chapter 1, we will briefly introduce the background of the t...
This work is devoted to the study of Cauchy Problems for nonlinear periodic evolution equations with...
When solving the local wellposedness of nonlinear Schrödinger equations (NLS), one needs the Stricha...
The local and global well-posedness issues of the Cauchy problem associated to the coupled system of...
We will present new restriction estimates for surfaces of finite type. We give the sharp Lp-Lq estim...
In this talk we will discuss some results in discrete Fourier restriction estimates, a type of expon...
In this master’s thesis I will introduce a way to solve partial differential equations a...
Dedicated to the memory of Professor Jean GinibreIn this article, we consider the kinetic derivative...
Solutions of nonlinear partial differential equations with a small parameter are constructed as a su...
The first part of the book provides an introduction to key tools and techniques in dispersive equati...
We study the Hermite operator H = −Δ + |x|^2 in Rd and its fractional powers H^β, β > 0 in phase spa...
The standard way of solving nonlinear Schrödinger equations (NLS) is to rewrite the differential equ...
In this paper, we consider a discrete restriction associated with KdV equations. Some new Strichartz...
In this paper, low regularity local well-posedness results for the Kadomtsev–Petviashvili–I equation...
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