Pages that link to "Item:Q1395932"

The following pages link to Well-posedness and ill-posedness results for the Kadomtsev-Petviashvili-I equation (Q1395932):

Displaying 18 items.

• Recent Progress on the Global Well-Posedness of the KPI Equation (Q3566001) (← links)
• Local Solutions in Sobolev Spaces with Negative Indices for the “Good” Boussinesq Equation (Q3628743) (← links)
• The Cauchy Problem for the Fractional Kadomtsev--Petviashvili Equations (Q4568372) (← links)
• The Cauchy problem for a two-dimensional generalized Kadomtsev–Petviashvili-I equation in anisotropic Sobolev spaces (Q5107668) (← links)
• Benjamin-Ono and Intermediate Long Wave Equations: Modeling, IST and PDE (Q5115055) (← links)
• Space-Time Fractional Nonlinear Schrödinger Equation (Q5241106) (← links)
• A Geometric Proof of the Quasi-Linearity of the Water Waves System (Q5887731) (← links)
• Global solutions and stability properties of the 5th order Gardner equation (Q6095773) (← links)
• Low regularity well-posedness for KP-I equations: the dispersion-generalized case (Q6169634) (← links)
• Well-posedness of the Kadomtsev-Petviashvili-II in the negative Sobolev space with respect to y direction (Q6185086) (← links)
• Low regularity well-posedness of KP-I equations: the three-dimensional case (Q6185662) (← links)
• Regularity results on the flow maps of periodic dispersive Burgers type equations and the gravity-capillary equations (Q6204735) (← links)
• Long time asymptotics of large data in the Kadomtsev-Petviashvili models (Q6557857) (← links)
• Uniqueness of lump solution to the KP-I equation (Q6581869) (← links)
• Sharp local well-posedness and nonlinear smoothing for dispersive equations through frequency-restricted estimates (Q6598468) (← links)
• Well/ill-posedness of the Boltzmann equation with soft potential (Q6640611) (← links)
• Well/ill-posedness bifurcation for the Boltzmann equation with constant collision kernel (Q6643280) (← links)
• Lump type solutions: Bäcklund transformation and spectral properties (Q6650103) (← links)