Joerg Wolf

most citedExistence of discretely self-similar solutions to the Navier-Stokes equations for initial value in

L_{l oc}^{2} (R^{3})

3 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2019★ 1 cited

The Euler equations in a critical case of the generalized Campanato space

Dongho Chae, Joerg Wolf

In this paper we prove local in time well-posedness for the incompressible Euler equations in $R^{n}$ for the initial data in $L_{1 (1)}^{1} (R^{n})$ , whic…

math.AP2019

Transport equation in generalized Campanato spaces

Dongho Chae, Joerg Wolf

In this paper we study the transport equation in $R^{n} \times (0, T)$ , $T > 0$ , \[ \partial _t f + v\cdot \nabla f = g, \quad f(\cdot ,0)= f_0 \quad \text{in}\quad \mathbb{R}…

math.AP2016★ 3 cited

Existence of discretely self-similar solutions to the Navier-Stokes equations for initial value in $L_{l oc}^{2} (R^{3})$

Dongho Chae, Joerg Wolf

We prove the existence of a forward discretely self-similar solutions to the Navier-Stokes equations in $R^{3} \times (0, + \infty)$ for a discretely self-similar initial veloci…

The Euler equations in a critical case of the generalized Campanato space

Transport equation in generalized Campanato spaces

Existence of discretely self-similar solutions to the Navier-Stokes equations for initial value in Lloc2​(R3)

Existence of discretely self-similar solutions to the Navier-Stokes equations for initial value in $L_{l oc}^{2} (R^{3})$