J. Wettstein

activity

20202022

most citedUniqueness and Regularity of the Fractional Harmonic Gradient Flow in

S^{n - 1}

7 citations · 8 across the 5 of their papers we have counts for

collaborators

Showing 2021Show all

4 papers · 1 filter

math.AP2021

Half-Harmonic Gradient Flow: Aspects of a Non-Local Geometric PDE

Jerome Wettstein

The goal of this paper is to discuss some of the results in [31] and [32] and expand upon the work there by proving a global weak existence result as well as a first bubbling analy…

math.AP2021★ 1 cited

Existence, Uniqueness and Regularity of the Fractional Harmonic Gradient Flow in General Target Manifolds

Jerome Wettstein

In this paper, we continue to study the fractional harmonic gradient flow on $S^{n - 1}$ taking values in a general closed manifold $N \subset R^{n}$ , addressing global existe…

math.AP2021

Integrability by compensation for Dirac Equation

Francesca Da Lio, Tristan Rivière, Jerome Wettstein

We consider the Dirac Operator acting on the Clifford Algebra $C ℓ_{m}$ . We show that under critical assumptions on the potential and the spinor field the equation is subject t…

math.AP2021★ 7 cited

Uniqueness and Regularity of the Fractional Harmonic Gradient Flow in $S^{n - 1}$

Jerome Wettstein

In this paper, we study the fractional harmonic gradient flow on $S^{1}$ taking values in $S^{n - 1} \subset R^{n}$ for every $n \geq 2$ , in particular addressing uniqueness and…

Half-Harmonic Gradient Flow: Aspects of a Non-Local Geometric PDE

Existence, Uniqueness and Regularity of the Fractional Harmonic Gradient Flow in General Target Manifolds

Integrability by compensation for Dirac Equation

Uniqueness and Regularity of the Fractional Harmonic Gradient Flow in Sn−1

Uniqueness and Regularity of the Fractional Harmonic Gradient Flow in $S^{n - 1}$