P. Bouafia

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20142026

p

harmonic multiple valued maps into a separable Hilbert space

3 citations · 5 across the 11 of their papers we have counts for

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math.AP2014★ 3 cited

Existence of $p$ harmonic multiple valued maps into a separable Hilbert space

Philippe Bouafia, Thierry De Pauw, Jordan Goblet

The general existence of $p$ -Dirichlet energy minimizing maps into $Q_{Q} (l_{2})$ is obtained.

math.AP2014

Multiple valued maps into a separable Hilbert space that almost minimize their $p$ Dirichlet energy or are squeeze and squash stationary

Philippe Bouafia, Thierry De Pauw, Changyou Wang

Let $f : U\subset\Rm \to \calQ_Q(\ell_2)$ be of Sobolev class $W^{1, p}$ , $1 < p < \infty$ . If $f$ almost minimizes its $p$ Dirichlet energy then $f$ is Hölder continuous. If $p = 2$ …

Existence of p harmonic multiple valued maps into a separable Hilbert space

Multiple valued maps into a separable Hilbert space that almost minimize their p Dirichlet energy or are squeeze and squash stationary

Existence of $p$ harmonic multiple valued maps into a separable Hilbert space

Multiple valued maps into a separable Hilbert space that almost minimize their $p$ Dirichlet energy or are squeeze and squash stationary