X. Lamy

most citedLifting of

RP^{d - 1}

-valued maps in

B V

and applications to uniaxial

Q

-tensors. With an appendix on an intrinsic

B V

-energy for manifold-valued maps

5 citations · 7 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2019★ 1 cited

Global uniform estimate for the modulus of $2 D$ Ginzburg-Landau vortexless solutions with asymptotically infinite boundary energy

Radu Ignat, Matthias Kurzke, Xavier Lamy

For $ε > 0$ , let $u_{ε} : Ω \to R^{2}$ be a solution of the Ginzburg-Landau system $- Δ u_{ε} = \frac{1}{ε ^{2}} u_{ε} (1 - ∣ u_{ε} ∣^{2})$ …

math.AP2017★ 1 cited

Regularity of solutions to scalar conservation laws with a force

Benjamin Gess, Xavier Lamy

We prove regularity estimates for entropy solutions to scalar conservation laws with a force. Based on the kinetic form of a scalar conservation law, a new decomposition of entropy…

math.FA2017★ 5 cited

Lifting of $RP^{d - 1}$ -valued maps in $B V$ and applications to uniaxial $Q$ -tensors. With an appendix on an intrinsic $B V$ -energy for manifold-valued maps

Radu Ignat, Xavier Lamy

We prove that a $B V$ map with values into the projective space $RP^{d - 1}$ has a $B V$ lifting with values into the unit sphere $S^{d - 1}$ that satisfies an optimal $…

Global uniform estimate for the modulus of 2D Ginzburg-Landau vortexless solutions with asymptotically infinite boundary energy

Regularity of solutions to scalar conservation laws with a force

Lifting of RPd−1-valued maps in BV and applications to uniaxial Q-tensors. With an appendix on an intrinsic BV-energy for manifold-valued maps

Global uniform estimate for the modulus of $2 D$ Ginzburg-Landau vortexless solutions with asymptotically infinite boundary energy

Lifting of $RP^{d - 1}$ -valued maps in $B V$ and applications to uniaxial $Q$ -tensors. With an appendix on an intrinsic $B V$ -energy for manifold-valued maps