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A $W^n_2$-Theory of Elliptic and Parabolic Partial Differential Systems in $C^1$ domains

Mathematics – Analysis of PDEs
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A $Γ$-convergence approach to stability of unilateral minimality properties

Mathematics – Analysis of PDEs
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A (concentration-)compact attractor for high-dimensional non-linear Schrödinger equations

Mathematics – Analysis of PDEs
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A (rough) pathwise approach to a class of non-linear stochastic partial differential equations

Mathematics – Analysis of PDEs
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A 2-phase traffic model based on a speed bound

Mathematics – Analysis of PDEs
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A Beale--Kato--Majda criterion for the 3-D Compressible Nematic Liquid Crystal Flows with Vacuum

Mathematics – Analysis of PDEs
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A Beale-Kato-Majda Blow-up criterion for the 3-D compressible Navier-Stokes equations

Mathematics – Analysis of PDEs
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A Beale-Kato-Majda breakdown criterion for an Oldroyd-B fluid in the creeping flow regime

Mathematics – Analysis of PDEs
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A Bellman approach for two-domains optimal control problems in $\R^N$

Mathematics – Analysis of PDEs
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A Bernoulli problem with non constant gradient boundary constraint

Mathematics – Analysis of PDEs
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A Bernstein problem for special Lagrangian equations

Mathematics – Analysis of PDEs
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A BGK approximation to scalar conservation laws with discontinuous flux

Mathematics – Analysis of PDEs
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A bifurcation for a generalized Burger's equation in dimension one

Mathematics – Analysis of PDEs
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A biharmonic equation with singular nonlinearity

Mathematics – Analysis of PDEs
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A bilinear Airy- estimate with application to gKdV-3

Mathematics – Analysis of PDEs
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A bilinear oscillatory integral estimate and bilinear refinements to Strichartz estimates on closed manifolds

Mathematics – Analysis of PDEs
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A blow-up criterion for 3-D compressible visco-elasticity

Mathematics – Analysis of PDEs
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A blow-up criterion for compressible viscous heat-conductive flows

Mathematics – Analysis of PDEs
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A Blow-up Criterion for Two Dimensional Compressible Viscous Heat-Conductive Flows

Mathematics – Analysis of PDEs
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A blowup criterion for ideal viscoelastic flow

Mathematics – Analysis of PDEs
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