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Forthcoming events in this series
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On parabolic and elliptic equations with VMO coefficients
Abstract
On parabolic and elliptic equations with VMO coefficients.
Abstract: An L_p-theory of divergence and non-divergence form elliptic and parabolic equations is presented.
The main coefficients are supposed to belong to the class VMO_x, which, in particular, contains all functions independent of x.
Weak uniqueness of the martingale problem associated with such equations is obtained
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A variational analysis of the XY model for spin systems
Abstract
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A zero-Laplacian approach to impedance imaging
Abstract
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On Nonlinear Partial Differential Equations of Mixed Type
Abstract
14:30
Numerical computation of singular minimizers involving the Lavrentiev phenomenon
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Weak convergence, realization of holonomic constraints, and the Quantum Adiabatic Theorem
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15:30
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Global Regularity for Three-dimensional Navier-Stokes Equations and Other Relevant Geophysical Models
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Energy scaling and domain branching in type-I superconductors
Abstract
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On some semi-explicit quasiconvex functions with prescribed zero sets
Abstract
For a given Lipschitz graph over a subspace without rank-one matrices with
reasonably small Lipschitz constant, we construct quasiconvex functions of
quadratic growth whose zero sets are exactly the Lipschitz graph by using a
translation method. The gradient of the quasiconvex function is strictly
quasi-monotone. When the graph is a smooth compact manifold, the quasiconvex
function equals the squared distance function near the graph.
The corresponding variational integrals satisfy the Palais-Smale compactness
condition under the homogeneous natural boundary condition.
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Convex and polyconvex functionals depending on higher order derivatives: partial regularity results
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Questions on decay and existence for the viscous Camassa-Holm equations
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Regularity theory for the moving contact line
Abstract
/notices/events/abstracts/applied-analysis/ht07/otto.pdf
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A Sard Type Theorem and C1-smooth Solutions to Partial Differential Relations
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