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Tudorascu, Adrian - Department of Mathematics, West Virginia University
On a nonlinear, nonlocal parabolic problem with conservation of mass, mean and variance
On the Jordan-Kinderlehrer-Otto variational scheme and constrained optimization in the Wasserstein metric
Variational principle for general diffusion problems June 28, 2004
EulerPoisson systems as action-minimizing paths in the Wasserstein space
Hamilton-Jacobi equations in the Wasserstein space , T. Nguyen
On the velocities of flows consisting of cyclically monotone maps A. Tudorascu
HOMOGENIZATION FOR A CLASS OF INTEGRAL FUNCTIONALS IN SPACES OF PROBABILITY MEASURES
A Weak KAM theorem; from finite to infinite dimension School of Mathematics
Lagrangian Dynamics on an infinite-dimensional torus; a Weak KAM theorem
Pressureless Euler/EulerPoisson systems via adhesion dynamics and scalar conservation laws
Lubrication approximation for thin viscous films: asymptotic behavior of nonnegative solutions
Wasserstein kernels for one-dimensional diffusion problems Adrian Tudorascu
Transport via mass transportation David Kinderlehrer and Adrian Tudorascu
An extension of the Weak KAM theory to the Wasserstein torus School of Mathematics