Time-Marching Algorithms for Nonlocal Evolution Equations Based Upon "Approximate Approximations". - Vladimir Karlin; Vladimir Maz'ya (SIAM J. Sci. Comput., 1997)

Boundary layer approximate approximations and cubature of potentials in domains. - Tjavdar Ivanov; Vladimir Maz'ya; Gunther Schmidt 002 (Adv. Comput. Math., 1999)

Numerical Solution of Nonlinear Hypersingular Integral Equations of the Peierls Type in Dislocation Theory. - Alexander B. Movchan; J. R. Willis; R. Bullough; Vladimir Karlin; Vladimir Maz'ya (SIAM J. Appl. Math., 2000)

On Quasi-Interpolation with Non-uniformly Distributed Centers on Domains and Manifolds. - Vladimir Maz'ya; Gunther Schmidt 002 (J. Approx. Theory, 2001)

Uniform asymptotic formulae for Green's tensors in elastic singularly perturbed domains. - Vladimir G. Maz'ya; Alexander B. Movchan; Michael J. Nieves (Asymptot. Anal., 2007)

Approximate approximations from scattered data. - Flavia Lanzara; Vladimir Maz'ya; Gunther Schmidt 002 (J. Approx. Theory, 2007)

Mesoscale Asymptotic Approximations to Solutions of Mixed Boundary Value Problems in Perforated Domains. - Vladimir Maz'ya; Alexander B. Movchan; Michael J. Nieves (Multiscale Model. Simul., 2011)

On the fast computation of high dimensional volume potentials. - Flavia Lanzara; Vladimir Maz'ya; Gunther Schmidt 002 (Math. Comput., 2011)

On the Linear Water Wave Problem in the Presence of a Critically Submerged Body. - I. V. Kamotski; Vladimir G. Maz'ya (SIAM J. Math. Anal., 2012)

Mesoscale Models and Approximate Solutions for Solids Containing Clouds of Voids. - Vladimir G. Maz'ya; Alexander B. Movchan; Michael J. Nieves (Multiscale Model. Simul., 2016)

Eigenvalue Problem in a Solid with Many Inclusions: Asymptotic Analysis. - Vladimir Maz'ya; A. B. Movchan; Michael J. Nieves (Multiscale Model. Simul., 2017)

Approximation of solutions to non-stationary Stokes system. - Flavia Lanzara; Vladimir Maz'ya; Gunther Schmidt 002 (CoRR, 2019)

On meso-scale approximations for vibrations of membranes with lower-dimensional clusters of inertial inclusions. - Vladimir Maz'ya; Alexander B. Movchan; Michael J. Nieves (CoRR, 2020)