S. Nesenenko

发表

JOHANNES KEPLER UNIVERSITY LINZ Institute of Computational Mathematics Analytical and Numerical Aspects of Time-dependent Models with Internal Variables

P. Gruber, D. Knees, S. Nesenenko, 1996 .

Homogenization for dislocation based gradient visco-plasticity

S. Nesenenko, 2015 .

Measure-valued solutions for models of ferroelectric materials

S. Nesenenko, N. Kraynyukova, 2014, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Well-posedness for dislocation-based gradient viscoplasticity, II: general nonassociative monotone plastic flows

P. Neff, S. Nesenenko, Sergiy Nesenenko, 2013 .

JUSTIFICATION OF HOMOGENIZATION IN VISCOPLASTICITY: FROM CONVERGENCE ON TWO SCALES TO AN ASYMPTOTIC SOLUTION IN L2(Ω)

S. Nesenenko, H. Alber, 2009 .

Well-posedness for dislocation based gradient visco-plasticity with isotropic hardening

P. Neff, S. Nesenenko, N. Kraynyukova, 2014, 1411.1295.

Homogenization for dislocation based gradient visco-plasticit

S. Nesenenko, 2013, 1301.2911.

Well-Posedness for Dislocation Based Gradient Viscoplasticity I: Subdifferential Case

Patrizio Neff, Sergiy Nesenenko, P. Neff, 2012, SIAM J. Math. Anal..

Well-posedness for dislocation based gradient visco-plasticity II: monotone case

S. Nesenenko, 2012 .

Local H1-regularity and H1/3-δ-regularity up to the boundary in time dependent viscoplasticity

Hans-Dieter Alber, Sergiy Nesenenko, S. Nesenenko, 2009, Asymptot. Anal..

Measure-valued solutions for models of ferroelectric material behavior

S. Nesenenko, N. Kraynyukova, 2013, 1301.4071.

Stochastic homogenization of rate-dependent models of monotone type in plasticity

Sergiy Nesenenko, Martin Heida, S. Nesenenko, 2017, Asymptot. Anal..

Homogenization of rate-dependent inelastic models of monotone type

Sergiy Nesenenko, S. Nesenenko, 2013, Asymptot. Anal..

Homogenization of Viscoplastic Models of Monotone Type with Positive Semi-Definite Free Energy

S. Nesenenko, 2010 .