【摘 要】
：
The minisymposium presents the state of art of rigorous analysis and numerical simulations of interfacial motions.We have in mind problems,where diffusion o
【机 构】
：
The Univ.of Warsaw
论文部分内容阅读
The minisymposium presents the state of art of rigorous analysis and numerical simulations of interfacial motions.We have in mind problems,where diffusion or anisotropy play a key role: 1)The multigrain motion,where the interaction between grains are the main issue.2)Models of crystal growth and other phenomena in physics and industrial applications,where singular diffusion(or fractional diffusion)equations play the major role.Other approaches to crystal growth like the BCF models are in the scope of the minisymposium.3)Image analysis and its subtle relation to the singular parabolic problem appearing in the crystal growth models.
其他文献
Facing the problem of macroscopic traffic flow models calibration with Floating Car Data from GPS devices,we propose to introduce the dependence form random
In applications,grain boundary migration by mean curvature motion and surface evolution by surface diffusion often couple dynamically yielding a complex com
We describe how to extend the threshold dynamics algorithm of Merriman,Bence,and Osher to weighted mean curvature flow of networks,where the surface tension
We find the Euler–Lagrange equation for the anisotropic least gradient problem inf {∫Ωφ(x,Du)∶ u ∈ BV(Ω),u|(e)Ω = f } being φ a metric integrand an
We bring together researchers working on macroscopic models based on partial differential equations for modeling nonlinear phenomena in traffic or productio
We consider inhomogeneous surface energies whose homogenized(static)limits are described by crystalline perimeters.The corresponding flows present pinning a
In order to model the dynamics of thin films of mixtures,solutions,and suspensions,a thermodynamically consistent formulation is needed such that various co
This talk is devoted to the study on the wellposedness issue of compressible elastodynamics.
We present numerical approximations of phase-field vesicle membrane models.We first reformulate the model derived from an energetic variational formulation
We prove that for initial data of the form u∈0(x)=(vh 0(x∈),∈-1v3 0(x∈)T,x∈=(xh,∈x3)T,the Cauchy problem of the incompressible Navier-Stokes equations