activity
20132019
most citedGlobal Well-posedness of a System of Nonlinearly Coupled KdV equations of Majda and Biello

4 citations · 8 across the 4 of their papers we have counts for

collaborators

5 papers

cs.CE2019★ 1 cited

Semi-Lagrangian Subgrid Reconstruction for Advection-Dominant Multiscale Problems

Konrad Simon, Jörn Behrens

We introduce a new framework of numerical multiscale methods for advection-dominated problems motivated by climate sciences. Current numerical multiscale methods (MsFEM) work well…

math.NA2018★ 3 cited

Multiscale finite elements through advection-induced coordinates for transient advection-diffusion equations

Konrad Simon, Jörn Behrens

Long simulation times in climate sciences typically require coarse grids due to computational constraints. Nonetheless, unresolved subscale information significantly influences the…

cs.CV2015

Elasticity-based Matching by Minimizing the Symmetric Difference of Shapes

Konrad Simon, Ronen Basri

We consider the problem of matching two shapes assuming these shapes are related by an elastic deformation. Using linearized elasticity theory and the finite element method we seek…

cs.CG2015

A Hyperelastic Two-Scale Optimization Model for Shape Matching

Konrad Simon, Sameer Sheorey, David Jacobs +1

We suggest a novel shape matching algorithm for three-dimensional surface meshes of disk or sphere topology. The method is based on the physical theory of nonlinear elasticity and…

math.AP2013★ 4 cited

Global Well-posedness of a System of Nonlinearly Coupled KdV equations of Majda and Biello

Yanqiu Guo, Konrad Simon, Edriss S. Titi

This paper addresses the problem of global well-posedness of a coupled system of Korteweg-de Vries equations, derived by Majda and Biello in the context of nonlinear resonant inter…