activity
20122015
most citedStable large-scale solver for Ginzburg-Landau equations for superconductors

82 citations · 196 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.supr-con2015★ 54 cited

Optimization of vortex pinning by nanoparticles using simulations of time-dependent Ginzburg-Landau model

A. E. Koshelev, I. A. Sadovskyy, C. L. Phillips +1

Introducing nanoparticles into superconducting materials has emerged as an efficient route to enhance their current-carrying capability. We address the problem of optimizing vortex…

cond-mat.supr-con2015★ 13 cited

Detecting vortices in superconductors: Extracting one-dimensional topological singularities from a discretized complex scalar field

C. L. Phillips, T. Peterka, D. Karpeyev +1

In type-II superconductors, the dynamics of superconducting vortices determine their transport properties. In the Ginzburg-Landau theory, vortices correspond to topological defects…

cond-mat.supr-con2014★ 82 cited

Stable large-scale solver for Ginzburg-Landau equations for superconductors

I. A. Sadovskyy, A. E. Koshelev, C. L. Phillips +2

Understanding the interaction of vortices with inclusions in type-II superconductors is a major outstanding challenge both for fundamental science and energy applications. At appli…

math.OC2012★ 1 cited

Optimal Fillings - A new spatial subdivision problem related to packing and covering

Carolyn L. Phillips, Joshua A. Anderson, Elizabeth R. Chen +1

We present filling as a new type of spatial subdivision problem that is related to covering and packing. Filling addresses the optimal placement of overlapping objects lying entire…

cond-mat.soft2012★ 21 cited

Optimal Filling of Shapes

Carolyn L. Phillips, Joshua A. Anderson, Greg Huber +1

We present filling as a type of spatial subdivision problem similar to covering and packing. Filling addresses the optimal placement of overlapping objects lying entirely inside an…

cond-mat.soft2012★ 25 cited

Self Assembled Clusters of Spheres Related to Spherical Codes

Carolyn L. Phillips, Eric Jankowski, Michelle Marval +1

We consider the thermodynamically driven self-assembly of spheres onto the surface of a central sphere. This assembly process forms self-limiting, or terminal, anisotropic clusters…