activity
20082020
most citedCritical power of collapsing vortices

34 citations · 35 across the 2 of their papers we have counts for

collaborators

8 papers

nlin.PS20201 cited

Bending and pinching of three-phase stripes: From secondary instabilities to morphological deformations in organic photovoltaics

Alon Z. Shapira, Nir Gavish, Hannes Uecker +1

Optimizing the properties of the mosaic morphology of bulk heterojunction (BHJ) organic photovoltaics (OPV) is not only challenging technologically but also intriguing from the mec…

cond-mat.supr-con2020

Ginzburg-Landau model of a Stiffnessometer -- a superconducting stiffness meter device

Nir Gavish, Oded Kenneth, Amit Keren

We study the Ginzburg-Landau equations of super-conductivity describing the experimental setup of a Stiffnessometer device. In particular, we consider the nonlinear regime which re…

math-ph2019

Large deviations and gradient flows for the Brownian one-dimensional hard-rod system

Nir Gavish, Pierre Nyquist, Mark Peletier

We study a system of hard rods of finite size in one space dimension, which move by Brownian noise while avoiding overlap. We consider a scaling in which the number of particles te…

nlin.PS2018

Pattern formation aspects of electrically charged tri-stable media with implications to bulk heterojunction in organic photovoltaics

Alon Z. Shapira, Nir Gavish, Arik Yochelis

A common thread in designing electrochemically-based renewable energy devices comprises materials that exploit nano-scale morphologies, e.g., supercapacitors, batteries, fuel cells…

cond-mat.supr-con2018

The nature of the phase transition in the cuprates as revealed by a magnetic field free stiffness meter

Itzik Kapon, Zaher Salman, Thomas Prokscha +2

A new method to measure the superconducting stiffness tensor , without subjecting the sample to magnetic field, is applied to LaSrCuO (LSCO).…

math.AP2018

Finite domain effects in steady-state solutions of Poisson-Nernst-Planck equations

Doron Elad, Nir Gavish

Steady-state solutions of the Poisson-Nernst-Planck model are studied in the asymptotic limit of large, but finite domains. By using asymptotic matching for integrals, we derive an…