activity
20062020
most citedContinuity of the measure of the spectrum for quasiperiodic Schrodinger operators with rough potentials

11 citations · 50 across the 12 of their papers we have counts for

collaborators

13 papers

math-ph2020

Spectral and Dynamical contrast on highly correlated Anderson-type models

Rodrigo Matos, Rajinder Mavi, Jeffrey Schenker

We study spectral and dynamical properties of random Schrödinger operators and $H_{\mathrm{Diag}}=-A_{\mathbb{G}_{\mathrm{Di…

math-ph2020★ 1 cited

Log-dimensional bounds for the spectral measure of the disordered Holstein model

Rajinder Mavi

We demonstrate Hausdorff log dimensional bounds on the continuity of the spectral measure of the strongly disordered Holstein operator.

math.CO2019

Universal Gröbner Bases of Toric Ideals of Combinatorial Neural Codes

Melissa Beer, Robert Davis, Thomas Elgin +5

In the 1970s, O'Keefe and Dostrovsky discovered that certain neurons, called place cells, in an animal's brain are tied to its location within its arena. A combinatorial neural cod…

math.PR2018

Stretched exponential decay of correlations in the quasiperiodic continuum percolation model

Rajinder Mavi

We study the continuum percolation model, which is defined on so that the connections in the continuous directions are not oriented in time, with qu…

math-ph2017★ 7 cited

Localization in the Disordered Holstein model

Rajinder Mavi, Jeffrey Schenker

The Holstein model describes the motion of a tight-binding tracer particle interacting with a field of quantum harmonic oscillators. We consider this model with an on-site random p…

math.PR2017

Ground States for Exponential Random Graphs

Rajinder Mavi, Mei Yin

We propose a perturbative method to estimate the normalization constant in exponential random graph models as the weighting parameters approach infinity. As an application, we give…