Presented at the QMath13 Conference: Mathematical Results in Quantum Theory, October 8-11, 2016 at the Clough Undergraduate Learning Commons, Georgia Tech.Quantum Mechanics with Random Features - Saturday, October 8th, 2016, Skiles 005 - Chair: Simone WarzelJoe P. Chen is an Assistant Professor in the Department of Mathematics at Colgate University. He has been recently studying the scaling limits of discrete stochastic processes which are many-particle extensions of the (simple) random walk process, such as the exclusion process, sandpile models, and internal diffusion-limited aggregation, on weighted graphs.Joint works with S. Mochanov and A. Teplyaev
Shu H-T, Ding H-T, Kaczmarek O, Mukherjee S, Ohno H. A stochastic approach to the reconstruction of ...
In this paper we study the behaviour at infinity of the Fourier transform ofRadon measures supported...
This proceedings volume contains peer-reviewed, selected papers and surveys presented at the confere...
This volume contains two of the three lectures that were given at the 33rd Probability Summer School...
The volume presents extensive research devoted to a broad spectrum of mathematical analysis and prob...
The notion of spectral dimensionality of a self-similar (fractal) structure is recalled, and its val...
Presented at the QMath13 Conference: Mathematical Results in Quantum Theory, October 8-11, 2016 at t...
We calculate the spectral dimension of a wide class of tree-like fractals by solving the random walk...
We construct a family of measures for random fields based on the iterated subdivision of simple geom...
This article investigates the spectral structure of the evolution operators associated with the stat...
This is yet another indispensable volume for all probabilists and collectors of the Saint-Flour seri...
Abstract. We offer a spectral analysis for a class of transfer operators. These transfer operators a...
This book provides an introduction to the mathematical theory of disorder effects on quantum spectra...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
Presented at the QMath13 Conference: Mathematical Results in Quantum Theory, October 8-11, 2016 at t...
Shu H-T, Ding H-T, Kaczmarek O, Mukherjee S, Ohno H. A stochastic approach to the reconstruction of ...
In this paper we study the behaviour at infinity of the Fourier transform ofRadon measures supported...
This proceedings volume contains peer-reviewed, selected papers and surveys presented at the confere...
This volume contains two of the three lectures that were given at the 33rd Probability Summer School...
The volume presents extensive research devoted to a broad spectrum of mathematical analysis and prob...
The notion of spectral dimensionality of a self-similar (fractal) structure is recalled, and its val...
Presented at the QMath13 Conference: Mathematical Results in Quantum Theory, October 8-11, 2016 at t...
We calculate the spectral dimension of a wide class of tree-like fractals by solving the random walk...
We construct a family of measures for random fields based on the iterated subdivision of simple geom...
This article investigates the spectral structure of the evolution operators associated with the stat...
This is yet another indispensable volume for all probabilists and collectors of the Saint-Flour seri...
Abstract. We offer a spectral analysis for a class of transfer operators. These transfer operators a...
This book provides an introduction to the mathematical theory of disorder effects on quantum spectra...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
Presented at the QMath13 Conference: Mathematical Results in Quantum Theory, October 8-11, 2016 at t...
Shu H-T, Ding H-T, Kaczmarek O, Mukherjee S, Ohno H. A stochastic approach to the reconstruction of ...
In this paper we study the behaviour at infinity of the Fourier transform ofRadon measures supported...
This proceedings volume contains peer-reviewed, selected papers and surveys presented at the confere...