activity
20192023
most citedCombinatorial Mori-Zwanzig Theory

5 citations · 6 across the 5 of their papers we have counts for

collaborators

6 papers

math-ph20225 cited

Combinatorial Mori-Zwanzig Theory

Yuanran Zhu

We introduce a combinatorial version Mori-Zwanzig theory and develop from it a family of self-consistent evolution equations for the correlation function or Green's function of int…

math-ph2021

A simple hypocoercivity analysis for the effective Mori-Zwanzig equation

Yuanran Zhu

We provide a simple hypocoercivity analysis for the effective Mori-Zwanzig equation governing the time evolution of noise-averaged observables in a stochastic dynamical system. Und…

cond-mat.stat-mech2021

Nonequilibrium statistical mechanics for stationary turbulent dispersion

Yuanran Zhu

We propose a unified framework to study the turbulent transport problem from the perspective of nonequilibrium statistical mechanics. By combining Krarichnan's turbulence thermaliz…

cs.LG20211 cited

Detecting Label Noise via Leave-One-Out Cross-Validation

Yu-Hang Tang, Yuanran Zhu, Wibe A. de Jong

We present a simple algorithm for identifying and correcting real-valued noisy labels from a mixture of clean and corrupted sample points using Gaussian process regression. A heter…

math-ph2021

Effective Mori-Zwanzig equation for the reduced-order modeling of stochastic systems

Yuanran Zhu, Huan Lei

Built upon the hypoelliptic analysis of the effective Mori-Zwanzig (EMZ) equation for observables of stochastic dynamical systems, we show that the obtained semigroup estimates for…

math.NA2019

Generalized Langevin equations for systems with local interactions

Yuanran Zhu, Daniele Venturi

We present a new method to approximate the Mori-Zwanzig (MZ) memory integral in generalized Langevin equations (GLEs) describing the evolution of smooth observables in high-dimensi…