J. T. Cox

发表

On the Long Term Behavior of Finite Particle Systems: A Critical Dimension Example

J. T. Cox, Andreas Greven, A. Greven, 1991 .

Coalescing Random Walks and Voter Model Consensus Times on the Torus in $\mathbb{Z}^d$

J. T. Cox, J. Cox, 1989 .

Mean field asymptotics for the planar stepping stone model

J. T. Cox, D. Griffeath, 1990 .

Some Limit Theorems for Percolation Processes with Necessary and Sufficient Conditions

J. T. Cox, R. Durrett, J. Cox, 1981 .

Nonlinear Voter Models

J. T. Cox, R. Durrett, J. Cox, 1991 .

Diffusive Clustering in the Two Dimensional Voter Model

J. T. Cox, D. Griffeath, J. Cox, 1986 .

Greedy Lattice Animals I: Upper Bounds

Harry Kesten, Alberto Gandolfi, J. T. Cox, 1993 .

On the long term behavior of some finite particle systems

J. T. Cox, Andreas Greven, A. Greven, 1990 .

Voter Model Perturbations and Reaction Diﬀusion Equations

Richard Durrett, J. T. Cox, R. Durrett, 2011, Astérisque.

Limit theorems for the spread of epidemics and forest fires

Rick Durrett, J. T. Cox, R. Durrett, 1988 .

Large deviations for independent random walks

Rick Durrett, J. T. Cox, R. Durrett, 1990 .

Rescaled Interacting Diffusions Converge to Super Brownian Motion

J. T. Cox, A. Klenke, 2003 .

Finite and infinite systems of interacting diffusions

J. T. Cox, Andreas Greven, T. Shiga, 1995 .

Some Remarks on the Theory of Critical Branching Random Walk

J. T. Cox, J. Cox, 1991 .

Cutoff for the Noisy Voter Model

J. T. Cox, Y. Peres, J. Steif, 2014, 1408.5122.

Oriented percolation in dimensions d ≥ 4: bounds and asymptotic formulas

Rick Durrett, J. T. Cox, R. Durrett, 1983, Mathematical Proceedings of the Cambridge Philosophical Society.

Some Limit Theorems for Voter Model Occupation Times

J. T. Cox, J. Cox, 1988 .

On the ergodic theory of critical branching Markov chains

J. T. Cox, J. Cox, 1994 .

Ergodic theorems for infinite systems of locally interacting diffusions

J. T. Cox, Andreas Greven, 1994 .

The critical contact process seen from the right edge

Rick Durrett, J. T. Cox, R. Schinazi, 1991 .

Estimating the critical values of stochastic growth models

Rick Durrett, J. T. Cox, R. Durrett, 1993, Journal of Applied Probability.

The stepping stone model: New formulas expose old myths

J. T. Cox, R. Durrett, 2002 .

Invariant measures of critical spatial branching processes in high dimensions

J. T. Cox, M. Bramson, A. Greven, 1997 .

Weak atomic convergence of finite voter models toward Fleming–Viot processes

J. T. Cox, Yu-Ting Chen, J. Cox, 2016, Stochastic Processes and their Applications.

The Stepping Stone Model, II: Genealogies and the Infinite Sites Model, Submitted

J. T. Cox, R. Durrett, Iljana Zahle, 2005, math/0503512.

Renormalization of the two-dimensional Lotka–Volterra model

J. T. Cox, E. Perkins, 2008, 0804.0158.

The stepping stone model: New formulas expose old myths

J. T. Cox, R. Durrett, Theodore Cox, 2002 .

The finite systems scheme: An abstract theorem and a new example

J. T. Cox, A. Greven, J. Cox, 1994 .

On the continuity of the time constant of first-passage percolation

J. T. Cox, H. Kesten, First-Passage Percolation, 1981, Journal of Applied Probability.

A stochastic spatial process to model the persistence of sickle-cell disease

J. T. Cox, R. Schinazi, J. Cox, 1999 .

Occupation Time Limit Theorems for the Voter Model

David Griffeath, J. T. Cox, D. Griffeath, 1983 .

STEPPING STONE MODEL 1349 voter model , and in the work of Cox

J. T. Cox, R. Durrett, J. Cox, 2002 .

Recent Results for the Stepping Stone Model

David Griffeath, J. T. Cox, D. Griffeath, 1987 .

The time constant of first-passage percolation on the square lattice

J. T. Cox, 1980, Advances in Applied Probability.

Large deviations for Poisson systems of independent random walks

J. T. Cox, D. Griffeath, J. Cox, 1984 .

Intermediate range migration in the two-dimensional stepping stone model

J. T. Cox, By J. Theodore Cox, 2010, 1010.2356.

Rescaled voter models converge to super-Brownian motion

J. T. Cox, R. Durrett, E. Perkins, 2000 .

A complete convergence theorem for voter model perturbations

J. T. Cox, E. Perkins, By J. Theodore Cox, 2012, 1210.0830.

Evolutionary Games on the Torus with Weak Selection

J. T. Cox, R. Durrett, J. Theodore Cox, 2015, 1511.04713.

Survival and coexistence in stochastic spatial Lotka–Volterra models

J. T. Cox, E. Perkins, 2007 .

Rescaled Lotka–Volterra models converge to super-Brownian motion

J. T. Cox, E. Perkins, Perkins, 2005, math/0506591.

Hybrid zones and voter model interfaces

J. T. Cox, R. Durrett, J. Cox, 1995 .

Fo E Ams 1980 Subject Classification: Primary 60k35. Epidemics * Forest Fires * Percolation * Shape Theorem

J. T. Cox, R. Durrett, J. Cox, 2001 .

Super-Brownian Limits of Voter Model Clusters

J. T. Cox, M. Bramson, J. L. Gall, 2001 .

On the convergence of densities of finite voter models to the Wright-Fisher diffusion

J. T. Cox, Yu-Ting Chen, Jihyeok Choi, 2013, 1311.5786.

A duality relation for entrance and exit laws for Markov processes

J. T. Cox, U. Rösler, J. Theodore Cox, 1984 .

A SPATIAL MODEL FOR THE ABUNDANCE OF SPECIES

J. T. Cox, R. Durrett, M. Bramson, 1998 .

Occupation Times for Critical Branching Brownian Motions

J. T. Cox, D. Griffeath, J. Cox, 1985 .

Super-Brownian Limits of Voter Model ClustersBy

J. T. Cox, M. Bramson, Jean-Fran, 2000 .

Critical clustering in the two dimensional voter model

David Griffeath, J. T. Cox, D. Griffeath, 1986 .