Mathew Joseph University of Utah Department of Mathematics, JWB 118 155 S 1400 E Salt Lake City, UT 84112 Phone: (801)585-7658 Email: joseph(AT)math(DOT)utah(DOT)edu

About me

I am a postdoctoral fellow (July 2009- June 2012) at the University of Utah. Before coming here, I obtained my Phd from the University of Wisconsin, Madison under the guidance of Timo Seppalainen . I am interested in Stochastic Partial Differential Equations, Random Walks in Random Environment and Interacting Particle Systems. For further information, see my research statement and CV

Publications and Preprints

• Mathew Joseph: 'Fluctuations of the quenched mean of a planar random walk in an i.i.d. random environment with forbidden direction,' Electronic Journal of Probability, Volume 14 (2009), Paper No. 44, pages 1268-1289.
• Mathew Joseph, Firas Rassoul-Agha: Almost Sure Invariance Principle for Continuous-Space Random Walk in Dynamic Random Environment. ALEA, Volume 8 (2011), pages 43-57.
• Daniel Conus, Mathew Joseph, Davar Khoshnevisan: On the chaotic character of the stochastic heat equation, before the onset of intermittency, The Annals of Probability (to appear).
• Daniel Conus, Mathew Joseph, Davar Khoshnevisan, Shang-Yuan Shiu: On the chaotic character of the stochastic heat equation-II, Probability Theory and Related Fields (to appear)
• Daniel Conus, Mathew Joseph, Davar Khoshnevisan, Shang-Yuan Shiu: Initial measures for the stochastic heat equation, Annales de I'Institut Henri Poincare (to appear).
• Daniel Conus, Mathew Joseph, Davar Khoshnevisan, S.-Y. Shiu: Intermittency and chaos for a stochastic non-linear wave equation in dimension 1 , "Malliavin Calculus and Stochastic Analysis: A Festschrift in Honor of David Nualart" (to appear).
• Daniel Conus, Mathew Joseph, Davar Khoshnevisan: Correlation length bounds, and estimates for intermittent islands in parabolic SPDEs, Electronic Journal of Probability, Volume 17, no. 102.
• Mathew Joseph, Firas Rassoul-Agha, Timo Seppalainen: Independent particles in a dynamical random environment.
• Mathew Joseph, Davar Khoshnevisan, Carl Mueller: A strong dissipation theorem for some randomly-forced parabolic heat equations, In preparation.

Teaching

Math 5440

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