Matt Stenzel

Research interests: Grauert tubes, the heat equation, analysis on symmetric spaces.

Publications

• A reconstruction theorem for Riemannian symmetric spaces of non-compact type. To appear in the Journal of Fourier Analysis and Applications.
• An inversion formula for the Segal-Bargmann transform on a symmetric space of non-compact type. Matthew B. Stenzel. Journal of Functional Analysis 240 (2006), 592--608. (Contains some last minute changes that didn't make it to the print version.)
• Sharp bounds for the heat kernel on certain symmetric spaces of non-compact type. Brian Hall and Matthew B. Stenzel. Contemporary Mathematics, Volume 317, 2003.
• Chains on the boundary of a Grauert tube. Matthew B. Stenzel. Mathematische Annalen 322, 383-399 (2002).
• The Segal-Bargmann transform on a symmetric space of compact type. Matthew B. Stenzel. Journal of Functional Analysis 165, 45-58 (1999).
• Asymptotic curvature of theta-metrics. Matthew B. Stenzel. Annals of Global Analysis and Geometry 15 243-262 (1997).
• Intrinsic microlocal analysis and inversion formulae for the heat equation on compact real-analytic Riemannian manifolds. Eric Leichtnam, Francois Golse and Matthew B. Stenzel. Annales Scientifiques de L'Ecole Normale Superieure 4e serie, t. 29 (1996) 669-736.
• Ricci-flat metrics on the complexification of a rank one symmetric space. Matthew B. Stenzel. Manuscripta Math. 80, 151--163 (1993).
• Grauert tubes and the homogeneous Monge-Ampere equation II. Victor Guillemin and Matthew B. Stenzel. Journal of Differential Geometry 35 (1992) 627--641.
• Grauert tubes and the homogeneous Monge-Ampere equation. By Victor Guillemin and Matthew B. Stenzel. Journal of Differential Geometry 34 (1991) 561--570.
• Kahler structures on cotangent bundles of real analytic Riemannian manifolds. Matthew B. Stenzel. Ph.D. thesis, MIT (1990).

Curriculum Vita

• Curriculum Vita