Stephen Semmes

Stephen Semmes
Nascimento	26 de maio de 1962 Savannah
Cidadania	Estados Unidos
Alma mater	Universidade Washington em St. Louis
Ocupação	matemático
Empregador(a)	Universidade Rice
[edite no Wikidata]

Stephen William Semmes (Savannah, Geórgia, 26 de maio de 1962) é um matemático Povo dos Estados Unidos.

Stephen Semmes estudou na Armstrong Atlantic State University, onde obteve o bacharelado em 1980, com um doutorado em 1983 na Universidade Washington em St. Louis, orientado por Richard Rochberg, com a tese The Cauchy Integral and Related Operators on Smooth Curves. No pós-doutorado esteve em 1982/1983 no Instituto Mittag-Leffler e de 1983 a 1987 na Universidade Yale. A partir de 1987 foi professor na Universidade Rice, onde é desde 1997 Noah Harding Professor

Foi palestrante convidado do Congresso Internacional de Matemáticos em Zurique (1994: Finding structure in sets with little smoothness).

Publicações

• Some novel types of fractal geometry, Oxford: Clarendon Press 2002
• com Guy David: Analysis of and on uniformly rectifiable sets, Mathematical Surveys and Monographs 38. American Mathematical Society, Providence, RI, 1993.
• com Guy David: Uniform rectifiability and quasiminimizing sets of arbitrary codimension, Memoirs AMS 2000
• com Guy David: Singular integrals and rectifiable sets in Rn : au-delà des graphes lipschitziens, Astérisque 193, 1991
• com Guy David: Fractured fractals and broken dreams. Self-similar geometry through metric and measure, Oxford Lecture Series in Mathematics and its Applications 7, Clarendon Press, Oxford 1997
• com Guy David, J. L. Journé: Opérateurs de Calderon-Zygmund, fonctions para-accrétives et interpolation, Rev. Mat. Iberoamericana, Band 1, 1985, S. 1–56
• Appendix B: Metric spaces and mappings seen at many scales, in: Michail Leonidowitsch Gromow: Metric Structures for Riemannian and Non-Riemannian Spaces, Birkhäuser 1999, S. 401–518
• A generalization of Riemann mappings and geometric structures on a space of domains in $\mathbb {C} _{n}$, Memoirs AMS 1992
• com Ronald Coifman, Pierre-Louis Lions, Yves Meyer: Compensated compactness and Hardy spaces, J. Math. Pures Appl., Band 72, 1993, S. 247–286.
• Finding curves on general spaces through quantitative topology, with applications to Sobolev and Poincaré inequalities, Selecta Math. (N.S.), Band 2, 1996, S. 155–295.
• An introduction to Heisenberg groups in analysis and geometry, Notices AMS, Band 50, Juni/Juli 2003, pdf
• An introduction to analysis on metric spaces, Notices Amer. Math. Soc., Band 50, April 2003, pdf
• Some basic aspects of analysis on metric and ultrametric spaces, 2013, Arxiv