Straube, Emil
individual record
Professor
Positions:
- Professor, Mathematics, College of Arts and Sciences
overview
My research focuses on several complex variables, Bergman kernel, and boundary regularity theory for Cauchy-Riemann equations.
education and training
- Ph.D. in Mathematics, Swiss Federal Institute of Technology in Zurich - (Zurich, Switzerland) 1983
selected publications
Academic Articles47
- Celik, M., Sahutoglu, S., & Straube, E. J. (2020). CONVEX DOMAINS, HANKEL OPERATORS, AND MAXIMAL ESTIMATES. Proceedings of the American Mathematical Society. 148(2), 751-764.
- Celik, M., Sahutoglu, S., & Straube, E. J. (2020). COMPACTNESS OF HANKEL OPERATORS WITH CONTINUOUS SYMBOLS ON CONVEX DOMAINS. HOUSTON JOURNAL OF MATHEMATICS. 46(4), 1005-1016.
- Biard, S., & Straube, E. J. (2019). ESTIMATES FOR THE COMPLEX GREEN OPERATOR: SYMMETRY, PERCOLATION, AND INTERPOLATION. Transactions of the American Mathematical Society. 371(3), 2003-2020.
- Biard, S., & Straube, E. J. (2017). L-2-Sobolev theory for the complex Green operator. International Journal of Mathematics. 28(9), 1740006-1740006.
- Straube, E. J., & Zeytuncu, Y. E. (2015). Sobolev estimates for the complex Green operator on CR submanifolds of hypersurface type. Inventiones Mathematicae. 201(3), 1073-1095.
Books1
- Straube, E. J. (2010). Lectures on the L2-Sobolev Theory of the [d-bar]-Neumann Problem. European Mathematical Society.
Chapters7
- Straube, E. J. (2010). Compactness. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM. 74-125.
- Straube, E. J. (2010). Introduction. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM. 1-+.
- Straube, E. J. (2010). Regularity in Sobolev spaces. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM. 126-183.
- Straube, E. J. (2010). Strictly pseudoconvex domains. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM. 51-73.
- Straube, E. J. (2010). The L-2-theory. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM. 9-50.
Conference Papers2
- Ayyr, M., & Straube, E. J. (2015). Compactness of the -Neumann Operator on the Intersection of Two Domains. Analysis and Geometry. 9-15.
Repository Documents / Preprints28
- Liu, B., & Straube, E. J. (2022). Diederich--Fornae ss index and global regularity in the $overline{partial}$--Neumann problem: domains with comparable Levi eigenvalues.
- Celik, M., Sahutoglu, S., & Straube, E. J. (2020). A Sufficient condition for compactness of Hankel operators.
- Celik, M., Sahutoglu, S., & Straube, E. J. (2020). Compactness of Hankel operators with continuous symbols on convex domains.
- Celik, M., Sahutoglu, S., & Straube, E. J. (2019). Convex domains, Hankel operators, and maximal estimates.
- Biard, S., & Straube, E. J. (2017). Estimates for the complex Green operator: symmetry, percolation, and interpolation.
editor of
Books1
researcher on
Principal Investigator1
- Workshop on Analysis and Geometry in Several Complex Variables awarded by National Science Foundation 2014 - 2015
awards and honors
- Association of Former Students University-Level Distinguished Achievement Award, The conferred by Texas A&M University - (College Station, Texas, United States) - For Research - University Level 1998
- Outstanding Teaching Award conferred by Texas A&M University - (College Station, Texas, United States) - Department of Mathematics 1998
- Outstanding Service Award conferred by Texas A&M University - (College Station, Texas, United States) - Department of Mathematics 1997
recent teaching activities
- MATH171 Calculus I Instructor
- MATH200 Horizons Of Mathematics Instructor
- MATH304 Linear Algebra Instructor
- MATH309 Linear Alg For Diff Eq Instructor
- MATH323 Hnr-linear Algebra Instructor
chaired theses and dissertations
- Zhang, Yue (2014-07). Applications of Potential Theory to the Analysis of Property (P_(q)). (Doctoral Dissertation)
- Ayyuru, Mustafa (2014-07). Compactness of the ? -Neumann Operator on the Intersection Domains in C^(N). (Doctoral Dissertation)
- Celik, Mehmet (2010-01). CONTRIBUTIONS TO THE COMPACTNESS THEORY OF THE DEL-BAR NEUMANN OPERATOR. (Doctoral Dissertation)
- Munasinghe, Samangi (2009-06). Geometric sufficient conditions for compactness of the ?-Neumann operator. (Doctoral Dissertation)
- Sahutoglu, Sonmez (2006-08). Compactness of the dbar-Neumann problem and Stein neighborhood bases. (Doctoral Dissertation)
Email
First Name
Emil
Last Name
Straube
mailing address
Texas A&M University; Mathematics; 3368 TAMU
College Station, TX 77843-3368
USA
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