HR job title
- Professor
- Contact Info
- 1 979 845 9424
Straube, Emil Professor
Positions
- Professor, Mathematics, College of Arts and Sciences
My research focuses on several complex variables, Bergman kernel, and boundary regularity theory for Cauchy-Riemann equations.
- Overview
- Publications
- Research
- Teaching
- Works By Students
- Background
- Contact
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Overview
Publications
selected publications
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academic article
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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.
-
Straube, E. J., & Zeytuncu, Y. E.
(2015).
Sobolev estimates for the complex Green operator on CR submanifolds of hypersurface type (vol 206, pg 81, 1991). Inventiones Mathematicae.
201(3), 1097-1098.
-
Herbig, A., McNeal, J. D., & Straube, E. J.
(2014).
DUALITY OF HOLOMORPHIC FUNCTION SPACES AND SMOOTHING PROPERTIES OF THE BERGMAN PROJECTION. Transactions of the American Mathematical Society.
366(2), 647-665.
-
Munasinghe, S., & Straube, E. J.
(2012).
Geometric Sufficient Conditions for Compactness of the Complex Green Operator. Journal of Geometric Analysis.
22(4), 1007-1026.
-
Straube, E. J.
(2012).
THE COMPLEX GREEN OPERATOR ON CR-SUBMANIFOLDS OF C-n OF HYPERSURFACE TYPE: COMPACTNESS. Transactions of the American Mathematical Society.
364(8), 4107-4125.
-
Celik, M., & Straube, E. J.
(2009).
Observations regarding compactness in the partial derivative-Neumann problem. Complex Variables and Elliptic Equations: an international journal.
54(3-4), 173-186.
-
Straube, E. J.
(2008).
A sufficient condition for global regularity of the partial derivative-Neumann operator. Advances in Mathematics.
217(3), 1072-1095.
-
Raich, A. S., & Straube, E. J.
(2008).
Compactness of the complex Green operator. Mathematical Research Letters.
15(4), 761-778.
-
Munasinghe, S., & Straube, E.
(2007).
Complex tangential flows and compactness of the -Neumann operator. PACIFIC JOURNAL OF MATHEMATICS.
232(2), 343-354.
-
Munasinghe, S., & Straube, E. J.
(2007).
Complex tangential flows and compactness of the partial derivative-Neumann operator. PACIFIC JOURNAL OF MATHEMATICS.
232(2), 343-354.
-
Sahutoglu, S., & Straube, E. J.
(2006).
Analytic discs, plurisubharmonic hulls, and non-compactness of partial derivative-Neumann operator. Mathematische Annalen.
334(4), 809-820.
-
Straube, E. J.
(2004).
Geometric conditions which imply compactness of the partial derivative-Neumann operator. Annales de l'Institut Fourier.
54(3), 699-+.
-
Straube, E. J., & Sucheston, M. K.
(2003).
Levi foliations in pseudoconvex boundaries and vector fields that commute approximately with partial derivative. Transactions of the American Mathematical Society.
355(1), 143-154.
-
Fu, S. Q., & Straube, E. J.
(2003).
Semi-classical analysis of Schrodinger operators and compactness in the partial derivative-Neumann problem (vol 271, pg 267, 2002). Journal of Mathematical Analysis and Applications.
280(1), 195-196.
-
Fu, S. Q., & Straube, E. J.
(2002).
Semi-classical analysis of Schrodinger operators and compactness in the a (partial derivative)over-bar-Neumann problem. Journal of Mathematical Analysis and Applications.
271(1), 267-282.
-
Straube, E. J., & Sucheston, M. K.
(2002).
Plurisubharmonic defining functions, good vector fields, and exactness of a certain one form. Monatshefte fuer Mathematik.
136(3), 249-258.
-
Straube, E. J.
(2001).
Good Stein neighborhood bases and regularity of the -Neumann problem. Illinois Journal of Mathematics.
45(3), 865-871.
-
Straube, E. J.
(2001).
Good Stein neighborhood bases and regularity of the partial derivative-Neumann problem. Illinois Journal of Mathematics.
45(3), 865-871.
-
Boas, H. P., Fu, S. Q., & Straube, E. J.
(1999).
The Bergman kernel function: Explicit formulas and zeroes. Proceedings of the American Mathematical Society.
127(3), 805-811.
-
Fu, S. Q., & Straube, E. J.
(1998).
Compactness of the partial derivative-Neumann problem on convex domains. Journal of Functional Analysis.
159(2), 629-641.
-
Straube, E. J.
(1997).
Plurisubharmonic functions and subellipticity of the partial derivative-Neumann problem on non-smooth domains. Mathematical Research Letters.
4(4), 459-467.
-
STRAUBE, E. J.
(1995).
A REMARK ON HOLDER SMOOTHING AND SUBELLIPTICITY OF THE PARTIAL-DERIVATIVE-NEUMANN OPERATOR. COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS.
20(1-2), 267-275.
-
Boas, H. P., Straube, E. J., & Yu, J. Y.
(1995).
Boundary limits of the Bergman kernel and metric. Michigan Mathematical Journal.
42(3), 449-461.
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BOAS, H. P., & STRAUBE, E. J.
(1993).
DERHAM COHOMOLOGY OF MANIFOLDS CONTAINING THE POINTS OF INFINITE TYPE, AND SOBOLEV ESTIMATES FOR THE PARTIAL-DERIVATIVE-NEUMANN PROBLEM. Journal of Geometric Analysis.
3(3), 225-235.
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BOAS, H. P., & STRAUBE, E. J.
(1992).
THE BERGMAN PROJECTION ON HARTOGS DOMAINS IN C-2. Transactions of the American Mathematical Society.
331(2), 529-540.
-
Boas, H. P., & Straube, E. J.
(1992).
On equality of line type and variety type of real hypersurfaces in Cn. Journal of Geometric Analysis.
2(2), 95-98.
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BOAS, H. P., & STRAUBE, E. J.
(1991).
SOBOLEV ESTIMATES FOR THE COMPLEX GREEN OPERATOR ON A CLASS OF WEAKLY PSEUDOCONVEX BOUNDARIES. COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS.
16(10), 1573-1582.
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BOAS, H. P., & STRAUBE, E. J.
(1991).
SOBOLEV ESTIMATES FOR THE DELTA-BAR-NEUMANN OPERATOR ON DOMAINS IN CN ADMITTING A DEFINING FUNCTION THAT IS PLURISUBHARMONIC ON THE BOUNDARY. Mathematische Zeitschrift.
206(1), 81-88.
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BOAS, H. P., & STRAUBE, E. J.
(1990).
EQUIVALENCE OF REGULARITY FOR THE BERGMAN PROJECTION AND THE DELTABAR-NEUMANN OPERATOR. Manuscripta Mathematica.
67(1), 25-33.
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BOAS, H. P., & STRAUBE, E. J.
(1989).
COMPLETE HARTOGS DOMAINS IN C2 HAVE REGULAR BERGMAN AND SZEGO PROJECTIONS. Mathematische Zeitschrift.
201(3), 441-454.
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STRAUBE, E. J.
(1989).
INTERPOLATION BETWEEN SOBOLEV AND BETWEEN LIPSCHITZ-SPACES OF ANALYTIC-FUNCTIONS ON STARSHAPED DOMAINS. Transactions of the American Mathematical Society.
316(2), 653-670.
-
Straube, E. J.
(1989).
Interpolation between Sobolev and between Lipschitz spaces of analytic functions on starshaped domains. Transactions of the American Mathematical Society.
316(2), 653-671.
-
BOAS, H. P., CHEN, S. C., & STRAUBE, E. J.
(1988).
EXACT REGULARITY OF THE BERGMAN AND SZEGO PROJECTIONS ON DOMAINS WITH PARTIALLY TRANSVERSE SYMMETRIES. Manuscripta Mathematica.
62(4), 467-475.
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BOAS, H. P., & STRAUBE, E. J.
(1988).
INTEGRAL-INEQUALITIES OF HARDY AND POINCARE TYPE. Proceedings of the American Mathematical Society.
103(1), 172-176.
-
Boas, H. P., & Straube, E. J.
(1988).
Integral inequalities of Hardy and Poincar type. Proceedings of the American Mathematical Society.
103(1), 172-176.
-
Straube, E. J.
(1987).
Power series with integer coefficients in several variables. Commentarii Mathematici Helvetici.
62(1), 602-615.
-
Conway, J. B., Dudziak, J. J., & Straube, E.
(1987).
Isometrically removable sets for functions in the Hardy space are polar. Michigan Mathematical Journal.
34(2), 267-273.
-
Straube, E.
(1986).
Orthogonal projections onto subspaces of the harmonic Bergman space. PACIFIC JOURNAL OF MATHEMATICS.
123(2), 465-476.
-
Cima, J. A., & Straube, E. J.
(1986).
Boundary Uniqueness Theorems in C n. Transactions of the American Mathematical Society.
294(1), 333-333.
-
Cima, J. A., & Straube, E. J.
(1986).
Boundary uniqueness theorems in C n extbf {C}^ n. Transactions of the American Mathematical Society.
294(1), 333-339.
-
Straube, E. J.
(1986).
Exact regularity of Bergman, Szeg and Sobolev space projections in non pseudoconvex domains. Mathematische Zeitschrift.
192(1), 117-128.
-
Straube, E. J.
(1985).
CR-distributions and analytic continuation at generating Edges. Mathematische Zeitschrift.
189(1), 131-142.
-
Straube, E.
(1981).
On the existence of invariant, absolutely continuous measures. Communications in Mathematical Physics.
81(1), 27-30.
-
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.
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book
-
Straube, E. J.
(2010).
Lectures on the L2-Sobolev Theory of the [d-bar]-Neumann Problem. European Mathematical Society.
-
Straube, E. J.
(2010).
Lectures on the L2-Sobolev Theory of the [d-bar]-Neumann Problem. European Mathematical Society.
-
chapter
-
Straube, E. J.
(2010).
Compactness. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM.
(pp. 74-125).
-
Straube, E. J.
(2010).
Introduction. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM.
(pp. 1-+).
-
Straube, E. J.
(2010).
Regularity in Sobolev spaces. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM.
(pp. 126-183).
-
Straube, E. J.
(2010).
Strictly pseudoconvex domains. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM.
(pp. 51-73).
-
Straube, E. J.
(2010).
The L-2-theory. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM.
(pp. 9-50).
-
Fu, S., & Straube, E. J.
(2001).
Compactness in the -Neumann problem. McNeal, J. D. (Eds.),
Complex Analysis and Geometry.
(pp. 141-160).
DE GRUYTER.
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Boas, H. P., & Straube, E. J.
(1999).
Global Regularity of the -Neumann Problem: A Survey of the L2-Sobolev Theory. Schneider, M., & Siu, Y. (Eds.),
Several Complex Variables.
(pp. 79-111).
Cambridge University Press.
-
Straube, E. J.
(2010).
Compactness. LECTURES ON THE L2-SOBOLEV THEORY OF THE DELTA-NEUMANN PROBLEM.
(pp. 74-125).
-
conference paper
-
Ayyr, M., & Straube, E. J.
(2015).
Compactness of the -Neumann Operator on the Intersection of Two Domains. 9-15.
-
Straube, E. J.
(2006).
Aspects of the L2-Sobolev theory of the -Neumann problem. 1453-1478.
-
Ayyr, M., & Straube, E. J.
(2015).
Compactness of the -Neumann Operator on the Intersection of Two Domains. 9-15.
-
institutional repository document
-
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
-
Biard, S., & Straube, E. J.
(2016).
$L^{2}$-Sobolev theory for the complex Green operator
-
Ayyr, M., & Straube, E. J.
(2014).
Compactness of the $overline{partial}$-Neumann operator on the intersection of two domains
-
Straube, E. J., & Zeytuncu, Y. E.
(2013).
Sobolev estimates for the complex Green operator on CR submanifolds of hypersurface type
-
Straube, E. J., & Zampieri, G.
(2011).
On extending $L^{2}$ holomorphic functions from complex hyperplanes
-
Herbig, A., McNeal, J. D., & Straube, E. J.
(2011).
Duality of holomorphic functions spaces und smoothing properties of the Bergman projection
-
Straube, E. J.
(2010).
The complex Green operator on CR-submanifolds of $mathbb{C}^{n}$ of hypersurface type: compactness
-
Munasinghe, S., & Straube, E. J.
(2010).
Geometric sufficient conditions for compactness of the complex Green operator
-
elik, M., & Straube, E. J.
(2008).
Observations regarding compactness in the $overline{partial}$-Neumann problem
-
Raich, A. S., & Straube, E. J.
(2007).
Compactness of the Complex Green Operator
-
Munasinghe, S., & Straube, E. J.
(2006).
Complex tangential flows and compactness of the $\bar{partial}$- Neumann operator
-
Straube, E. J.
(2006).
Aspects of the $L^{2}$-Sobolev theory of the $\bar{partial}$-Neumann problem
-
Straube, E. J.
(2005).
A sufficient condition for global regularity of the d-bar-Neumann operator
-
Sahutoglu, S., & Straube, E. J.
(2004).
Analytic discs, plurisubharmonic hulls, and non-compactness of the d-bar-Neumann operator
-
Straube, E. J.
(2003).
Geometric conditions which imply compactness of the $\bar{partial}$-Neumann operator
-
Fu, S., & Straube, E. J.
(2002).
Semi-classical analysis of Schrodinger operators and compactness in the d-bar-Neumann problem
-
Straube, E. J., & Sucheston, M. K.
(2001).
Plurisubharmonic defining functions, good vector fields, and exactness of a certain one form
-
Straube, E. J.
(2000).
Good Stein Neighborhood Bases and Regularity of the d-bar Neumann Problem
-
Straube, E. J., & Sucheston, M. K.
(2000).
Levi foliations in pseudoconvex boundaries and vector fields that commute approximately with d-bar
-
Fu, S., & Straube, E. J.
(1999).
Compactness in the d-bar-Neumann problem
-
Fu, S., & Straube, E. J.
(1997).
Compactness of the d-bar-Neumann problem on convex domains
-
Straube, E. J.
(1997).
Plurisubharmonic functions and subellipticity of the dbar-Neumann problem on nonsmooth domains
-
Boas, H. P., Fu, S., & Straube, E. J.
(1997).
The Bergman kernel function: explicit formulas and zeroes
-
Boas, H. P., & Straube, E. J.
(1996).
Global regularity of the dbar-Neumann problem: a survey of the L^2-Sobolev theory
-
Liu, B., & Straube, E. J.
(2022).
Diederich--Fornae ss index and global regularity in the $overline{partial}$--Neumann problem: domains with comparable Levi eigenvalues
editor of
-
book
-
Ebenfelt, P., Hungerbhler, N., Kohn, J. J., Mok, N., & Straube, E. J.
(2010).
Complex Analysis
Straube, E. J. (Eds.),
Birkhuser.
-
Ebenfelt, P., Hungerbhler, N., Kohn, J. J., Mok, N., & Straube, E. J.
(2010).
Complex Analysis
Straube, E. J. (Eds.),
Birkhuser.
Research
principal investigator on
Teaching
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
- MATH407 Complex Variables Instructor
- MATH611 Intro Ord & Part Diff Eq Instructor
- MATH612 Part Diff Eq Instructor
- MATH617 Complex Variables I Instructor
- MATH618 Complex Variables Ii Instructor
- MATH650 Several Complex Variable Instructor
- MATH685 Directed Studies Instructor
- MATH691 Research Instructor
Works By Students
chaired theses and dissertations
-
Ayyuru, Mustafa (2014-07). Compactness of the ? -Neumann Operator on the Intersection Domains in C^(N).
-
Celik, Mehmet (2010-01). CONTRIBUTIONS TO THE COMPACTNESS THEORY OF THE DEL-BAR NEUMANN OPERATOR.
-
Munasinghe, Samangi (2009-06). Geometric sufficient conditions for compactness of the ?-Neumann operator.
-
Sahutoglu, Sonmez (2006-08). Compactness of the dbar-Neumann problem and Stein neighborhood bases.
-
Zhang, Yue (2014-07). Applications of Potential Theory to the Analysis of Property (P_(q)).
Background
education and training
- Ph.D. in Mathematics, Swiss Federal Institute of Technology in Zurich - (Zurich, Switzerland) 1983
awards and honors
- Fellow, conferred by American Mathematical Society - (Providence, Rhode Island, United States), 2013
- University Professorships for Undergraduate Teaching Excellence, conferred by Texas A&M University - (College Station, Texas, United States), 2006
- Outstanding Teaching Award, conferred by Texas A&M University - (College Station, Texas, United States), 1998
- Association of Former Students University-Level Distinguished Achievement Award, The, conferred by Texas A&M University - (College Station, Texas, United States), 1998
- Outstanding Service Award, conferred by Texas A&M University - (College Station, Texas, United States), 1997
- Stefan Bergman Prize, conferred by American Mathematical Society - (Providence, Rhode Island, United States), 1995
Contact
first name
- Emil
has last name
- Straube
mailing address
-
Texas A&M University
Mathematics
3368 TAMU
College Station, TX 77843-3368
USA
Other
- e-straube@tamu.edu