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- 1 Similar Profiles
Projects
- 5 Finished
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Special meeting: Penn State - Goettingen International Summer Schools in Mathematics
Krainer, T. (PI), Tabachnikov, S. (CoPI), Pesin, Y. B. (CoPI), Gil, J. B. (CoPI) & Papikian, M. (CoPI)
4/1/10 → 3/31/13
Project: Research project
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Special meeting: Penn State - Goettingen International Summer Schools in Mathematics
Krainer, T. (PI), Gil, J. B. (CoPI), Papikian, M. (CoPI), Tabachnikov, S. (CoPI) & Pesin, Y. B. (CoPI)
4/1/10 → 3/31/13
Project: Research project
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RUI: Collaborative Research: Elliptic Partial Differential Equations on Singular Manifolds and Applications in Complex Geometry
Krainer, T. (PI) & Gil, J. B. (CoPI)
7/15/09 → 9/30/13
Project: Research project
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RUI: Collaborative Research: Elliptic Partial Differential Equations on Singular Manifolds and Applications in Complex Geometry
Krainer, T. (PI) & Gil, J. B. (CoPI)
7/15/09 → 9/30/13
Project: Research project
-
RUI: Collaborative Research: Elliptic Partial Differential Equations on Singular Manifolds and Applications in Complex Geometry
Krainer, T. (PI) & Gil, J. B. (CoPI)
7/15/09 → 9/30/13
Project: Research project
-
A Shubin Pseudodifferential Calculus on Asymptotically Conic Manifolds
Krainer, T., Jun 2025, In: Journal of Fourier Analysis and Applications. 31, 3, 44.Research output: Contribution to journal › Article › peer-review
Open Access -
Extensions of symmetric operators that are invariant under scaling and applications to indicial operators
Krainer, T., 2022, In: New York Journal of Mathematics. 28, p. 705-772 68 p.Research output: Contribution to journal › Article › peer-review
1 Link opens in a new tab Scopus citations -
An explicit third-order one-step method for autonomous scalar initial value problems of first order based on quadratic taylor approximation
Krainer, T. & Zhou, C., 2020, In: Involve. 13, 2, p. 231-255 25 p.Research output: Contribution to journal › Article › peer-review
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Elliptic complexes of first-order cone operators: ideal boundary conditions
Krainer, T. & Mendoza, G. A., Aug 2018, In: Mathematische Nachrichten. 291, 11-12, p. 1815-1850 36 p.Research output: Contribution to journal › Article › peer-review
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The Friedrichs extension for elliptic wedge operators of second order
Krainer, T. & Mendoza, G. A., Mar 1 2018, In: Advances in Differential Equations. 23, 3-4, p. 295-328 34 p.Research output: Contribution to journal › Article › peer-review
4 Link opens in a new tab Scopus citations