Mihai Putinar
Affiliations: | Mathematics | University of California, Santa Barbara, Santa Barbara, CA, United States |
Area:
Complex Analysis, Operator TheoryGoogle:
"Mihai Putinar"Children
Sign in to add trainee| Chiyu He | grad student | 2001 | UC Santa Barbara |
| Gaemus E. Collins | grad student | 2002 | UC Santa Barbara |
| Jim A. Gleason | grad student | 2002 | UC Santa Barbara |
| Zhen He | grad student | 2003 | UC Santa Barbara |
| Roger A. Roybal | grad student | 2005 | UC Santa Barbara |
| Brian D. Sittinger | grad student | 2006 | UC Santa Barbara |
| Martin A. Harrison | grad student | 2013 | UC Santa Barbara |
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Publications
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| Gustafsson B, Putinar M. (2020) Finite term relations for the exponential orthogonal polynomials Mathematical Modelling of Natural Phenomena. 15: 5 |
| Korda M, Putinar M, Mezić I. (2020) Data-driven spectral analysis of the Koopman operator Applied and Computational Harmonic Analysis. 48: 599-629 |
| Beckermann B, Putinar M, Saff EB, et al. (2020) Perturbations of Christoffel-Darboux kernels. I: detection of outliers Foundations of Computational Mathematics |
| Pauwels E, Putinar M, Lasserre J. (2020) Data analysis from empirical moments and the Christoffel function Foundations of Computational Mathematics. 1-31 |
| Ammari H, Putinar M, Steenkamp A, et al. (2019) Identification of an algebraic domain in two dimensions from a finite number of its generalized polarization tensors Mathematische Annalen. 375: 1337-1354 |
| Kang H, Putinar M. (2018) Spectral Permanence in a Space with Two-Norms Revista Matematica Iberoamericana. 34: 621-635 |
| Hai PV, Putinar M. (2018) Complex symmetric differential operators on Fock space Journal of Differential Equations. 265: 4213-4250 |
| Kimsey DP, Putinar M. (2018) Complex Orthogonal Polynomials and Numerical Quadrature via Hyponormality Computational Methods and Function Theory. 18: 495-510 |
| Putinar M. (2017) Finite Section Method in a Space with Two Norms Integral Equations and Operator Theory. 89: 345-376 |
| Putinar M. (2016) Hermitian algebra on generalized lemniscates Bulletin of the Korean Mathematical Society. 53: 821-831 |