Mihai Putinar spends much of his time researching Mathematical analysis, Pure mathematics, Spectrum, Algebra and Hilbert space. His work on Neumann–Poincaré operator, Interpolation and Unit sphere as part of general Mathematical analysis study is frequently connected to Quadrature domains, therefore bridging the gap between diverse disciplines of science and establishing a new relationship between them. His Pure mathematics study combines topics in areas such as Discrete mathematics, Bounded function and Order.
His work carried out in the field of Spectrum brings together such families of science as Complex variables, Current, Applied mathematics, Variety and Field theory. As a part of the same scientific study, he usually deals with the Algebra, concentrating on Operator theory and frequently concerns with Scalar, Real algebraic geometry and Several complex variables. His Hilbert space research is multidisciplinary, incorporating elements of Space, Polynomial, Hardy space and Corona theorem.
Mihai Putinar focuses on Pure mathematics, Mathematical analysis, Algebra, Bounded function and Hilbert space. Mihai Putinar has researched Pure mathematics in several fields, including Function, Discrete mathematics, Polynomial and Fock space. His research in the fields of Complex plane and Measure overlaps with other disciplines such as Quadrature domains and Planar.
His Algebra study frequently links to other fields, such as Operator theory. His biological study spans a wide range of topics, including Polarization, Boundary, Algebraic number and Finite set. His work is dedicated to discovering how Hilbert space, Space are connected with Spectrum and other disciplines.
His primary areas of study are Pure mathematics, Function, Bounded function, Algebraic number and Orthogonal polynomials. Hilbert space and Hardy space are among the areas of Pure mathematics where the researcher is concentrating his efforts. The various areas that Mihai Putinar examines in his Hilbert space study include Space and Contraction.
The study incorporates disciplines such as Characteristic function, Interval, Applied mathematics, Convolution and Polynomial in addition to Function. His research integrates issues of Polarization and Finite set in his study of Algebraic number. In his works, he performs multidisciplinary study on Planar and Mathematical analysis.
The scientist’s investigation covers issues in Pure mathematics, Spectrum, Applied mathematics, Planar and Function. Mihai Putinar combines topics linked to Algebraic domain with his work on Pure mathematics. His study in Spectrum is interdisciplinary in nature, drawing from both Operator, Toeplitz matrix, Observable, Unit circle and Eigenvalues and eigenvectors.
Mihai Putinar combines subjects such as Subnormal operator, Weak topology, Outlier and Dynamic mode decomposition with his study of Applied mathematics. His Mathematical analysis research includes elements of Wedge and Essential spectrum. His Orthogonal polynomials study frequently links to adjacent areas such as Algebra.
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Complex Symmetric Operators and Applications II
Stephan Ramon Garcia;Stephan Ramon Garcia;Mihai Putinar.
Transactions of the American Mathematical Society (2005)
Lectures on Hyponormal Operators
Mircea Martin;Mihai Putinar.
Spectral Decompositions and Analytic Sheaves
Jörg Eschmeier;Mihai Putinar.
Solving moment problems by dimensional extension
Mihai Putinar;Florian-Horia Vasilescu.
Comptes Rendus De L Academie Des Sciences Serie I-mathematique (1999)
Reconstructing planar domains from their moments
Björn Gustafsson;Chiyu He;Peyman Milanfar;Mihai Putinar.
Inverse Problems (2000)
Variation der globalen Ext in Deformationen kompakter komplexer Räume
C. Bânicâ;M. Putinar;G. Schumacher.
Mathematische Annalen (1980)
Poincare's variational problem in potential theory
Dmitry Khavinson;Mihai Putinar;Harold S. Shapiro.
Archive for Rational Mechanics and Analysis (2007)
A note on Tchakaloff’s Theorem
Proceedings of the American Mathematical Society (1997)
Nearly Subnormal Operators and Moment Problems
R.E. Curto;M. Putinar.
Journal of Functional Analysis (1993)
Extremal Solutions of the Two-DimensionalL-Problem of Moments, II
Journal of Approximation Theory (1998)
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