Mihai Putinar

About Mihai Putinar

Mihai Putinar, With an exceptional h-index of 37 and a recent h-index of 21 (since 2020), a distinguished researcher at University of California, Santa Barbara, specializes in the field of Functional Analysis.

His recent articles reflect a diverse array of research interests and contributions to the field:

Carleman factorization of layer potentials on smooth domains

Jan Stochel, a stellar mathematician

Jörg Eschmeier’s Mathematical Work

Multivariable Operator Theory: The Jörg Eschmeier Memorial Volume

Generic properties of the Neumann-Poincar\'e operator: simplicity of eigenvalues and cyclic vectors

Matrix positivity preservers in fixed dimension. II: positive definiteness and strict monotonicity of Schur function ratios

Negativity-preserving transforms of tuples of symmetric matrices

An Extremal Problem Arising in the Dynamics of Two‐Phase Materials That Directly Reveals Information about the Internal Geometry

Mihai Putinar Information

University

Position

Professor of Mathematics and Newcastle University UK

Citations(all)

6810

Citations(since 2020)

2284

Cited By

5683

hIndex(all)

37

hIndex(since 2020)

21

i10Index(all)

108

i10Index(since 2020)

45

Email

University Profile Page

Google Scholar

Mihai Putinar Skills & Research Interests

Functional Analysis

Top articles of Mihai Putinar

Carleman factorization of layer potentials on smooth domains

arXiv preprint arXiv:2403.19033

2024/3/27

Jan Stochel, a stellar mathematician

2024

Sameer Chavan
Sameer Chavan

H-Index: 6

Mihai Putinar
Mihai Putinar

H-Index: 21

Jörg Eschmeier’s Mathematical Work

2023/12/22

Michael Hartz
Michael Hartz

H-Index: 9

Mihai Putinar
Mihai Putinar

H-Index: 21

Multivariable Operator Theory: The Jörg Eschmeier Memorial Volume

2023/12/21

Michael Hartz
Michael Hartz

H-Index: 9

Mihai Putinar
Mihai Putinar

H-Index: 21

Generic properties of the Neumann-Poincar\'e operator: simplicity of eigenvalues and cyclic vectors

arXiv preprint arXiv:2312.11916

2023/12/19

Matrix positivity preservers in fixed dimension. II: positive definiteness and strict monotonicity of Schur function ratios

arXiv preprint arXiv:2310.18020

2023/10/27

Negativity-preserving transforms of tuples of symmetric matrices

arXiv preprint arXiv:2310.18041

2023/10/27

An Extremal Problem Arising in the Dynamics of Two‐Phase Materials That Directly Reveals Information about the Internal Geometry

Communications on Pure and Applied Mathematics

2023/10

Mihai Putinar
Mihai Putinar

H-Index: 21

Totally positive kernels, Pólya frequency functions, and their transforms

Journal d'Analyse Mathematique

2023/9

Moment indeterminateness: the Marcel Riesz variational principle

arXiv preprint arXiv:2307.16018

2023/7/29

Mihai Putinar
Mihai Putinar

H-Index: 21

Determining the volume fraction in 2-phase composites and bodies using time varying applied fields

Journal of the Mechanics and Physics of Solids

2023/6/1

Mihai Putinar
Mihai Putinar

H-Index: 21

A theory of composites perspective on matrix valued Stieltjes functions

Expositiones Mathematicae

2023/3/1

Mihai Putinar
Mihai Putinar

H-Index: 21

Moment-sequence transforms: To Gadadhar Misra, master of operator theory.

Journal of the European Mathematical Society (EMS Publishing)

2022/9/1

Hirschman–Widder densities

Applied and Computational Harmonic Analysis

2022/9/1

Matrix compression along isogenic blocks

Acta Scientiarum Mathematicarum

2022/8

Approximation in the mean on rational curves

Complex Analysis and Operator Theory

2022/7

Shibananda Biswas
Shibananda Biswas

H-Index: 5

Mihai Putinar
Mihai Putinar

H-Index: 21

The Christoffel–Darboux Kernel for Data Analysis

2022/4/7

Mihai Putinar
Mihai Putinar

H-Index: 21

r Mathematics

2022

Preservers of totally positive kernels and Pólya frequency functions

Mathematics Research Reports

2022

Moment estimates of the cloud of a planar measure

Acta Applicandae Mathematicae

2021/12

Mihai Putinar
Mihai Putinar

H-Index: 21

See List of Professors in Mihai Putinar University(University of California, Santa Barbara)