Anna Skripka
Ukrainian-American mathematician
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Mathematics
Anna Skripka's Degrees
- PhD Mathematics Princeton University
Why Is Anna Skripka Influential?
(Suggest an Edit or Addition)According to Wikipedia, Anna Skripka is a Ukrainian-American mathematician whose research topics include noncommutative analysis and probability. She is a professor at the University of New Mexico. Education and career Skripka did her undergraduate studies at the V. N. Karazin Kharkiv National University in Ukraine. She completed her Ph.D. at the University of Missouri. After working as a visiting assistant professor at Texas A&M University and as an assistant professor at the University of Central Florida, she joined the University of New Mexico Department of Mathematics and Statistics in 2012, where she is currently a full professor.
Anna Skripka's Published Works
Published Works
- Spectral shift function of higher order (2009) (71)
- Higher order spectral shift (2008) (30)
- Multilinear Operator Integrals: Theory and Applications (2020) (28)
- Higher‐order spectral shift for contractions (2012) (19)
- Perturbation Formulas for Traces on Normed Ideals (2012) (17)
- Higher order spectral shift, II. Unbounded case (2009) (15)
- Multiple operator integrals and spectral shift (2009) (15)
- Multilinear Schur multipliers and Schatten properties of operator Taylor remainders (2017) (15)
- Taylor Approximations of Operator Functions (2013) (14)
- Asymptotic expansions for trace functionals (2013) (14)
- Estimates and trace formulas for unitary and resolvent comparable perturbations (2017) (13)
- On Hilbert-Schmidt compatibility (2013) (12)
- Trace inequalities and spectral shift (2009) (12)
- Multiple Operator Integrals (2019) (11)
- Holder's inequality for roots of symmetric operator spaces (2015) (10)
- HIGHER ORDER DIFFERENTIABILITY OF OPERATOR FUNCTIONS IN SCHATTEN NORMS (2019) (10)
- Trace formulas for resolvent comparable operators (2015) (9)
- Higher order S2-differentiability and application to Koplienko trace formula (2017) (9)
- The Birman–Schwinger principle in von Neumann algebras of finite type (2006) (8)
- Functions of unitary operators: Derivatives and trace formulas (2016) (7)
- Trace formulas for relative Schatten class perturbations (2018) (6)
- On single commutators in II1factors (2010) (5)
- Taylor asymptotics of spectral action functionals (2018) (5)
- Some Applications of the Perturbation Determinant in Finite von Neumann Algebras (2010) (5)
- On single commutators in II_1-factors (2010) (5)
- Lipschitz estimates for functions of Dirac and Schrödinger operators (2021) (4)
- On a Perturbation Determinant for Accumulative Operators (2014) (4)
- On positivity of spectral shift functions (2017) (4)
- Untangling Noncommutativity with Operator Integrals (2020) (4)
- Spectral shift for relative Schatten class perturbations (2021) (4)
- Trace Formulas for Multivariate Operator Functions (2015) (3)
- On uniqueness of higher order spectral shift functions (2020) (3)
- On Properties of the ξ-Function in Semi-finite von Neumann Algebras (2008) (3)
- Stability and uniqueness properties of Taylor approximations of matrix functions (2019) (3)
- Upper triangular Toeplitz matrices and real parts of quasinilpotent operators (2012) (2)
- MSE bounds for estimators of matrix functions (2021) (1)
- Trace formulas for tuples of commuting contractions (2013) (1)
- Tracial bounds for multilinear Schur multipliers (2020) (1)
- Developing Mathematical Thinking in School Students (2008) (1)
- Quantitative investigation of spatiotemporal chaos in the ferroin-catalyzed Belousov-Zhabotinskii reaction in a batch reactor (1995) (0)
- Operator Integrals in Theory and Applications (2019) (0)
- Notations and Preliminaries (2019) (0)
- Spectral shift functions for differential operators. (2016) (0)
- Double Operator Integrals (2019) (0)
- Perturbation Formulas for Traces on Normed Ideals (2013) (0)
- Applications (2019) (0)
- Erratum to: Perturbation Formulas for Traces on Normed Ideals (2015) (0)
- FA ] 3 1 O ct 2 01 2 HIGHER ORDER SPECTRAL SHIFT FOR CONTRACTIONS (2021) (0)
- Trace formulae in finite von Neumann algebras (2007) (0)
- Opportunity of representation of the nonlinear wave equations through a variable action-angle (2003) (0)
- Higher-order spectral shift function for resolvent comparable perturbations (2022) (0)
- On a Perturbation Determinant for Accumulative Operators (2015) (0)
- Trace Formulas for Multivariate Operator Functions (2014) (0)
- Spectral shift for resolvent comparable perturbations (2022) (0)
- Erratum to: Perturbation Formulas for Traces on Normed Ideals (2015) (0)
- Spectral Stieltjes-Type Integration and Some Applications (2005) (0)
- Multiple operator integrals and their applications. (2016) (0)
- FA ] 3 0 M ar 2 01 3 PERTURBATION FORMULAS FOR TRACES ON NORMED (2014) (0)
- $\mathcal{S}^2$-differentiability and extension of the Koplienko trace formula (2017) (0)
- Fall Sectional Sampler: Operator Integrals in Theory and Applications (2019) (0)
- Sharpening Bounds for Multilinear Schur Multipliers (2022) (0)
- Approximation of the spectral action functional in the case of $\tau$-compact resolvents (2023) (0)
- About new quasilinear model of heat conduction with finite velocity of heat front movement (2003) (0)
- About integrated invariance, arising at resonance of oscillations in some types non-conservative mechanical systems (2003) (0)
- Spectral shift function of higher order (2012) (0)
- A spectral integral representation for decomposable operators (2008) (0)
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