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Noncommutative Schwarz lemma and Pick–Julia Theorems for Generalized Derivations in Norm Ideals of Compact Operators

Complex analysis and operator theory, 2022-11, Vol.16 (8), Article 111

Jocić, Danko R.

2022

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Inequalities for generalized derivations of operator monotone functions in norm ideals of compact operators

Linear algebra and its applications, 2020-02, Vol.586, p.43-63

2020

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Extensions of the arithmetic-geometric means and Young's norm inequalities to accretive operators, with applications

Linear & multilinear algebra, 2022-12, Vol.70 (20), p.4835-4875

2022

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Cauchy–Schwarz norm inequalities for elementary operators and inner product type transformers generated by families of subnormal operators

Mediterranean journal of mathematics, 2022-04, Vol.19 (2), Article 49

2022

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Perturbation norm inequalities for elementary operators generated by analytic functions with positive Taylor coefficients

Positivity : an international journal devoted to the theory and applications of positivity in analysis, 2022-09, Vol.26 (4), Article 62

2022

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Clarkson–McCarthy Inequalities for Several Operators and Related Norm Inequalities for p-Modified Unitarily Invariant Norms

Complex analysis and operator theory, 2019-04, Vol.13 (3), p.583-613

Jocić, Danko R.

2019

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Cauchy–Schwarz inequalities for inner product type transformers in Q∗ norm ideals of compact operators

Positivity : an international journal devoted to the theory and applications of positivity in analysis, 2020-09, Vol.24 (4), p.933-956

2020

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Refinements of Inequalities Related to Landau–Grüss Inequalities for Elementary Operators Acting on Ideals Associated to p-Modified Unitarily Invariant Norms

Complex analysis and operator theory, 2018, Vol.12 (1), p.195-205

2018

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Norm inequalities for a class of elementary operators generated by analytic functions with non-negative Taylor coefficients in ideals of compact operators related to p-modified unitarily invariant norms

Linear algebra and its applications, 2018-03, Vol.540, p.60-83

2018

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Equality of norms for a class of Bloch and symmetrically weighted Lipschitz spaces of vector valued functions and derivation inequalities for Pick functions

Journal of functional analysis, 2019-10, Vol.277 (8), p.2558-2571

Jocić, Danko R.

2019

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Noncommutative Pick–Julia theorems for generalized derivations in Q, Q∗ and Schatten–von Neumann ideals of compact operators

Annals of functional analysis, 2023-10, Vol.14 (4), Article 72

Jocić, Danko R.

2023

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Norm inequalities for hyperaccretive quasinormal operators, with extensions of the arithmetic-geometric means inequality

Linear & multilinear algebra, 2024-04, Vol.72 (6), p.891-921

2024

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Multipliers of elementary operators and comparison of row and column space Schatten p norms

Linear algebra and its applications, 2009-11, Vol.431 (11), p.2062-2070

JOCIC, Danko R

2009

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Norm inequalities for hypercontractive quasinormal operators and related higher order Sylvester–Stein equations in ideals of compact operators

Banach journal of mathematical analysis, 2023-04, Vol.17 (2), Article 37

2023

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Interpolation norms between row and column spaces and the norm problem for elementary operators

Linear algebra and its applications, 2009-06, Vol.430 (11), p.2961-2974

JOCIC, Danko R

2009

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Refinements of operator Cauchy–Schwarz and Minkowski inequalities for p-modified norms and related norm inequalities

Linear algebra and its applications, 2016-01, Vol.488, p.284-301

2016

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A note on the paper “Norm inequalities in operator ideals” [J. Funct. Anal. 255 (11) (2008), 3208–3228] by G. Larotonda

Journal of functional analysis, 2019-07, Vol.277 (2), p.641-642

2019

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Corrigendum to “Inequalities for generalized derivations of operator monotone functions in norm ideals of compact operators” [Linear Algebra Appl. 586 (2020) 43–63]

Linear algebra and its applications, 2020-08, Vol.599, p.201-204

2020

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Laplace transformers in norm ideals of compact operators

Banach journal of mathematical analysis, 2021-10, Vol.15 (4), Article 67

2021

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Cauchy–Schwarz inequalities for inner product type transformers in $$\hbox {Q}^$$ norm ideals of compact operators

Positivity : an international journal devoted to the theory and applications of positivity in analysis, 2020-09, Vol.24 (4), p.933-956

2020

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Schur-Laurent multipliers for block matrices and geometric characterization of continuous matrices

Linear & multilinear algebra, 2010-05, Vol.58 (4), p.523-534

2010

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Norm Inequalities for Elementary Operators and Other Inner Product Type Integral Transformers with the Spectra Contained in the Unit Disc

Filomat, 2017-01, Vol.31 (2), p.197-206

2017

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Integral representation formula for generalized normal derivations

Proceedings of the American Mathematical Society, 1999-08, Vol.127 (8), p.2303-2314

Jocic, Danko R.

1999

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Cauchy–Schwarz norm inequalities for weak [formula omitted]-integrals of operator valued functions

Journal of functional analysis, 2005, Vol.218 (2), p.318-346

Jocić, Danko R.

2005

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Cauchy-Schwarz and means inequalities for elementary operators into norm ideals

Proceedings of the American Mathematical Society, 1998-09, Vol.126 (9), p.2705-2711

Danko R. Jocic

1998

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Noncommutative Schwarz lemma and Pick–Julia Theorems for Generalized Derivations in Norm Ideals of Compact Operators

Inequalities for generalized derivations of operator monotone functions in norm ideals of compact operators

Extensions of the arithmetic-geometric means and Young's norm inequalities to accretive operators, with applications

Cauchy–Schwarz norm inequalities for elementary operators and inner product type transformers generated by families of subnormal operators

Perturbation norm inequalities for elementary operators generated by analytic functions with positive Taylor coefficients

Clarkson–McCarthy Inequalities for Several Operators and Related Norm Inequalities for p-Modified Unitarily Invariant Norms

Cauchy–Schwarz inequalities for inner product type transformers in Q∗ norm ideals of compact operators

Refinements of Inequalities Related to Landau–Grüss Inequalities for Elementary Operators Acting on Ideals Associated to p-Modified Unitarily Invariant Norms

Norm inequalities for a class of elementary operators generated by analytic functions with non-negative Taylor coefficients in ideals of compact operators related to p-modified unitarily invariant norms

Equality of norms for a class of Bloch and symmetrically weighted Lipschitz spaces of vector valued functions and derivation inequalities for Pick functions

Noncommutative Pick–Julia theorems for generalized derivations in Q, Q∗ and Schatten–von Neumann ideals of compact operators

Norm inequalities for hyperaccretive quasinormal operators, with extensions of the arithmetic-geometric means inequality

Multipliers of elementary operators and comparison of row and column space Schatten p norms

Norm inequalities for hypercontractive quasinormal operators and related higher order Sylvester–Stein equations in ideals of compact operators

Interpolation norms between row and column spaces and the norm problem for elementary operators

Refinements of operator Cauchy–Schwarz and Minkowski inequalities for p-modified norms and related norm inequalities

A note on the paper “Norm inequalities in operator ideals” [J. Funct. Anal. 255 (11) (2008), 3208–3228] by G. Larotonda

Corrigendum to “Inequalities for generalized derivations of operator monotone functions in norm ideals of compact operators” [Linear Algebra Appl. 586 (2020) 43–63]

Laplace transformers in norm ideals of compact operators

Cauchy–Schwarz inequalities for inner product type transformers in $$\hbox {Q}^$$ norm ideals of compact operators

Schur-Laurent multipliers for block matrices and geometric characterization of continuous matrices

Norm Inequalities for Elementary Operators and Other Inner Product Type Integral Transformers with the Spectra Contained in the Unit Disc

Integral representation formula for generalized normal derivations

Cauchy–Schwarz norm inequalities for weak [formula omitted]-integrals of operator valued functions

Cauchy-Schwarz and means inequalities for elementary operators into norm ideals

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