$On figured relative stability under perturbations of two-dimensional continued fractions with complex elements$

On figured relative stability under perturbations of two-dimensional continued fractions with complex elements

Gespeichert in:

Bibliographische Detailangaben
Datum:	2017
Hauptverfasser:	T. M. Antonova, O. M. Sus
Format:	Artikel
Sprache:	English
Veröffentlicht:	2017
Schriftenreihe:	Mathematical methods and physicomechanical fields
Online Zugang:	http://jnas.nbuv.gov.ua/article/UJRN-0000929350
Tags:	Tag hinzufügen Keine Tags, Fügen Sie den ersten Tag hinzu!
Назва журналу:	Library portal of National Academy of Sciences of Ukraine \| LibNAS

Institution

Library portal of National Academy of Sciences of Ukraine | LibNAS

Ähnliche Einträge

The necessary conditions of convergence for a class of two-dimensional continued fractions with complex elements
von: T. M. Antonova, et al.
Veröffentlicht: (2015)

On some sequences of uniform convergence sets for two-dimensional continued fractions
von: T. M. Antonova, et al.
Veröffentlicht: (2015)

On convergence and estimation of the truncation error of corresponding two-dimensional continued fractions
von: T. M. Antonova, et al.
Veröffentlicht: (2022)

Sufficient conditions for equivalent convergence of sequence of different approximants for two-dimensional continued fractions
von: T. M. Antonova, et al.
Veröffentlicht: (2015)

Some sufficient conditions for convergence and absolute stability to perturbations of branched continued fractions with real elements
von: T. M. Antonova, et al.
Veröffentlicht: (2014)

Some sets of relative stability to perturbations of branched continued fractions with complex elements and variable number of branches of branching
von: V. R. Hladun
Veröffentlicht: (2014)

On convergence of one class of corresponding two-dimensional branched continued fractions
von: T. M. Antonova, et al.
Veröffentlicht: (2020)

Stability in evaluating two-dimension continued fractions
von: Kh. Y. Kuchminska
Veröffentlicht: (2013)

On one convergence criterion of branched continued fractions of the special form with real elements
von: T. M. Antonova, et al.
Veröffentlicht: (2016)

Boundary Versions of the Worpitzky Theorem for Two-Dimensional Continued Fractions
von: Kh. Y. Kuchminska
Veröffentlicht: (2014)

Two-dimensional generalization of the Thron – Jones theorem on the parabolic domains of convergence of continued fractions
von: I. B. Bilanyk, et al.
Veröffentlicht: (2022)

Two-dimensional regular C-fractions
von: Kh. Y. Kuchminska
Veröffentlicht: (2012)

Convergence criteria of branched continued fraction with positive elements
von: D. I. Bodnar, et al.
Veröffentlicht: (2015)

Stability analysis with respect to two measures of impulsive systems under structural perturbations
von: Martynyuk, A.A., et al.
Veröffentlicht: (1999)

On the Śleszyńsky – Pringsheim theorem for three-dimensional generalization of continued fraction
von: Kh. Y. Kuchminska
Veröffentlicht: (2019)

Associated Branched Continued Fractions with Two Independent Variables
von: R. I. Dmytryshyn
Veröffentlicht: (2014)

The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
von: T. M. Antonova, et al.
Veröffentlicht: (2019)

Note on Lieb-Thirring Type Inequalities for a Complex Perturbation of Fractional Laplacian
von: C. Dubuisson
Veröffentlicht: (2015)

Note on Lieb-Thirring Type Inequalities for a Complex Perturbation of Fractional Laplacian
von: Dubuisson, C.
Veröffentlicht: (2015)

Singular perturbations of fractionally-differential operators on the circle
von: V. M. Molyboha
Veröffentlicht: (2015)

Study of the dump stability under the conveyor gallery in the complex with cyclic-and-continuous technology in the Pervomaisky quarry
von: M. S. Chetverik, et al.
Veröffentlicht: (2015)

On stability of a system with fractional derivatives with respect to two measures
von: A. A. Martynjuk
Veröffentlicht: (2015)

Numerical continued fraction interpolation
von: O. S. Celis
Veröffentlicht: (2024)

Resummation in QCD Fractional Analytic Perturbation Theory
von: Bakulev, A.P.
Veröffentlicht: (2010)

On motion stability, with respect to two measures, of a system with an aftereffect and impulsive perturbations
von: A. A. Martynjuk
Veröffentlicht: (2013)

Estimation of the Remainder for the Interpolation Continued C-Fraction
von: M. M. Pahiria
Veröffentlicht: (2014)

Stability analysis of linear impulsive differential systems under structural perturbation
von: Martynyuk, A.A., et al.
Veröffentlicht: (1999)

Stability kernel of vector optimization problems under perturbations of criterion functions
von: T. T. Lebiedieva, et al.
Veröffentlicht: (2021)

On a continued fraction of order twelve
von: Vasuki, K.R., et al.
Veröffentlicht: (2010)

Boundedness of Solutions of Fractional-like Equations of Perturbed Motion
von: A. A. Martynjuk, et al.
Veröffentlicht: (2020)

Interpolation integral continued fraction with twofold node
von: I. Demkiv, et al.
Veröffentlicht: (2019)

Truncation error bounds for branched continued fraction ∑N ai(1) ∑i1 ai(2) ∑i2 ai(3) …
von: T. M. Antonova, et al.
Veröffentlicht: (2020)

On Stability and Stabilization of Perturbed Time Scale Systems with Gronwall Inequalities
von: B. B. Nasser, et al.
Veröffentlicht: (2015)

On Stability and Stabilization of Perturbed Time Scale Systems with Gronwall Inequalities
von: Ben Nasser, B., et al.
Veröffentlicht: (2015)

The structure of fractional spaces generated by the two-dimensional difference operator on the half plane
von: A. Ashyralyev, et al.
Veröffentlicht: (2018)

The relation between fractional statistics and finite bosonic systems in one-dimensional case
von: Rovenchak, A.
Veröffentlicht: (2009)

Continued fraction representation of the generating function of Bernoulli polynomials
von: M. M. Pahiria
Veröffentlicht: (2022)

On the Perturbation of Self-Adjoint Operators with Absolutely Continuous Spectrum
von: A. N. Syrovatsky
Veröffentlicht: (2013)

On the Perturbation of Self-Adjoint Operators with Absolutely Continuous Spectrum
von: Syrovatsky, A.N.
Veröffentlicht: (2013)

Two-dimensional core-softened model with water like properties. Study by thermodynamic perturbation theory
von: Urbic, T.
Veröffentlicht: (2013)