- Location
-
Deutsche Nationalbibliothek Frankfurt am Main
- Extent
-
Online-Ressource
- Language
-
Englisch
- Bibliographic citation
-
A NOTE ON THE WEAK CONVERGENCE OF A SEQUENCE OF SUCCESSIVE APPROXIMATIONS ; volume:39 ; number:3 ; year:2006 ; pages:619-624 ; extent:6
Demonstratio mathematica ; 39, Heft 3 (2006), 619-624 (gesamt 6)
- Creator
-
Kalinde, A. K.
Mishra, S. N.
Singh, S. L.
- DOI
-
10.1515/dema-2006-0317
- URN
-
urn:nbn:de:101:1-2411171529446.108749812793
- Rights
-
Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
-
15.08.2025, 7:27 AM CEST
Data provider
This object is provided by:
Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Associated
- Kalinde, A. K.
- Mishra, S. N.
- Singh, S. L.
Other Objects (12)
ON THE CONVERGENCE OF SUCCESSIVE APPROXIMATIONS FOR FUNCTIONAL-DIFFERENTIAL EQUATIONS OF HYPERBOLIC TYPE
On generic convergence of successive approximations of mappings with convex and compact point images
On Successive Approximations for Compact-Valued Nonexpansive Mappings
Weak convergence of Galerkin approximations for fractional elliptic stochastic PDEs with spatial white noise
Successive approximations for random coupled Hilfer fractional differential systems
Weak convergence rates for temporal numerical approximations of the semilinear stochastic wave equation with multiplicative noise
Weak Convergence Rates for Spatial Spectral Galerkin Approximations of Semilinear Stochastic Wave Equations with Multiplicative Noise
Weak Convergence of Topological Measures
EXISTENCE, UNIQUENESS AND SUCCESSIVE APPROXIMATIONS FOR A CLASS OF INTEGRAL-FUNCTIONAL EQUATIONS
ON WAŻEWSKI’S METHOD OF SUCCESSIVE APPROXIMATIONS FOR CERTAIN BOUNDARY VALUE PROBLEMS
Convergence of successive linear programming algorithms for noisy functions
I. On a law existing in the successive approximations to a continued fraction.
ON THE CONVERGENCE OF SUCCESSIVE APPROXIMATIONS FOR FUNCTIONAL-DIFFERENTIAL EQUATIONS OF HYPERBOLIC TYPE
On generic convergence of successive approximations of mappings with convex and compact point images
On Successive Approximations for Compact-Valued Nonexpansive Mappings
Weak convergence of Galerkin approximations for fractional elliptic stochastic PDEs with spatial white noise
Successive approximations for random coupled Hilfer fractional differential systems
Weak convergence rates for temporal numerical approximations of the semilinear stochastic wave equation with multiplicative noise
Weak Convergence Rates for Spatial Spectral Galerkin Approximations of Semilinear Stochastic Wave Equations with Multiplicative Noise
Weak Convergence of Topological Measures
EXISTENCE, UNIQUENESS AND SUCCESSIVE APPROXIMATIONS FOR A CLASS OF INTEGRAL-FUNCTIONAL EQUATIONS
ON WAŻEWSKI’S METHOD OF SUCCESSIVE APPROXIMATIONS FOR CERTAIN BOUNDARY VALUE PROBLEMS
Convergence of successive linear programming algorithms for noisy functions
I. On a law existing in the successive approximations to a continued fraction.
ON THE CONVERGENCE OF SUCCESSIVE APPROXIMATIONS FOR FUNCTIONAL-DIFFERENTIAL EQUATIONS OF HYPERBOLIC TYPE
On generic convergence of successive approximations of mappings with convex and compact point images
On Successive Approximations for Compact-Valued Nonexpansive Mappings
Weak convergence of Galerkin approximations for fractional elliptic stochastic PDEs with spatial white noise
Successive approximations for random coupled Hilfer fractional differential systems
Weak convergence rates for temporal numerical approximations of the semilinear stochastic wave equation with multiplicative noise
Weak Convergence Rates for Spatial Spectral Galerkin Approximations of Semilinear Stochastic Wave Equations with Multiplicative Noise
Weak Convergence of Topological Measures
EXISTENCE, UNIQUENESS AND SUCCESSIVE APPROXIMATIONS FOR A CLASS OF INTEGRAL-FUNCTIONAL EQUATIONS
ON WAŻEWSKI’S METHOD OF SUCCESSIVE APPROXIMATIONS FOR CERTAIN BOUNDARY VALUE PROBLEMS
Convergence of successive linear programming algorithms for noisy functions