Eine Verallgemeinerte Fuchs'sche Theorie.
Eine Verallgemeinerung der Riccatischen Differentialgleichung in Körpern der Charakteristik p = 2.
Einige Bemerkungen über die Nullstellen im zweidimensionalen Raum stetiger Funktionen
Einige Bemerkungen über eine nichtlineare Differentialgleichung dritter Ordnung
Einige Bemerkungen über Nullpunkte im bestimmten dreidimensionalen Raume stetiger Funktionen
Einige Eigenschaften der verallgemeinerten Polarfunktion und der Radonschen Funktion
Einige oszillatorische Eigenschaften der Lösungen der Differentialgleichung dritter Ordnung
Einige Stabilitätsungleichungen für gewöhnliche Differenzengleichungen in nichtkompakter Form.
Einschließungsaussagen bei Differentialoperatoren zweiter Ordnung durch punktweise Ungleichungen.
Einschliessungsaussagen für Differentialoperatoren vierter Ordnung und ein Verfahren zur Berechnung von Schrankenfunktionen.
EKF-based dual synchronization of chaotic colpitts circuit and Chua’s circuit
In this paper, dual synchronization of a hybrid system containing a chaotic Colpitts circuit and a Chua’s circuit, connected by an additive white Gaussian noise (AWGN) channel, is studied via numeric simulations. The extended Kalman filter (EKF) is employed as the response system to achieve the dual synchronization. Two methods are proposed and investigated. The first method treats the combination of a Colpitts circuit and a Chua’s circuit as a higher- dimensional system, while the second method...
Elementary Acceleration and Multisummability I
Elementary acceleration and multisummability. I
Elementary Solution of Vecua Equation With Analytic Coefficients on Z,
Elimination on sparse symmetric systems of a special structure
Elliptic equations with decreasing nonlinearity I: barrier method for decreasing solutions
Elliptic equations with decreasing nonlinearity II: radial solutions for singular equations
Elliptic partial differential equations and ordinary differential equations in Banach space
Empathy theory and the Laplace transform
This paper is concerned with double families of evolution operators employed in the study of dynamical systems in which cause and effect are represented in different Banach spaces. The main tool is the Laplace transform of vector-valued functions. It is used to define the generator of the double family which is a pair of unbounded linear operators and relates to implicit evolution equations in a direct manner. The characterization of generators for a special class of evolutions is presented.
Employing of some basic theory for class of fractional differential equations.