Justification of the averaging method for functional-differential equations with maximums.

Bainov, D.D.; Milusheva, S.D.

Displaying similar documents to “Justification of the averaging method for functional-differential equations with maximums.”

On some classes of linear equations. IV.

Keckic, Jovan D. (1981)

Publications de l'Institut Mathématique. Nouvelle Série

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Three protein Kinases from calf uterus. Functional properties

Giovanni Alfredo Puca, Ernesto Nola, Vincenzo Sica, Francesco Bresciani (1973)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti

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Sono state studiate le proprietà funzionali di 3 chinasi del citoplasma di utero di vitello. La chinasi a è cAMP dipendente e fosforila preferenzialmente gli istoni Ila; la chinasi bnon è infuenzata dal cAMP e riconosce come substrato le protamine; la chinasi c è cAMP indipendente e fosforila Fa-caseina e gli istoni IIa. Altre differenze riguardano l'ottimo di pH, l'inibizione da fosfati e l'attivazione da ioni Mg, Co e Mn.

On general solutions of linear differential equations.

Adamović, Dušan D., Kečkić, Jovan D. (1987)

Publications de l'Institut Mathématique. Nouvelle Série

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On transformations of functional-differential equations

Jan Čermák (1993)

Archivum Mathematicum

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The paper contains applications of Schrőder’s equation to differential equations with a deviating argument. There are derived conditions under which a considered equation with a deviating argument intersecting the identity $y = x$ can be transformed into an equation with a deviation of the form $τ (x) = λ x$ . Moreover, if the investigated equation is linear and homogeneous, we introduce a special form for such an equation. This special form may serve as a canonical form suitable for the investigation...

Increasing solutions of ${(r (x) y^{(n)})}^{(n)} = y f (x)$ .

Knežević-Miljanović, J. (1996)

Matematichki Vesnik

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The formal solution of Mikusiński operational differential equations with variable coefficients.

Sharkawi, I.E. (1989)

Publications de l'Institut Mathématique. Nouvelle Série

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On a criterion for the existence of at least four solutions of functional boundary value problems

Staněk, Svatoslav (1997)

Archivum Mathematicum

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A class of functional boundary conditions for the second order functional differential equation $x^{''} (t) = (F x) (t)$ is introduced. Here $F : C^{1} (J) \to L_{1} (J)$ is a nonlinear continuous unbounded operator. Sufficient conditions for the existence of at least four solutions are given. The proofs are based on the Bihari lemma, the topological method of homotopy, the Leray-Schauder degree and the Borsuk theorem.