Titlebook: Delay Differential Equations and Dynamical Systems; Proceedings of a Con Stavros Busenberg,Mario Martelli Conference proceedings 1991 Sprin

Contend

violate

Das technologieorientierte Unternehmenwith respect to certain weights on the positive half-line. The problem arises in the study of energy decay in viscoelastic solids, and the results lead to integral estimates for the rate of this decay.

progestogen

Extensions of an algorithm for the analysis of nongeneric Hopf bifurcations, with applications to doximation of an existence and stability — determining scalar bifurcation function. With the assistance of the symbolic manipulation program MACSYMA [5], [9] this algorithm is used to implement the algorithm and to investigate the nature of nongeneric Hopf bifurcations in scalar delay — difference equations.

潜伏期

Moment conditions for a Volterra integral equation in a Banach space,with respect to certain weights on the positive half-line. The problem arises in the study of energy decay in viscoelastic solids, and the results lead to integral estimates for the rate of this decay.

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Lobotomy

0075-8434 utions of Kenneth Cooke to this field on the occasion of his 65th birthday. The volume contains three survey papers reviewing three areas of current research and seventeen research contributions. The research articles deal with qualitative properties of solutions of delay differential equations and

FECK

Stabilität im Familienunternehmen complete description of the asymptotic behavior can be obtained in situations including almost-periodic dependence. We will not go into these details here. Rather the paper intends to enlighten the main aspects of the theory. Finally, a comparison with related literature is made.

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PANG

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,Radial bounds for Schrödinger operators in euclidean domains,nding regularity information for partial differential operators (especially with singular coefficients) to a general class of operators in domains with boundary. In one dimension these results encompass a body of work in Sturm-Liouville theory on the half-line.