Bemerkung zu einem Vergleichssatz für gewöhnliche lineare Differentialgleichungen.
Bessel matrix differential equations: explicit solutions of initial and two-point boundary value problems
In this paper we consider Bessel equations of the type , where A is an nn complex matrix and X(t) is an nm matrix for t > 0. Following the ideas of the scalar case we introduce the concept of a fundamental set of solutions for the above equation expressed in terms of the data dimension. This concept allows us to give an explicit closed form solution of initial and two-point boundary value problems related to the Bessel equation.
Beziehungen zwischen den Fundamentalintegralen einer linearen homogenen Differentialgleichung zweiter Ordnung
Beziehungen zwischen den Fundementalintegralen einer linearen homogenen Diefferentialgleichung zweiter Ordnung
Boundary value methods for the solution of differential-algebraic equations.
Boundary value problems for generalized linear differential equations
Boundary value problems for ordinary linear differential equations in the Colombeau algebra
Bounded solutions: differential vs difference equations.
Boundeness and Stepanov's almost periodicity of solutions.
Canonical forms of ordinary linear differential equations
Centroaffine invariants of plane curves in connection with the theory of the second-order linear differential equations
Certain higher monotonicity properties of Bessel functions
Certain higher monotonicity properties of -th derivatives of solutions of
Characterization of classes of singular linear differential-algebraic equations.
Closed form solutions of coupled algebraic and differential matrix equations
Common increasing dispersions of certain linear second order differential equations
Compartmental Models of Migratory Dynamics
Compartmentalization is a general principle in biological systems which is observable on all size scales, ranging from organelles inside of cells, cells in histology, and up to the level of groups, herds, swarms, meta-populations, and populations. Compartmental models are often used to model such phenomena, but such models can be both highly nonlinear and difficult to work with.Fortunately, there are many significant biological systems that are amenable to linear compartmental models which are often...
Complementary matrices in the inclusion principle for dynamic controllers
A generalized structure of complementary matrices involved in the input-state- output Inclusion Principle for linear time-invariant systems (LTI) including contractibility conditions for static state feedback controllers is well known. In this paper, it is shown how to further extend this structure in a systematic way when considering contractibility of dynamic controllers. Necessary and sufficient conditions for contractibility are proved in terms of both unstructured and block structured complementary...
Compléments Aux Traités De Kamke Et De Murphy I. Une Généralisation Des Équations Différentielles De Clairaut Et De D'Alembert Transformeé Aux Équations Différentielles Des Types Connus
Complements aux Traites de Kamke et de Murphy IV.