Titlebook: Qualitative Analysis of Set-Valued Differential Equations; Anatoly A. Martynyuk Book 2019 Springer Nature Switzerland AG 2019 set equation

有效

污點(diǎn)

Anatoly A. Martynyukand so is intelligible to readers with a general mathematical background. Some of the topics covered are scarcely covered el- where. Most of the material in Chapters 9, 10, 14, 16, and 17 is at a postgraduate l978-0-8176-4586-1

字謎游戲

n of how to model real processes using a?set-valued?of differential equations, the book lays the theoretical foundations for further study in this area. It is intended for experts working in the??eld of qualitative analysis of differential and other types of equations..978-3-030-07644-3

天真

敘述

碌碌之人

Stability of Systems with Aftereffect,d, an estimate of the distance between the extreme solution sets is obtained, and stability conditions for the set of stationary solutions on a finite time interval are found as well as the attenuation conditions for the set of trajectories.

BOLUS

Qualitative Analysis of Impulsive Equations,sing attention. It is well known that the components of the matrix-valued functions depend on the system of equations under consideration, as well as on compositions of its subsystems. A natural subject for the investigation by means of the multi-component Lyapunov-like functions with different components is the class of impulsive systems.

巧思

來自于

Qualitative Analysis of Impulsive Equations,d functions, has been significantly developed (see, for example, Martynyuk [., ., .] and the references therein). Parallel to the development of the method for different classes of new equations, the structure of the matrix-valued Lyapunov functions remains of great importance and attracts an increa

CHAFE

Stability of Systems with Aftereffect,ording to the scheme adopted in the book, a set of equations with aftereffect are obtained, for which the solution existence conditions are established, an estimate of the distance between the extreme solution sets is obtained, and stability conditions for the set of stationary solutions on a finite