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  • Broschiertes Buch

The main aim of the book is study of integral inequalities and differential equations in the special case when the value of the unknown function is involved not only at the present time but also its maximal value on a past time interval is presented. Initially several types of integral inequalities with "maximum" for continuous and piecewise continuous functions are solved. This helps us to build the mathematical apparatus for qualitative investigation of the behavior of the solutions of differential equations with "maximum". Several types of sufficient conditions for uniqueness, boundedness,…mehr

Produktbeschreibung
The main aim of the book is study of integral inequalities and differential equations in the special case when the value of the unknown function is involved not only at the present time but also its maximal value on a past time interval is presented. Initially several types of integral inequalities with "maximum" for continuous and piecewise continuous functions are solved. This helps us to build the mathematical apparatus for qualitative investigation of the behavior of the solutions of differential equations with "maximum". Several types of sufficient conditions for uniqueness, boundedness, continuous dependence on the initial conditions and stability of the solutions are obtained. Much of the material presented in this book is based on the recent research of authors on the topic. The current book is intended for a wide audience, including Mathematicians, Applied Researchers, and Practitioners, whose interest extends beyond the boundaries of qualitative analysis of differentialequations and the modeling of real-world problems by differential equations.
Autorenporträt
Snezhana Hristova, PhD, DSci, is a Professor of Mathematics at Plovdiv University. She has more than 100 published research papers and four monographs. Her area of research is differential equations. Kremena Stefanova, PhD, is an Assistant Professor at Plovdiv University. She is working mainly in Computer Science with applications.