Über den Autor
C. Corduneanu has published extensively:
Integral Equations and Applications, HC, 1991, Cambridge Univ. Press, 978-0521340502, 376 pp.
Functional Equations with Causal Operators (Stability and Control: Theory, Methods and Applications, 16) (Kindle Edition), $119.95, Taylor & Francis, 2007
Functional Equations with Causal Operators (Stability and Control: Theory, Methods and Applications, 16) (HC Edition), $119.95, CRC, 2002, 978-0415271868
with I. Sandberg, Volterra Equations and Applications (Stability and Control), $179.00, 512pp, CRC, 2000, 978-9056991715
The author is a renowned expert in the fields of ordinary and partial differential equations.
Metric Spaces and Related Topics.- Basic Properties of Almost Periodic Functions.- Fourier Analysis of Almost Periodic Functions.- Linear Oscillations.- Almost Periodic Nonlinear Oscillations.- Almost Periodic Waves.
This text is well-designed with respect to the exposition from the preliminary to the more advanced and the applications interwoven throughout. It provides the essential foundations for the theory as well as the basic facts relating to almost periodicity. In six structured and self-contained chapters, the author unifies the treatment of various classes of almost periodic functions, while uniquely addressing oscillations and waves in the almost periodic case.
This is the first text to present the latest results in almost periodic oscillations and waves. The presentation level and inclusion of several clearly presented proofs make this work ideal for graduate students in engineering and science. The concept of almost periodicity is widely applicable to continuuum mechanics, electromagnetic theory, plasma physics, dynamical systems, and astronomy, which makes the book a useful tool for mathematicians and physicists.
Author is a renowned expert in the fields of PDEs and ODEs
An introduction to metric spaces
Presentation of several classes of almost periodic functions, including those of Bohr, Besicovitch, and Stepanov
Convergence of Fourier Analysis to almost any periodic function
Almost periodic solutions for ODEs in a linear setting
Almost periodic nonlinear oscillations
Almost periodic waves, including heat waves