Problems often begin with specific cases and then move on to general results, following a natural path of learning. They are also well-graded in terms of increasing the challenge to the reader. Anyone who works through the theory and problems in Part I will have acquired the background and techniques needed to do advanced studies in this area. Part II includes complete solutions to every problem given in Part I with each conveniently restated. Beyond basic prerequisites from linear algebra, differential and integral calculus, and complex analysis and topology, in each chapter the authors recall the notions and results (without proofs) that are necessary to treat the challenges set for that chapter, thus making the text self-contained.
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"This is a really nice problem book on the subject covering a large body of subjects ... . All problems are presented with proper context (including definitions and relevant theorems) together with complete solutions. All solutions are provided with sufficient details such that the book is not only suitable for teachers but also for students who are looking for solved examples to better understand abstract topics. In summary, this is a most welcome addition to the present literature" (G. Teschl, Monatshefte für Mathematik, Vol. 196 (1), 2021)
"The book under review represents a great help for anyone who wants to study the theory of dynamical systems. ... The book is very well written and may be also very useful for mathematicians teaching courses on dynamical systems." (Krzysztof Ciesielski, Mathematical Reviews, September, 2020)
"It would quickly provide students with a good set of problems and an introduction to a good range of concepts and issues relevant to dynamics. The book could also be a valuable resource for individual study ... . anyone lecturing on dynamical systems, who would find here an excellent and diverse selection of problems, carefully assembled and usefully 'scaffolded' in the educational terminology. I enjoyed it, and recommend it highly." (Thomas B. Ward, zbMATH 1421.37001, 2019)
"The book under review represents a great help for anyone who wants to study the theory of dynamical systems. ... The book is very well written and may be also very useful for mathematicians teaching courses on dynamical systems." (Krzysztof Ciesielski, Mathematical Reviews, September, 2020)
"It would quickly provide students with a good set of problems and an introduction to a good range of concepts and issues relevant to dynamics. The book could also be a valuable resource for individual study ... . anyone lecturing on dynamical systems, who would find here an excellent and diverse selection of problems, carefully assembled and usefully 'scaffolded' in the educational terminology. I enjoyed it, and recommend it highly." (Thomas B. Ward, zbMATH 1421.37001, 2019)