World Scientific, 2018. — 121 p. The authors give a treatment of the theory of ordinary differential equations (ODEs) that is excellent for a first course at the graduate level as well as for individual study. The reader will find it to be a captivating introduction with a number of non-routine exercises dispersed throughout the book.The authors begin with a study of initial...
Springer, 2021. — 418 p. — ISBN 978-3-030-79232-9. This book offers the first systematic account of canard cycles, an intriguing phenomenon in the study of ordinary differential equations. The canard cycles are treated in the general context of slow-fast families of two-dimensional vector fields. The central question of controlling the limit cycles is addressed in detail and...
Springer, 2019. — 786 p. — ISBN: 978-3-319-95243-7. This monograph presents teaching material in the field of differential equations while addressing applications and topics in electrical and biomedical engineering primarily. The book contains problems with varying levels of difficulty, including MatLAB simulations. The target audience comprises advanced undergraduate and...
New York: McGraw-Hill, Inc., 2018. — 212. — ISBN10: 0486817547. This concise and widely referenced monograph has served as a text for generations of advanced undergraduate math majors and graduate students. Prepared with an eye toward the needs of applied mathematicians, engineers, and physicists, the treatment is equally valuable as a reference for professionals. After...
Elsevier, 1991. — 236 pages. — (Modular Mathematics Series) ISBN10: 0340632038 ISBN13: 978-0340632031 Building on introductory calculus courses, this text provides a sound foundation in the underlying principles of ordinary differential equations. Important concepts, including uniqueness and existence theorems, are worked through in detail and the student is encouraged to...
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