Asymptotics of solutions of strongly nonlinear systems of differential equations, written by B. In. Goats and S. D. Furtoy is a fascinating and in-depth study of one of the most complex and relevant topics in mathematics and physics. This work will certainly attract the attention of students, graduate students, as well as professionals in the field of mathematical modeling and the theory of differential equations. The authors, with considerable experience and knowledge in their field, offer readers a unique approach to the analysis of highly nonlinear systems, which are often found in various scientific and engineering tasks. The book discusses asymptotic methods that allow you to find approximate solutions for complex equations, which makes it an indispensable tool for those who seek to deepen their knowledge in this area. From the first pages, the book immerses the reader in the world of mathematical theory, where nonlinear systems become not just abstract concepts, but real tools for solving practical problems. The authors use illustrative examples and illustrations, which makes it easier to assimilate complex ideas and concepts. Readers will be able to see how asymptotic methods are applied to real problems, which makes the material not only theoretically significant, but also practically useful. The book will be especially interesting for those who are fond of mathematical analysis, physics, engineering and other sciences, where differential equations play a key role. Students and graduate students studying mathematical disciplines will find in it not only theoretical foundations, but also practical recommendations that will help in their scientific activities. Professionals working in the field of modeling will be able to use the acquired knowledge to solve complex problems in their projects. The topics raised in the book cover a wide range of issues related to nonlinearity, asymptotic analysis, and methods for solving differential equations. The authors emphasize the importance of understanding the asymptotic behavior of decisions, which is a key point in mathematical modeling. This knowledge allows not only to find solutions, but also to interpret them in the context of real phenomena, which makes the book especially valuable for researchers and practitioners. The writing style of Kozlov and Furta is clear and accessible, which allows the reader to easily follow the thoughts of the authors. They masterfully explain complex concepts, making them understandable even for those who are just beginning their journey in the study of nonlinear systems. This makes the book not only a textbook, but also a real guide to the world of asymptotic analysis. If you are looking for literature that will help you understand the intricacies of strongly nonlinear systems of differential equations, then “Asymptotics of solutions of strongly nonlinear systems of differential equations” will be a real find for you. This book will not only expand your knowledge, but also inspire new research and discoveries in mathematics and its applications. Do not miss the opportunity to immerse yourself in the world of asymptotic analysis and discover new horizons in the understanding of complex systems. The book of Kozlov and Furta is not just a textbook, it is the key to new knowledge and opportunities in science.