The book "Solving linear problems of mathematical physics on the basis of methods of suspended bonds" under the authorship of a team of authors, including A. In. Ankilova, is a unique tutorial that immerses the reader in the complex but fascinating world of mathematical physics. This publication will become an indispensable assistant for students, graduate students and teachers seeking to understand more deeply the methods of solving linear problems, as well as for anyone interested in modern approaches in the field of applied mathematics and physics. The book discusses the methods of suspended bonds, which are an important tool in solving linear problems of mathematical physics. These methods allow you to find approximate solutions, which is especially true in real-world problems, where accurate solutions may not be available or are too difficult to calculate. The authors explain in detail how to apply these methods in practice, which makes the manual useful for both theorists and practitioners. Readers will be able to see how mathematical concepts are embodied in real-world problems, which adds practical value to the book. Who can like this manual? First of all, it is addressed to students and graduate students of technical and natural sciences specialties, as well as teachers who are looking for quality materials to prepare for classes . If you are passionate about mathematics, physics or engineering, this publication will be a real find for you. It will also be of interest to researchers working in the field of numerical methods, as it contains relevant data and approaches that will help in scientific activities. The topics raised in the book cover a wide range of issues related to the linear problems of mathematical physics. The authors not only consider theoretical aspects, but also focus on practical applications, which makes the material more accessible and understandable. The manual provides examples that illustrate the use of weighted non-binding methods in various contexts, allowing the reader to see how these methods can be applied in real life. In addition, the book emphasizes the importance of numerical methods in modern scientific research, which makes it relevant to current trends in mathematical physics. The style of the authors is distinguished by clarity and accessibility of the presentation, which allows even complex concepts to be perceived easily and at ease. The book is written taking into account the needs of the reader, which makes it not only a textbook, but also a real guide to the world of mathematical physics. The authors strive to convey to the reader not only knowledge, but also love for the subject, which makes the learning process more exciting and inspiring. If you are looking for books on mathematical physics, linear problems or numerical methods, this guide will be a great addition to your library. It can be compared to known works such as Numerical Methods for Differential Equations or Applied Mathematical Physics. Readers interested in topics related to mathematical modeling and numerical analysis will also find much useful in this book. Thus, “Solving linear problems of mathematical physics based on the methods of weighted non-binding” is not just a textbook, but a whole world in which the reader can immerse himself, opening up new horizons of knowledge and opportunities. Do not miss the chance to enrich your knowledge and skills in the field of mathematical physics with this unique edition!