Introductory Mathematics For Engineers Lectures In Higher Mathematics by A. D. Myškis
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About this book :-
This textbook designed to cover key mathematical concepts for engineering students and technical colleges. It emphasises fundamental ideas and their practical applications in specialised fields, presented in an intuitive and accessible manner without unnecessary pedantry. The book focuses on building understanding through intuitive explanations of mathematical concepts and making their applications straightforward. It is intended for engineering students but is also suitable for home study and self-improvement.
The book can be of use to readers of various professions dealing with applications of mathematics in their work. Modern applied mathematics of many important special divisions which are not included m this book. The author intends to write another book devoted to some supplementary topics such as the theory of functions of a complex argument, variational calculus, mathematical physics, some special questions of the theory of ordinary differential equations and so on.
The book is possible to use it both for studying in a college under the guidance of a teacher and for self-education. The subject matter of the book is divided into small sections so that the reader could study the material in suitable order and to any extent depending on the profession and the needs of the reader. It is also intended that the book can be used by students taking a correspondence course and by the readers who have some prerequisites in higher mathematics and want to perfect their knowledge by reading some chapters of the book.
Book Detail :-
This book has following details information.
Title:
Introductory Mathematics For Engineers Lectures In Higher Mathematics by A. D. Myškis
Publisher:
Mir Publishers Moscow
Year:
1972
Pages:
450
Type:
PDF
Language:
English
ISBN-10 #:
B008YX46RS
ISBN-13 #:
N/A
License:
N\A
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About Author :-
The author NA
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Book Contents :-
This book has following table of contents.
1. Variables and Functions
2. Plane Analytic Geometry
3. Limit Continuity
4. Derivatives, Differentials, Investigation of the Behaviour of Functions
5. Approximating roots of equations interpolation
6. Determinants and Systems of Linear Algebraic Equations
7. Vectors
8. Complex Numbers and Functions
9. Functions of Several Variables
10. Solid Analytic Geometry
11. Matrices and Their Applications
12. Applications of Partial Derivatives
13. Indefinite Integral
14. Definite Integral
15. Differential Equations
16. Multiple Integrals
17. Series
18. Elements of the Theory of Probability
19. Computers
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