
KREYSZIG Industrial Mathematics (Volume 1)
Description
Book Introduction
『Industrial Mathematics』 Vol. 1.
This book is a translated version of Advanced Engineering Mathematics, 10th Edition, a textbook on applied mathematics written by Professor Erwin Kreyszig, which has been the most widely adopted and used book worldwide for half a century.
As a textbook on industrial mathematics for engineering students, it is written in detail and easy to understand, and is rich in examples and practice problems, making it useful for students as well as practitioners to acquire mathematical thinking.
In the revised 10th edition, modeling has been emphasized more to make it practical, and the Euler numerical solution has been introduced in the beginning to help readers become familiar with numerical analysis. In addition, the orthogonal eigenfunction expansion part of Chapter 5's series solution has been moved to Chapter 11 and placed before Chapter 12, where its application is necessary, to ensure the continuity of the content.
In addition, the processes were explained in more detail in the content explanations and proofs to enhance understanding, and in particular, the practice problems were largely replaced with problems that can help understand the content, so that they can play a complementary role.
This book is a translated version of Advanced Engineering Mathematics, 10th Edition, a textbook on applied mathematics written by Professor Erwin Kreyszig, which has been the most widely adopted and used book worldwide for half a century.
As a textbook on industrial mathematics for engineering students, it is written in detail and easy to understand, and is rich in examples and practice problems, making it useful for students as well as practitioners to acquire mathematical thinking.
In the revised 10th edition, modeling has been emphasized more to make it practical, and the Euler numerical solution has been introduced in the beginning to help readers become familiar with numerical analysis. In addition, the orthogonal eigenfunction expansion part of Chapter 5's series solution has been moved to Chapter 11 and placed before Chapter 12, where its application is necessary, to ensure the continuity of the content.
In addition, the processes were explained in more detail in the content explanations and proofs to enhance understanding, and in particular, the practice problems were largely replaced with problems that can help understand the content, so that they can play a complementary role.
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index
Part A.
Ordinary differential equations
Chapter 1 First-Order Differential Equations
Chapter 2 Second-Order Linear Differential Equations
Chapter 3 Higher-Order Linear Differential Equations
Chapter 4: Simultaneous Ordinary Differential Equations.
Phase plane.
Jeongseongbeop
Chapter 5 Series solutions to ordinary differential equations.
Special functions
Chapter 6 Laplace Transforms
Part B.
Linear algebra.
Vector Calculus
Chapter 7 Linear Algebra: Matrices, Vectors, Determinants, and Systems of Linear Equations
Chapter 8 Linear Algebra: Eigenvalue Problems of Matrices
Chapter 9 Vector Differentiation.
inclination.
Divergence, rotation
Chapter 10 Vector Integration.
Integration theorem
Appendix 1 References
Appendix 2: Solutions to Odd Number Practice Problems
Appendix 3 Supplementary Materials
Appendix 4 Supplementary Proof
Appendix 5 Check
Search
Ordinary differential equations
Chapter 1 First-Order Differential Equations
Chapter 2 Second-Order Linear Differential Equations
Chapter 3 Higher-Order Linear Differential Equations
Chapter 4: Simultaneous Ordinary Differential Equations.
Phase plane.
Jeongseongbeop
Chapter 5 Series solutions to ordinary differential equations.
Special functions
Chapter 6 Laplace Transforms
Part B.
Linear algebra.
Vector Calculus
Chapter 7 Linear Algebra: Matrices, Vectors, Determinants, and Systems of Linear Equations
Chapter 8 Linear Algebra: Eigenvalue Problems of Matrices
Chapter 9 Vector Differentiation.
inclination.
Divergence, rotation
Chapter 10 Vector Integration.
Integration theorem
Appendix 1 References
Appendix 2: Solutions to Odd Number Practice Problems
Appendix 3 Supplementary Materials
Appendix 4 Supplementary Proof
Appendix 5 Check
Search
GOODS SPECIFICS
- Publication date: February 28, 2022
- Page count, weight, size: 592 pages | 215*275mm
- ISBN13: 9791191679045
- ISBN10: 1191679047
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