ISBN 10: 7302305536 ISBN 13: 9787302305538
Seller: liu xing, Nanjing, JS, China
paperback. Condition: New. Ship out in 2 business day, And Fast shipping, Free Tracking number will be provided after the shipment.Paperback. Pub Date: December 2012 Pages: 299 Language: Chinese in Publisher: Tsinghua University Press Tsinghua University Press. the 12th Five-Year Plan materials: methods of mathematical physics (engineering use) the Engineering faculties undergraduate engineering mathematics courses and writing. The book consists of complex variables. integral transforms. special functions and mathematical physics equations of three parts. 16 chapters. each introduced plural and complex function. analytic functions. complex function of integral power series expansion of analytic functions. residue theory and its applications. conformal mapping. Fourier transform. Laplace transform. special functions and mathematical physics definite solution of the problem. the traveling wave method and integral transformation method of separation of variables. Green's function method and other methods content. Tsinghua University Press 12th Five-Year Plan textbooks: distinct. closely integrated electrical and informational. physical and expertise to introduce mathematical theory methods of mathematical physics (engineering with) taking into account the rigorous mathematical theory and physical background in practical problems in engineering. physics. and enhance the application of the mathematical theory of the 12th Five-Year Plan practicality. Tsinghua University Press materials: methods of mathematical physics (engineering use) clear structural levels. length concise. logical Electrical and Information engineering specialties and physics classes. teaching professional for institutions of higher education. but also for teachers and engineering and technical personnel of the relevant professional reference. Contents: Chapter 1 of the theory of complex functions of a the complex complex function 1.1 plural concept and its representation of the geometric representation of four 1.2 plural basic algebraic operations 1.2.1 plural concept 1.1.2 1.1.1 plural plural 1.3.3 of computing exponentiation with the square root of 1.3 complex function 1.3.1 Regional concept 1.3.2 1.2.2 complex concept of the complex function complex function geometric meaning 1.4 limit and continuity of complex function 1.4. the 1.4.2 complex function of complex function limit continuity exercises 1 Chapter 2 analytic function 2.1 complex function derivative concept of derivative 2.1.1 2.1.2 2.1.3 Differential derivative rule the concept 2.1.4 guide and continuous relationship 2.1.5 can guide the necessary conditions: the concept of the Cauchy - Riemann conditions (Cauchy-Riemann) 2.1.6 can guide the necessary and sufficient conditions for 2.2 concept of analytic functions and the necessary and sufficient conditions 2.2.1 analytic functions 2.2.5 analytic functions 2.2.2 analytic functions parsing algorithms 2.2.3 function in the region. the necessary and sufficient conditions and discrimination method 2.2.4 analytic functions and harmonic function relationship building 2.3 elementary analytic functions 2.3.1 single-valued function 2.3.2 multi-value applications - flat-field complex potential function 2.4 analytic functions 2.4.1 2.4.3 plane stable temperature field exercises portrayed Planar Vector Fields 2.4.2 plane electrostatic field complex function 2 Chapter 3 complex function the concept of the basic properties of the integral 3.1 Complex integration 3.1.1 Complex integration of the concept 3.1.2 complex integration conditions for the existence and the nature of the calculation 3.1.3 Complex Integration 3.2 Cauchy Theorem 3.2.1 Single-pass area Cauchy Theorem 3.2.3 3.2.2 indefinite integral recanalization area Cauchy Theorem 3.3 Cauchy integral formula with higher order derivative formula 3.3.1 Cauchy's integral formula 3.3.2 Higher Derivative Formula 3.3.3 Cauchy's integral formula several inference Problem 3 . 2 3 special function of the integral transformation equations.