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Chemical Mathematics [Paperback]


ISBN 10: 7502529675 / ISBN 13: 9787502529673
Nuevos Condición: New Encuadernación de tapa blanda
Librería: liu xing (JiangSu, JS, China)

Librería en AbeBooks desde: 7 de abril de 2009

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Ship out in 2 business day, And Fast shipping, Free Tracking number will be provided after the shipment.Paperback Pages Number: 492 Language: Simplified Chinese Publisher: Chemical Industry Press; 2nd edition (July 1. 2001) This book is the professional teaching material prepared according to the requirements of the National University in chemical engineering teaching Steering Committee one. the book introduces the chemistry. the chemical commonly used in mathematical methods and the introduction of new developments in modern mathematics in the chemical. the first nine chapters. including mathematical modeling approach. and experimental data processing. the three commonly used method for solving equations. field theory data correction technique. the Laplace transform as well as probability theory and mathematical statistics. chapters. Legend. artificial intelligence and expert systems. artificial neural networks and applications. fuzzy mathematics and its application examples and exercises of each chapter are chemical application end of the book of the FORTRAN program list and calculation results of the numerical method example. Book for the Chemical Engineering Professional with the selection of materials. suitable for chemical. petroleum refining. metallurgy. light industry. food. pharmaceutical and other professional teaching. Contents: Introduction to mathematical models of a 1.1 model 2 1.2 mathematical model 1.3 the establishment of a general mathematical model 6 Exercise 6 Chapter II data processing 8 2.1 7 2.1 interpolation 7 2.1.1 Overview 7 2.1.2 Lagrange Interpolation difference with equidistant nodes interpolation formula .3 Difference Quotient and Newton interpolation formula 12 2.1.4 15 2.1.5 Segment 18 2.1.6 interpolation cubic spline interpolation function 20 2.2 Numerical Differentiation 24 2.2.1 using the difference quotient approximation derivative 30 2.3.1 2.2.3 25 2.2.2 interpolation function to calculate the derivative of 26 cubic spline function and numerical differentiation 28 2.3 numerical integration equidistant node quadrature formula (Newton Cotes of formula) 31 2.3.2 Quadrature Formula 39 2.4 33 2.3.3 complex algebraic precision of the quadrature formula 34 2.3.4 Variable step quadrature 37 2.3.5 quadrature formula error 38 2.3.6 Romberg (The Romberg) integration method least squares curve fitting 41 2.4.1 The choice of the correlation function and linear 42 2.4.2 43 2.4.3 of the linear least squares method of nonlinear least squares method 58 Exercises 61 Chapter III of the algebraic equation (group) Numerical Solution 66 3.1 linear equations Direct Solution 66 3.1.1 Gaussian elimination method. the main elements of 66 3.1.2 Gaussian elimination method 69 3.1.3 Gaussian Jordan elimination and matrix inversion 71 3.1.4 solution of tridiagonal equations and three pairs diagonal block equations on Chase 72 3.1.5LU decomposition of the square root method 76 3.1.6 78 3.1.7 Sick equations and pathological matrix 80 3.2 Linear equations of the iterative solution 82 3.2.1 Jacobi iteration 82 3.2. 2 Convergence of Gauss the Seidel iteration method 83 3.2.3 the basic iterative method of analysis 84 3.2.4 relaxation iterative method (SOR iterative method) 87 3.3 The nonlinear equations 89 3.3.1 dichotomy 90 3.3.2 iteration method 91 3.3.3 Zweig Stan (Wegstein.) France 95 3.3.4 Newton's method 97 3.3.5 Secant Method 99 3.3.6 parabolic method (Mller. France) 102 3.4 non-linear equations numerical solution of 103 104 3.4.3 relaxation iteration method 104 3.4.4 with 3.4.1 Gauss-Jacobi iteration 103 3.4.2 Gauss the Seidel iteration method Zweig Stan France 105 3.4.5 Newton Raphson method 106 exercises 108 fourth ordinary differential equations 112 4.1 Introduction 112 4.2 initial value problem 113 4.2.1 Euler (Euler Methods) 113 4.2.2 Runge Kutta method (the Runge Kutta scheme Methods) 121 4.2.3 Linear Multistep Methods 127 4.2.4 134 4.2.5. the first order method of simultaneous equations with higher order equati. N° de ref. de la librería MO4599

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Título: Chemical Mathematics [Paperback]

Encuadernación: paperback

Condición del libro:New

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