Math 329 Notes - Applied Numerical Analysis

	Chapter 1
Section 1.2	1 2 3 4 5 6	Introduction ppt doc pdf Taylor Polynomialsmw pdf Taylor Error mw pdf
Section 1.3	7 8 9	Computer Numbers mw pdf
Section 1.4	10 11 12 13 14 15	Nested Evaluation mw pdf Convergence of Algorithms mw pdf
	Chapter 2
Section 2.2	16 17 18 19 20 Bisection algorithm: 1 2	bisection algorithm mw pdf Bisection Method mw pdf The Class Maple Library mw pdf Making a Maple Library: Windows mw pdf Macintosh mw pdf
Section 2.2A	21 22 23	Fixed-Point Project mw pdf
Section 2.3	24 25 26 27 28	secant algorithm mw pdf Secant Method mw pdf false position algorithm mw pdf Method of False Position mw pdf
Section 2.4	29 30 31 32	newton algorithm mw pdf Newton-Raphson Method mw pdfx
Section 2.5	33 34 35 36 37 38	steffensen algorithm mw pdf Accelerating Convergence mw pdf
Section 2.6	39 40 41 42 43 44 45	Horner algorithm mw pdf Solving Polynomial Equations mw pdf Muller's algorithm mw pdf Muller's Method mw pdf Maple solvers mw pdf
	Chapter 3
Section 3.1	46 47
Section 3.2	47 48 49 50 51 52	Lagrange Interpolation mw pdf
Section 3.3	52 53 54 55 56	divided differences algorithm mw pdf Divided Differences mw pdf
Section 3.4	57 58 59 60 61 62 63	hermite algorithm mw pdf hermiteddalgorithm mw pdf Hermite Interpolation mw pdf
Section 3.5	63 64 65 66 67 68	natural spline algorithm mw pdf clamped spline algorithm mw pdf Cubic Splines mw pdf
Section 3.6	69 70 71 72	bezier curve algorithm mw pdf Parametric and Bezier Curves mw pdf
	Chapter 4
Section 4.1	73	x
Section 4.2	73 74 75 76 77 78 79	x
Section 4.3	80 81 82 83	Composite Numerical Integration mw pdfx
Section 4.4	84 85 86 87 88 89 90	romberg algorithm mw pdf Romberg Integration mw pdf
Section 4.5	91 92 93	Guassian Quadrature mw pdf
Section 4.6	93 94 95 96 97 98 99	adaptive quadrature algorithm mw pdf Adaptive Quadrature mw pdf Maple's Numerical Integration mw pdf
Section 4.9	100 101 102 103 104 105 106
	Chapter 5
Section 5.1	107 108 109	Initial-Value Problems mw pdf
Section 5.2	110 111 112 113 114 115 116	Euler's Method mw pdf Taylor Methods mw pdf
Section 5.3	117 118 119 120 121 122	Runge-Kutta Methods mw pdf
Section 5.4	122 123	Adams Methods mw pdf
Section 5.5	124 125 126 127 128	Gragg extrapolation algorithm mw pdf Gragg Extrapolation mw pdf
Section 5.6	128 129 130	Runge-Kutta-Fehlberg mw pdf
Section 5.7	130 131 132 133	Systems and Higher Order Differential Equations mw pdf
Section 5.8	134 135 136 137	Stiff Differential Equations mw pdf
	Chapter 6
Section 6.1	138
Section 6.2	138 139 140 141 142	Linear Systems mw pdf
Section 6.3	143 144 145	Pivoting mw pdf
Section 6.4	145 146 147 148 149 150 151 152 153 154	Linear Algebra and Inverses mw pdf
Section 6.5	154 155 156	LU Decomposition mw pdf
	Chapter 7
Section 7.1	157
Section 7.2	157 158 159 160 161 162	Vector and Matrix Norms mw pdf
Section 7.3	163 164 165 166 167	Eigenvalues and Eigenvectors mw pdf
Section 7.4	167 168 169 170 171	Jacobi iteration algorithm mw pdf Gauss-Seidel iteration algorithm mw pdf
Section 7.5	171 172 173	SOR iteration algorithm mw pdf Iteration Methods for Linear Systems mw pdf
	Chapter 8
Section 8.1	174
Section 8.2	174 175 176	Regression mw pdfx
Section 8.6	176 177 178 179 180 181	Trigonometric Polynomials mw pdf
Section 8.7	182 183	Fast Fourier Transform mw pdf