📄 browse_r.m
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%----------------------------------------------------------------
% Usage: browse_r
%
% Description: Create an array of strings, nlib_run, that
% contains the names and descriptions of the
% examples and functions to be viewed from
% Chapters 1-10 and Appendix 1.
%----------------------------------------------------------------
nlib_run = [...
'e181 Example 1.8.1 Estimating PI by Throwing Darts '
'e182 Example 1.8.2 Monte Carlo Integration '
' '
'e222 Example 2.2.2 Gauss-Jordan Elimination '
'e223 Example 2.2.3 Singular A '
'e225 Example 2.2.5 Matrix Inverse '
'e231 Example 2.3.1 Gaussian Elimination '
'e232 Example 2.3.2 Matrix Determinant '
'e241 .Example 2.4.1 LU Factorization '
'e242 Example 2.4.2 LU Decomposition '
'e251 .Example 2.5.1 Ill Conditioning '
'e252 Example 2.5.2 Norms '
'e253 Example 2.5.3 Condition Number '
'e254 Example 2.5.4 Equilibration '
'e255 Example 2.5.5 Approximate Condition Number '
'e261 .Example 2.6.1 Jacobi Iterative Method '
'e262 Example 2.6.2 Gauss-Seidel Iterative Method '
'e263 Example 2.6.3 Successive Under-Relaxation Method '
'e264 Example 2.6.4 Successive Over-Relaxation Method '
'e271 .Example 2.7.1 Chemical Absorption Process '
'e272 Example 2.7.2 Planar Truss '
'e273 Example 2.7.3 DC Bridge Circuit '
'e274 Example 2.7.4 Mass-Spring-Damper System '
' '
'e322 Example 3.2.2 Characteristic Polynomial '
'e331 .Example 3.3.1 Power Method '
'e332 Example 3.3.2 Inverse Power Method '
'e341 .Example 3.4.1 Jacobi Method '
'e351 .Example 3.5.1 Householder '
'e361 .Example 3.6.1 QR Method '
'e371 .Example 3.7.1 Eigenvectors '
'e391 .Example 3.9.1 Chemical Absorption Transients '
'e392 Example 3.9.2 Population Growth Model '
'e393 Example 3.9.3 Telescope Position Control '
'e394 Example 3.9.4 Rotating Masses and Torsional Springs '
' '
'e411 Example 4.1.1 Variation in Gravity with Latitude '
'e412 Example 4.1.2 Circadian Rhythm in Body Temperature '
'e421 .Example 4.2.1 Piecewise-Linear Fit '
'e422 Example 4.2.2 Quadratic Polynomial Fit '
'e423 Example 4.2.3 Condition Number of Vandermonde Matrix'
'e424 Example 4.2.4 Lagrange Interpolating Polynomials '
'e441 .Example 4.4.1 Polynomial Fit '
'e442 Example 4.4.2 Cubic Spline Fit '
'e451 .Example 4.5.1 Straight-Line Fit '
'e453 Example 4.5.3 Constant, Linear and Quadratic Fits '
'e454 Example 4.5.4 Least-Squares Fit with Noise '
'e461 .Example 4.6.1 Bilinear Interpolation '
'e471 .Example 4.7.1 Pressure-Temperature Curves '
'e472 Example 4.7.2 Water Resource Management '
'e473 Example 4.7.3 Voltage Regulator Circuit '
'e474 Example 4.7.4 Nonlinear Friction Model '
' '
'e521 Example 5.2.1 Bisection Method '
'e522 Example 5.2.2 False Position Method '
'e532 .Example 5.3.2 Contraction Mapping Method '
'e533 Example 5.3.3 Aitken Extrapolation '
'e541 .Example 5.4.1 Secant Method '
'e551 .Example 5.5.1 Muller Method '
'e561 .Example 5.6.1 Newton Method '
'e571 .Example 5.7.1 Quadratic Formula '
'e575 Example 5.7.5 Polynomial Roots '
'e591 .Example 5.9.1 Propane Cylinder '
'e592 Example 5.9.2 Bacterial Chemostat '
'e593 Example 5.9.3 Industrial High-Temperature Oven '
'e594 Example 5.9.4 Suspension Cable '
' '
'e631 Example 6.3.1 Golden Section Search '
'e641 .Example 6.4.1 Steepest Descent '
'e651 .Example 6.5.1 Conjugate Gradient '
'e661 .Example 6.6.1 Davidon-Fletcher-Powell '
'e671 .Example 6.7.1 Penalty Functions '
'e672 Example 6.7.2 Constrained Minimization '
'e681 .Example 6.8.1 Simulated Annealing '
'e691 .Example 6.9.1 Heat Exchanger '
'e692 Example 6.9.2 Transportation Planning '
'e693 Example 6.9.3 Maximum Power Extraction '
'e694 Example 6.9.4 Container Design '
' '
'e721 Example 7.2.1 Step Size Selection '
'e731 .Example 7.3.1 Derivative of Noisy Data '
'e732 Example 7.3.2 Derivative of Filtered Noisy Data '
'e741 .Example 7.4.1 Newton-Cotes '
'e751 .Example 7.5.1 Romberg '
'e771 .Example 7.7.1 End Point Singularity '
'e772 Example 7.7.2 Infinite Limit of Integration '
'e782 .Example 7.8.2 Monte Carlo Integration '
'e791 .Example 7.9.1 Change in Enthalpy '
'e792 Example 7.9.2 Dam Design '
'e793 Example 7.9.3 RC Network '
'e794 Example 7.9.4 Link of Robotic Arm '
' '
'e831 Example 8.3.1 Runge-Kutta Methods '
'e832 Example 8.3.2 Fourth-Order Runge-Kutta Method '
'e841 .Example 8.4.1 Runge-Kutta-Fehlberg Method '
'e851 .Example 8.5.1 Predictor-Corrector Method '
'e861 .Example 8.6.1 Extrapolation Method '
'e872 .Example 8.7.2 Stiff Differential Equations '
'e881 .Example 8.8.1 Boundary Value Problem '
'e891 .Example 8.9.1 Chemical Reactor '
'e892 Example 8.9.2 Cantilever Beam '
'e893 Example 8.9.3 Phase-Locked Loop '
'e894 Example 8.9.4 Turbulent Flow and Chaos '
' '
'e922 Example 9.2.2 Steady State Temperature '
'e934 .Example 9.3.4 Heat Flow in a Rod '
'e941 .Example 9.4.1 Heat Flow in a Plate '
'e953 .Example 9.5.3 Vibrating String '
'e961 .Example 9.6.1 Vibrating Membrane '
'e971 .Example 9.7.1 Heated Rod '
'e972 Example 9.7.2 Plate Deflection '
'e973 Example 9.7.3 Electrostatic Field '
'e974 Example 9.7.4 Twisted Bar '
' '
'e1041 Example 10.4.1 Target Detection '
'e1052 .Example 10.5.2 Convolution '
'e1061 .Example 10.6.1 FIR Filter Design '
'e1071 .Example 10.7.1 Two-Dimensional FFT '
'e1081 .Example 10.8.1 ARMA Model '
'e1082 Example 10.8.2 LMS Method '
'e1091 .Example 10.9.1 Heat Exchanger Frequency Response '
'e1092 Example 10.9.2 Flag Pole Motion '
'e1093 Example 10.9.3 Band Pass Filter '
'e1094 Example 10.9.4 Helicopter Noise '
' '
'a121 Example a1.2.1 Tabular Display '
'a122 Example a1.2.2 Family of Curves '
'a123 Example a1.2.3 Surface Plot '
'a124 Example a1.2.4 Utility Functions '
'a131 .Example a1.3.1 Linear Algebraic Systems '
'a141 .Example a1.4.1 Eigenvalues and Eigenvectors '
'a151 .Example a1.5.1 Curve Fitting '
'a161 .Example a1.6.1 Root Finding '
'a171 .Example a1.7.1 Optimization '
'a181 .Example a1.8.1 Numerical Integration '
'a191 .Example a1.9.1 Ordinary Differential Equations '
'a1101 .Example a1.10.1 Partial Differential Equations '
'a1111 .Example a1.11.1 Digital Signal Processing '];
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