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Contents | Previous | Next |
| interp | Piecewise Linear Interpolation In One Dimension |
| interp1 | Piecewise Linear Interpolation In One Dimension |
| lagrange | Lagrange Polynomial Interpolation |
| polyfit | Least Squares Fit of a Descending Polynomial to Data |
| smospl | Smoothing Splines Of Arbitrary Order And Dimension |
| cubespl | Compute Cubic Spline Coefficients |
| cubeval | Evaluate A Cubic Spline |
| interp2 | Two Dimensional Piecewise Bilinear Interpolation |
| interp2 | Two Dimensional Piecewise Bilinear Interpolation (Mlmode) |
| snewton | Newton's Method For Multiple Nonlinear Equations In One Variable |
| brent | Brent's Method for Multiple Nonlinear Equations Without Derivatives |
| conjdir | Optimization Without Derivatives Using Conjugate Directions |
| neldermead | Optimization Using the Nelder Mead Simplex Method |
| conjgrad | Optimization Using The Conjugate Gradient Method |
| linlsq | Singular Linear Least Squares |
| linlsqb | Linear Least Squares With Box Constraints |
| nlsq | Nonlinear Least Squares |
| dnlsq | Nonlinear Least Squares With Derivatives |
| nlsqbox | Nonlinear least Squares With Box Constraints |
| dnlsqb | Nonlinear Least Squares With Box Constraints and Derivatives |
| minline | Minimization Along A Direction In A Vector Space |
| lemke | Solving Linear Complementarity Problems |
| qpos | Quadratic Programming with Inequality and Positive Constraints |
| qbox | Quadratic Programming with Inequality and Box Constraints |
| qpro | Quadratic Programming with Equality and Inequality Constraints |
| sqp | Nonlinear Constrained Optimization by Successive Quadratic Programming |
| relative | Extended Least Squares |
| fordiff | Forward Difference Derivative Approximation |
| cendiff | Central Difference Derivative Approximation |
| autodiff | Numerical Derivatives With Automatic Step Size Control |
| testder | Testing Calculation of The Derivative of a Function |
| testgrad | Testing Calculation of The Gradient of a Function |
| testhess | Testing Calculation of The Hessian of a Function |