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The Birth of a Function
File ID: 28819
The Birth of a Function Description
Description: Learn how to write functions in PHP, for the newbie and the not so newbie.
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How to obtain the name of a method or a function from within
the running method/function.
Acknowledgement: the solution to this problem is given by
Christian Tismer (firstname.lastname@example.org; Mission Impossible 5oftware)
This is a decorator for doing the profiling of a function.
Automatic differentiation is a technique for computing the derivatives of a function using the chain rule. Matlab objects make it easy to implement automatic differentiation. Note that this package is implemented in a rather old version of Matlab....
Plots the contours of a function defined on an unstructured triangular grid directly, without the need to interpolate back onto a Cartesian array.
I have attempted to replicate much of the functionality of the regular...
Optimized Step Size Random Search(OSSRS) A random search method for the optimization of a function of n variables. Can be used as a start-up before using a determistic method like Simplex method of Nelder and Mead to arrive at the region of the...
mkdotfile creates a GraphViz dot language representation of the dependencies of a function. mGraphViz plots the directed graph onto a figure. These functions are a small part of a larger project to implement a doxygen like code documentation...
Coupling the notion that during the search for the minimum of a function we must pass through its solution with a PSO solution generator engine, is the approach for solving, in time domain, a non-linear algebric-differential system of equations.
Please note that the present is a fork of the recipe 577283 "Decorator to expose local variables of a function after execution" of Pietro Berkes, available at...
Computes the nth moment mean of a function (needs more implentation).
m = moment(x, y, n)
m = nth moment of y
x = domain
y = data
n = nth moment == 1 by default
m = int(x^n * y) / int(y)
This function uses the Vincenty direct algorithm to solve the "forward geodesic problem," which is the problem of computing the endpoint of a geodesic (shortest-distance) path on the ellipsoidal earth, given the start point, a path...
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