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Home Linux PDL::Opt::Simplex Download

PDL::Opt::Simplex

March 29, 2009
Simplex optimization routines are a type of computer program that helps find the optimal solution to mathematical problems involving linear equations. They use a method called the simplex algorithm to iterate through possible solutions and reduce the problem to a simpler form until the optimal solution is found.
Version 2.4.4
License Perl Artistic License
Platform Linux
Supported Languages English
Homepage gempire.sourceforge.net
Developed by Chris Marshall
PDL::Opt::Simplex is a Perl module that offers simplex optimization routines for users. This package involves implementing the simplex optimization algorithm, which is widely used for N-dimensional search spaces. The algorithm moves a "simplex" of N+1 points based on certain rules. The main advantage of this algorithm is its ability to find the solution without calculating the derivatives of the function.

Users can use the module by setting up their initial values for the N fitted parameters. The function inputs include $init, a 1D vector holding the initial values of the parameters, and $initsize, which represents the size of $init. The sub is designed to understand more than 1 dimension and threading, and its signature is 'inp(nparams); [ret]out()'. An example of this sub is readily available in the SYNOPSIS section of the package.

Another important input is $minsize, a convergence criterion that determines if the algorithm has converged. If it is not very small, the algorithm has not converged. The output includes $optimum, a vector that holds the final solution, and $ssize, which gives an approximate estimate of how close the solution is. The euclidean distance between the best and worst vertices is calculated to generate this estimate. However, it is important to note that $ssize might give a very wrong estimate of how close the solution is.

In summary, PDL::Opt::Simplex is an efficient package that offers simplex optimization routines for users. Its ability to work without calculating the derivatives of the function makes it a preferred choice for users. The package also offers a straightforward implementation process with clear inputs and outputs.
What's New

Version 2.4.4: N/A

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