Solve Linear Programming Model

X4View is a modern framework for developing rich web-based applications in Java. Very easy to use, it doesn't require complex programming model : No JSP/Struts, Servlets, HTML, CSS, XML are needed. See http://www.reasonsphere.com for more details. Platforms: Windows, Mac, Linux

JBossWS is a JAX-WS compliant web service stack developed to be part of JBoss' Java EE5 offering.JAX-WS brings to web services what EJB3 brings to EJB. With its greatly simplified programming model and functional enhancements it is desigend to take the place of previous JAX-RPC web service... Platforms: Windows, Mac, *nix, Java, BSD Solaris

JBoss Application Server (JBoss AS) is the market-leading, open source Java 2 Enterprise Edition (J2EETM) application server, delivering a high-performance, enterprise-class platform for developing and deploying e-business applications.JBoss AS not only delivers the performance and reliability... Platforms: Windows, Mac, *nix, Java, BSD Solaris

Jython is an implementation of the high-level, dynamic, object-oriented language Python written in 100% Pure Java, and seamlessly integrated with the Java platform. It thus allows you to run Python on any Java platform.Jython is an implementation of the high-level, dynamic, object-oriented... Platforms: Windows, Mac, *nix, Java, BSD Solaris

MagicAjax.NET is a free open-source framework, designed to make it easier and more intuitive for developers to integrate AJAX technology into their web pages, without replacing the ASP.NET controls and/or writing tons of javascript code.Features:Easy integration - Just a few lines in web.config... Platforms: Windows, ASP.NET,

Reads a CPLEX .sol xml file and extracts the solution. Returned is the solution in form of a column vector x. The cplex solution file can be created with the WRITE command in cplex.Together with the MPS export utility it is possible to export and import linear programming problems and solutions... Platforms: Matlab

Linear difference model.pdf:Matrices formulation for ARX and ARMAX algorithms.Oldfaithful.doc:The problem statementOldFaithdata.m:The original data for the eruption of OldfaithfulsystemID_ARMAX_oldfaithful.mThe code for ARX and ARMAX prediction of volcano eruption Platforms: Matlab

phpWebApp is an application framework which makes easy and simple the task of building PHP web applications based on relational databases. It separates the task of designing and changing the layout of the application from the task of implementing the logic of the application, by using XML... Platforms: PHP

Harmoni PHP Project consists of three major components:- A PHP application framework and architecture, offering, e.g. authentication, DBC, file storage - PHP OKI OSID (service definitions) conversion system - PHP implementations of those OSIDs.The project is built entirely using PHP's OOP (Object... Platforms: PHP

JBoss Application Server is the number one most widely used Java application server on the market. Hundreds of professional open source developers have contributed to the JBoss Application Server over the years and community contributors are not only welcome but encouraged. In fact all JBoss... Platforms: *nix

Config::Model provides a framework to help in validating the semantic content of configuration data. Config::Model can also be used to provide a semantic check of options of a complex program like mplayer or transcode. How does this work ? Using this project, a typical configuration... Platforms: *nix

SolverNxN is designed to solve many small linear system in a vectorized way in order to improve time perfomaces. It is in practice a faster alternative to the matlab commands: for k = 1:number_of_systemsx=Ab;end The Matlab looping speed can visibly slow down this process so most of the time is... Platforms: Matlab

This is a learning model for matrix-based data. It can be more efficient than standard vector-based models when the training sample is small or the inputs are matrices, since this model has less parameters than standard ones and exploits an inner structure of the inputs. This model can be... Platforms: Matlab

The Lagrangian Pendulum Spring model asks students to solve the Lagrangian for a spring-pendulum and then develop a model of it. It is distributed as a ready-to-run (compiled) Java archive. Double-clicking the ejs_CM_Lagrangian_pendulum_spring.jar file will run the program if Java is installed.... Platforms: Mac

The Ejs Duffing Oscillator model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2?zN*x' - x (1 - x2) = f cos(?Ya*t), where each prime denotes a time derivative. The simulation displays the solution as well as the phase space and Poincare plots, and energy diagram.... Platforms: Mac

The Car Race model is a Java-based simulation that will help students visualize the difference between constant velocity and constant acceleration. It features the classic physics scenario in kinematics: a lead car travels at constant velocity on a straight track, while a second car moves from... Platforms: Mac

The Ejs Duffing Phase model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2?zN*x' - x (1 - x2) = f cos(?Ya* t), where each prime denotes a time derivative. The simulation displays the evolution of a group of oscillators with similar initial parameters on a phase... Platforms: Mac

The Ejs Duffing Chaos model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2?zN*x' - x (1 - x2) = f cos(?Ya* t), where each prime denotes a time derivative. The simulation displays two solutions with different initial positions and a plot of phase. The evolution... Platforms: Mac

The Ejs Duffing Poincare model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2?zN*x' - x (1 - x2) = f cos(?Ya* t), where each prime denotes a time derivative. The simulation displays the solution Poincare plot. The evolution parameters can be changed via textboxes.... Platforms: Mac

The Ejs Duffing Attractor model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2?zN* x' - x (1 - x2) = f cos(?Ya* t), where each prime denotes a time derivative. The simulation displays a three-dimensional plot of phase space versus angle and three Poincare plots... Platforms: Mac