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Scilab simulation
Scilab simulation




scilab simulation

scilab simulation

We are presenting only X-cos model here and the output will display in the full-length paper. The advantages of it are much more as compared to other softwares its zero cost is the main advantage. The research is continuous to develop and make friendly the software.

#Scilab simulation software#

During last one-decade large numbers of research papers have been published using this software in all branches of sciences and engineering. It is also an alternative of Matlab software and in high demand due to it its cost and compactness in memory space.

scilab simulation

There are world-wide applications of this software and used in industries, academies, engineering and in research. The different types of the models like spring -mass system, multiple spring -mass system, atomic models like di-atomic, tri-atomic, chain reactions in chemistry, trajectories of physical systems, engineering mechanics & hydrodynamics problems, study of planets, motion of bullets by the high impulse weapons, motion of waves by the nuclear weapons, probability based models and much more can be studied without mistake using X-cos. So due to its advantages its demand is increasing in the R & D as well as in IT. So X-cos becomes more effective and solve the higher order simultaneous differential equations quickly provided that the programmer have good knowledge of blocks/pellets. We opt such type of model, it’s a challenge because for complicated simultaneous differential equations our presents methods does not give result with accuracy also these method take a lot of time to solve the problems. The equations behaviour match with the results of Scilab but in this paper we are not presenting the Scilab codes because we have solved these equations by X-cos only so X-cos model is ready. The given differential equations consist of several systems included and that system is in such as a sinusoidal function and that decays with increase in time. Here the amplitude has been restricted using the properties of X-cos. After it we set the value of time as we like then execute the program that’s tell us the behaviour of the differential equations of physical system. When the X-cos model prepare then we set the ideal parameters for the dynamical equations. The following is our different systems of differential equations to solve. A block diagram system representation can only be used to model ODEs and a special class of ODEs, while the solvers used in X-cos support a larger class of ODEs. X-cos translates the block diagram model into a system of ordinary differential equations (ODEs) and applies an ODE solver in order to perform a simulation. They can have several inputs and outputs, continuous-time states, discrete-time states, zero-crossing functions, etc. The most used pallets have been shown in diagram X-cos blocks represent elementary systems that can be used as model building blocks. For a physical system here we have solved six equation using X-cos and approximately one hundred pellets have been used to execute the program. It is a toolbox of Scilab and provides an environment for modeling and simulation of dynamical systems. X-cos is a free, and open-source software for scientific calculation. With the help of Scilab X-cos we have been solved the set of simultaneous differential equations and Scilab software version is 6.1.1 that’s a latest version.






Scilab simulation