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More Information: Features List Download Size Technical Requirements Pricing Technical Support Author Information Purchase Examples: The PSCFunctions Package Demo Product Description: PSCFunctions proposes mathematicians, programmers and engineers a new approach to modeling functions, curves and surfaces, and provides the additional tool to solve modern and classical problems in many branches of knowledge such as geometric simulation, mathematical physics, mechanics, strength of materials, theory of elasticity, programming numerical control machine and others. With the help of PSCFunctions users can obtain in an analytical form general parametric equations of curves and surfaces consisting from the various pieces or having sharp bends and boundaries. The unified formulas computed by routines of the package allow to visualize surface of machine parts, containers, deformed solids and fields on their surfaces and many other compound objects. The PSCFunctions package is an excellent tool for applied graphics and for making visual illustrations of analytical solutions of problems from many fields of applied mathematics and mechanics. Using PSCFunctions routines it is possible to obtain a line of new exact formula solutions of problems of strength of materials and some initial boundary value problems for the wave and heat equations. The algorithms in PSCFunctions are the results of new research by the author. All graphics on this web page are drawn using general analytic equations of the figures generated by routines of the package. New version available! Highlights of the new PSCFunctions package include: • New routine for generating unified equations of splines of the arbitrary degree. • New routine for generating unified equations of piecewise-cubic interpolating Hermite polynomials. • Routine converting piecewise form of a continuous function to unified formula expression. • Many new documented examples in the help pages. It is added also two new example worksheets. Intended Audience: Researchers, educators and students focused on analytic point of view at geometry simulation. Anyone who needs to make visualizations of results of computations in the graphical form. Mathematicians, physicists and engineers who contact with wave and heat equations as well as vibrating systems. Educators and students needing of simple formula solutions of problems of mathematical physics and mechanics. Researchers and educators of spline theory. Mechanical and control engineers doing modeling or control algorithm development for various systems especially of numerical control machines. Engineers, educators and students using, teaching and learning strength of materials and elasticity. Development engineers and programmers of CAD systems. Scientists, researchers, mathematicians, physicists, engineers and educators in a wide range of fields including applied mathematics, geometry simulation, mathematical physics, mechanics, product design, process engineering and many others.