Nonlinear Ordinary Differential Equations - Power Series Solutions solves boundary-value problems involving nolinear ordinary differential equations of any order. The boundary conditions may also be nonlinear and may involve the unknown function and its derivatives, and the evaluation point may be different for each one. The solution produced is a continuous function in the form of a finite power series of user-specified degree valid in the entire defined interval and expanded about a user-chosen center of expansion. The solution may be stored in a file which may be later read by a suitable program (like POWER AND TRIG SERIES) to further study it to find its roots, maxima and minima, derivatives, integral, graph. You may predefine constants. Handles a wide variety of functions, including trigonometric and hyperbolic functions. Results can be saved or printed. Includes a help file with instructions, examples and methodology.
VERSION HISTORY
- Version 1.00 posted on 2001-07-01
Program Details
- Category: Education > Other
- Publisher: Orlando Mansur
- License: Free
- Price: N/A
- Version: 1.00
- Platform: windows
EULA
Nonlinear Ordinary Differential Equations - Power Series Solutions is copyrighted. All rights are reserved. This software is for ENTERTAINMENT purposes only. It is supplied AS IS without ANY warranties of ANY kind. Use it at your own risk. The author is not responsible for consequences arising from its use, even if your PC disintegrates or if you start dreaming in sines and cosines. This version of Nonlinear Ordinary Differential Equations - Power Series Solutions is free VISITWARE for personal non-commercial use, but requires the user to visit the author's web site as often as humanly possible till the end of his/her days.. It is not public domain. You may not reverse-engineer, decompile, disassemble or modify this software by any means, natural, supernatural or paranormal. It may not be used for profit in any way, shape or form, electronic, verbal, mechanical, quantum-mechanical, telepathic or whatever.