Works on: Windows 10 | Windows 8.1 | Windows 8 | Windows 7 | Windows XP | Windows 2000 | Windows 2003 | Windows 2008 | Windows 98 | Windows ME | Windows NT | Windows Vista | Windows 2012 SHA1 Hash: abb509a559bdb415b0418fe076ab0a595656c39e Size: 1.88 MB File Format: exe
Rating: 2.347826086
out of 5
based on 23 user ratings
Publisher Website: External Link Downloads: 1375 License: Demo / Trial Version
DEREK is a demo software by DEREK Dynamics and works on Windows 10, Windows 8.1, Windows 8, Windows 7, Windows XP, Windows 2000, Windows 2003, Windows 2008, Windows 98, Windows ME, Windows NT, Windows Vista, Windows 2012.
You can download DEREK which is 1.88 MB in size and belongs to the software category Home and Education. DEREK was released on 2014-12-04 and last updated on our database on 2017-04-27 and is currently at version 3.
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DEREK Description
Application for the exploring of dynamical systems, which can be described by Ordinary Differential Equations with simple interface and mostly graphical representation of the results. Includes some special methods for the analysis of dynamical systems like Poincare sections and Lyapunov exponents. Contains great database of known nonlinear dynamical systems. Allows to explore systems of up to 25th order by using efficient numerical methods.Main features-DEREK allows:-specify a description of the system as a set of differential equations, initial conditions, as well as the parameters in equations-find errors in the description of the system, specifying precisely the place and nature of the error;-automatically choose the parameters of the numerical method for solving the system;-build visual graphics for solutions and any dependent on solutions variables. DEREK itself can scale to field plots for best display them, but admits to perform a layout manually-explore the three-dimensional image of the phase trajectory. DEREK can rotate a three-dimensional phase trajectory, as well as zoom in and out of her. DEREK also includes some special methods for the analysis of dynamical systems: -construction of a "family" of solutions that depend on one or two parameters, or on a set of different initial conditions; -building a "Poincare sections" - the set of points of intersection of the system trajectory with a given plane. -calculation of "Lyapunov exponents" - sets of numbers that characterize the behavior of the system at infinite evolution and do not depend on the initial conditions (except, perhaps, some exceptions).
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