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1. aeb019.hosted.uark.edu › pplanePhase plane plotter - University of Arkansas

   aeb019.hosted.uark.edu › pplane

   • Αποθηκευμένο αντίγραφο

   Phase plane plotter. dx/dt=. dy/dt=. The direction field solver knows about trigonometric, logarithmic and exponential functions, but multiplication and evaluation must be entered explicitly (2*x and sin (x), not 2x and sin x). The Display:

   • Direction Field Plotter

     Licensing: This web page is provided in hopes that it will...

2. choosedews.github.io › PhasePlanePhase Plane Plotter - GitHub Pages

   choosedews.github.io › PhasePlane

   Phase Plane Plotter. John Dews-Flick 2019. X'. Y'. X Range. Y Range. Start Point. 2D Phase Plane Plotter for differential systems.

3. www.wolframalpha.com › widgets › viewWolfram|Alpha Widgets: "Phase Plane" - Free Mathematics Widget

   www.wolframalpha.com › widgets › view

   • Αποθηκευμένο αντίγραφο

   Get the free "Phase Plane" widget for your website, blog, Wordpress, Blogger, or iGoogle. Find more Mathematics widgets in Wolfram|Alpha.

4. phapl.github.io › phaplPhaPl: Phase Plane Helper - GitHub Pages

   phapl.github.io › phapl

   • Αποθηκευμένο αντίγραφο

   PhaPl is a software to research and plot phase portraits of autonomous systems of 2 differential equations on a plane. PhaPl works as a site or as a local html-page that works offline. Go to task input/choice below. Download archive for local offline use (~9 MB to download, ~37 MB to be stored unpacked on disk).

5. www.geogebra.org › m › utcMvuUyPhase plane – GeoGebra

   www.geogebra.org › m › utcMvuUy

   • Αποθηκευμένο αντίγραφο

   Phase plane. Author: Pablo Rodríguez-Sánchez. Topic: Differential Equation. Phase spaces are used to analyze autonomous differential equations. The two dimensional case is specially relevant, because it is simple enough to give us lots of information just by plotting it. Text below.

6. ocw.mit.edu › resources › mit18_03scf11_s34_1text_new_pdf18.03SCF11 course notes: The Phase Plane - MIT OpenCourseWare

   ocw.mit.edu › resources › mit18_03scf11_s34_1text_new_pdf

   • Αποθηκευμένο αντίγραφο

   18.03SCF11 course notes: The Phase Plane. Freely sharing knowledge with learners and educators around the world. Learn more. MIT OpenCourseWare is a web based publication of virtually all MIT course content. OCW is open and available to the world and is a permanent MIT activity.

7. services.math.duke.edu › ~jtwong › math356-2019MATH 356 LECTURE NOTES NONLINEAR SYSTEMS PHASE PLANES:...

   services.math.duke.edu › ~jtwong › math356-2019

   1. Non-linear planar systems. With LCC systems detailed, we now move on to the general non-linear planar system1. x0 = f(x; y); y0 = g(x; y) and, with x = (x; y) and F = (f; g), the vector form. (S) x0 = F(x): The path of a solution in the phase plane is called a solution curve or an orbit.