Modified:
/wiki/PyDyReport.wiki
=======================================
--- /wiki/PyDyReport.wiki Thu Aug 27 13:21:25 2009
+++ /wiki/PyDyReport.wiki Thu Aug 27 13:24:02 2009
@@ -9,7 +9,7 @@
# Provide a convenient and easy to use framework for performing
kinematic and dynamic analysis of mechanical systems.
# Symbolic derivation of equations of motion of systems of rigid bodies
and particles with applied forces or torques, and nonholonomic or holonomic
constraints.
- # Automatic generation of first order ODE's which allow for numerical
integration using existing packages such as Scipy and Numpy.
+ # Automatic generation of first order ODE's which allow for numerical
integration using existing packages such as [http://www.scipy.org/ !SciPy]
and [http://numpy.scipy.org/ !NumPy].
# Automatic generation of functions which make animation of the system
very easy.
# Customized LaTeX output of equations of motion and symbolic vector
expressions.
@@ -57,7 +57,7 @@
# Nobody will be able to double check to make sure you didn't make a
mistake and people may carry on assuming your conclusions are correct when
they may in fact be incorrect.
# People will waste a lot of time on duplicating efforts of others if
they can't work with a common tool that is peer reviewed (Open Source) and
available to everybody.
-With a tool like Sympy and PyDy, people in the field of dynamical systems
now have a the beginnings of a tool which is cross-platform, free,
open-source and collaborative in nature -- this is how science should be!
For more information on this line of thinking, check out
[http://www.openscience.org/blog/ The Open Science Project].
+With a tool like Sympy and !PyDy, people in the field of dynamical systems
now have a the beginnings of a tool which is cross-platform, free,
open-source and collaborative in nature -- this is how science should be!
For more information on this line of thinking, check out
[http://www.openscience.org/blog/ The Open Science Project].
My most pressing goal at the moment is to use !PyDy to derive the
equations of motion for a bicycle model that I use in my research. This is
a notoriously difficult system to model without making lots of simplifying
assumptions, so if !PyDy can do it, I am confident that it can do nearly
any system that is thrown its way.