package dynamics
The dynamics
package contains example applications for continuous
simulation models based on Ordinary Differential Equations 'ODE's
or Partial Differential Equations 'PDE's.
- Alphabetic
- By Inheritance
- dynamics
- AnyRef
- Any
- Hide All
- Show All
- Public
- All
Type Members
-
class
EconomicModel extends AnyRef
The
EconomicModel
class provides a simple model of can economy.
Value Members
-
object
EconomicModelTest extends App
The
EconomicModelTest
object is used to test theEconomicModel
class.The
EconomicModelTest
object is used to test theEconomicModel
class. > runMain apps.dynamics.EconomicModelTest -
object
Newtons2nd extends App
The
Newtons2nd
object is used to illustrate theRungeKutta
'RK' andDormandPrince
'DP' ODE solvers by applying them to Newton's Second Law of Motion, 'f = ma = -gm'.The
Newtons2nd
object is used to illustrate theRungeKutta
'RK' andDormandPrince
'DP' ODE solvers by applying them to Newton's Second Law of Motion, 'f = ma = -gm'. The flight of a golf ball is simulated from impact until the ball hits the ground. Note, a more realistic simulation would take additional forces into account: drag, lift and spin.- See also
claymore.engineer.gvsu.edu/~lait/312/golfball.pdf The accuracies of 'RK' and 'DP' versus the exact solution (EX) are compared. > runMain apps.dynamics.Newtons2nd
Diff%20Q/pdfscreen/projectoutline.pdf
home2.fvcc.edu/~dhicketh/DiffEqns/Spring11projects/Brett_Burglund_Ryan_Street/
-
object
Pathway extends App
The
Pathway
object is used to simulate a simple chemical pathway for making H2O.The
Pathway
object is used to simulate a simple chemical pathway for making H2O.- See also
the KINSOLVER Paper: cobweb.cs.uga.edu/~thiab/paper25.pdf > runMain apps.dynamics.Pathway
-
object
Pathway2 extends App
The
Pathway2
object is used to simulate a simple plant metabolic pathway.The
Pathway2
object is used to simulate a simple plant metabolic pathway.- See also
Phytochemistry Vol. 68 (2007) pp. 2351–2374, Elsevier Science Direct > runMain apps.dynamics.Pathway2
Experimental and mathematical approaches to modeling plant metabolic networks