YURTSEVEN.ORG is completely for sale, including entire Databases and Domainname.    Price: USD 49.900,-    Phone: +49(176)74919078
     
     
www.yurtseven.org
 www.yurtseven.org
 

 
 Computers » Programming » Languages » Fortran » Source Code » Ordinary Differential Equations


 Web Pages    1 - 9   of   9


The code GAM numerically solves solves first order ordinary differential equations, either stiff or nonstiff in the form y'=f(x, y), with a given initial condition. The code GAMD is a generalization of GAM for the solution of Differential Algebraic Eq...

http://pitagora.dm.uniba.it/~mazzia/ode/readme.html

[more pages from this URL] 


Test sets, solvers and links for Initial Value Problems for ODEs.

http://pitagora.dm.uniba.it/~testset

[more pages from this URL] 


Codes for ordinary differential equations from Netlib.

http://www.netlib.org/ode/

[more pages from this URL] 


Fortran 77 package for bifurcation, continuation and stability analysis.

http://www.bifurcation.de/software.html

[more pages from this URL] 


Fortran 77 code implementing a variable order-variable stepsize method for (stiff) initial value problems for ODEs. The order of the method varies from 4 to 14, according to a suitable order variation strategy.

http://web.math.unifi.it/users/brugnano/BiM/

[more pages from this URL] 


Serial Fortran Solvers for ODE initial value problems.

http://www.llnl.gov/CASC/odepack/

[more pages from this URL] 


Code for Initial Value and Boundary Value Problems.

http://www.ma.ic.ac.uk/~jcash/

[more pages from this URL] 


Fortran 77 subroutine written by Hull, Enright and Jackson for the numerical solution of systems of initial value problems for ordinary differential equations.

http://www.cs.toronto.edu/NA/dverk.f.gz

[more pages from this URL] 


Code from the Institute of Numerical Mathematics of Martin Luther University.

http://cantor1.mathematik.uni-halle.de/institute/numerik/software/

[more pages from this URL] 



Easy Web Admin


Add URL  |  My Listings  |  My Account  |  New Membership  |  Contact