Thanks a lot, EnumaElish.
The keywords were LOGIT and PROBIT. And I found a lot of software in the Inet (e.g.: http://www.oswego.edu/~economic/econsoftware.htm). I'll try to test the soft on my data. Hopefully, some of it will return a good result.
Thanks again,
Max.
"logic of the set" analyzer
Hi;
I'll start from an example.
There's a given set of positive integers: {2, 4, 6, 8, 10}. The problem is to estimate a (relative) probability for any number (not included into the set) to follow the logic of the set. For the example above, the probable logic...
Hi;
The first substitution to use is "running wave" substitution:
z=x-ct
and you will have:
\frac{\partial^2 u}{\partial x^2} - \frac{\partial^2 u}{\partial y^2}
+ 2\frac{\partial u}{\partial x} + u = 0
u_{xx}-u_{yy}+2u_x+u=0
z=x-ct
u_{zz}-c^2u_{zz}+2u_z+u=0...
solution
Hi;
Here is your solution:
y(x)=\frac{3sinx}{10}+\frac{cosx}{10}-\frac{7e^{-x}}{2}+\frac{2e^{-2x}}{5}
Best of luck,
Max.
P.S. Obtained by Maxima: http://maxima.sourceforge.net/download.shtml
more links
Hi, man;
Check these links as well:
http://www.chem.mtu.edu/~jmkeith/cm3120/matlab/blasius.m
http://www-iwse.eng.ohio-state.edu/ISEStudents/xue/coursework/ME%20705/p2.htm
http://www.ma.man.ac.uk/~ajuel/teaching/BL03notes5.pdf...
check this
Clausius2,
check this link for using Mathlab for solving of ODEs:
http://math.rice.edu/~polking/odesoft/dfpp.html,
and these ones for numerical solving of ODEs in general:
http://mathlab.cit.cornell.edu/math_software_resources/math_software_resources.html...
hi
Hi, Clausius2;
> I am looking for a numerical solution, and I have been trying unsuccesfully
> to understand the non-linear shooting method, in order to code it with
> Matlab.
Is it a goal to code it in Mathlab, or you just need to code it somewhere? And why non-linear shooting...
complete solution
Hi, Clausius2;
First of all, as I promised, here is a complete solution:
http://www.max0526.fcpages.com/eq/clausius5.html.
Then, can you please open a new thread for a new equation?
Best of luck,
Max.
new easy solution
Hi, Clausius2;
I found an extremely easy way to solve your equation. The idea is to substitute:
u(x)=F'(x)+F(x)^2
That means that the original equation is reduced to:
u(x)''=0
So
u(x)=C_1x+C_2
F'(x)+F(x)^2=C_1x+C_2
This is a Riccati DE...
I'm trying to find a location in the Internet where I can download (for free) the following DE paper:
G´eronimi C, Feix M R and Leach P G L, Exponential Nonlocal Symmetries and
Nonnormal Reduction of Order, J. Phys. A: Math. Gen. 34 (2001), 10109–10117.
I know it exists here...
what your problem reminds me of
Hi, QQ;
1) Your problem reminds me of a question which puzzles me:
Imagine that we have a graph for a solution of some DE. I mean, all comparatively precise data for x and y(x). The question is: Does any procedure exist that can give us the quantitive measure...