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Topic:
Probability in a bivariate normal gaussian distribution
Replies:
7
Last Post:
Nov 4, 2013 9:04 AM



Torsten
Posts:
1,717
Registered:
11/8/10


Re: Probability in a bivariate normal gaussian distribution
Posted:
Nov 4, 2013 8:24 AM


"Torsten" wrote in message <l4tu1q$ihq$1@newscl01ah.mathworks.com>... > "marco" wrote in message <l4tm1n$ias$1@newscl01ah.mathworks.com>... > > "Torsten" wrote in message <l4qjua$20j$1@newscl01ah.mathworks.com>... > > > "marco" wrote in message <l4qibj$a78$1@newscl01ah.mathworks.com>... > > > > Dear Torsten, > > > > > > > > thank you very much. I'm sorry if my question can look trivial but these are my first steps in the statistical world. > > > > > > > > Regards > > > > > > > > Marco > > > > > > It's not trivial, but it's wellstudied. > > > In my opinion, the chance to get welltested matlab code for your problem by a google search is quite high. > > > > > > Best wishes > > > Torsten. > > > > Torsten, I looked for this by google but I did not find any matlab code able to solve my problem. Probably my searches are unsuccessfully because i'm searching in the wrong way. Could you suggest me some starting point ? I'd really appreciate it. > > > > Thanks in advance > > Here is FORTRAN code which can easily be converted to MATLAB code: > http://www.dtic.mil/dtic/tr/fulltext/u2/a102466.pdf > > Best wishes > Torsten.
... and if your impression is that this method is too timeconsuming to program, just triangulate your (bounded) polygon and calculate S=sum_i area(T_i)*f(x_i) where T_i is the ith triangle and f(x_i) is the probability density function evaluated at the barycenter of T_i.
Best wishes Torsten.



