Le 12/05/2015 17:31, fujimoto2005 a écrit :
I want to integrate a discontinuous function whose number of discontinuous
points are 3-4.
I know I can get an enough accurate result when I divide whole integrate
range to sub-ranges over which the function is continuous and apply the
standard intergration program such as inttrap for each range and sum the
results.
is your function beeing given by a scilab function like y=f(t) or by a
sequence (t(k),y(k)) in the first case the inegration of the continuous
part can be done using the intg function and in the second one by inttrap.
In the second case the notion of discontinuity is not clear because you
only have a discret sequence of points
in the first case it seems that intg gives quite good results even with
a discontinuous function:
function y=f(t)
if t=1 then
y=sin(t)
elseif t=3
y=10+sin(t)
else
y=-10*sin(t)
end
endfunction
e=1e-13;
i1=intg(0,5,f,e,e);
i2=intg(0,1,f,e,e)+intg(1+2*%eps,3,f,e,e)+intg(3+2*%eps,5,f,e,e);
i1-i2
ans =
1.421D-14
Serge Steer
But I want to integrate with one whole range.
Is there a such program?
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