Integral of a 1-dimensional function using the Gauss-Kronrod methods
This class provide an adaptive integration procedure using 15
points Gauss-Kronrod integration rule. This is more robust in
that it allows to integrate less smooth functions (though
singular functions should be integrated using dedicated
algorithms) but less efficient beacuse it does not reuse
precedently computed points during computation steps.
Integral of a 1-dimensional function using the Gauss-Kronrod methods This class provide an adaptive integration procedure using 15 points Gauss-Kronrod integration rule. This is more robust in that it allows to integrate less smooth functions (though singular functions should be integrated using dedicated algorithms) but less efficient beacuse it does not reuse precedently computed points during computation steps.
References:
Gauss-Kronrod Integration <http://mathcssun1.emporia.edu/~oneilcat/ExperimentApplet3/ ExperimentApplet3.html>
NMS - Numerical Analysis Library http://www.math.iastate.edu/burkardt/f_src/nms/nms.html
test the correctness of the result is tested by checking it against known good values.