Documentation of 'jsat.math.integration.AdaptiveSimpson' Java class
AdaptiveSimpson
jsat.math.integration

Class AdaptiveSimpson



  • public class AdaptiveSimpson
    extends java.lang.Object
    This class provides an implementation of the Adaptive Simpson method for numerically computing an integral
    • Constructor Summary

      Constructors 
      Constructor and Description
      AdaptiveSimpson() 
    • Method Summary

      All Methods Static Methods Concrete Methods 
      Modifier and Type Method and Description
      static double integrate(Function1D f, double tol, double a, double b)
      Numerically computes the integral of the given function
      static double integrate(Function1D f, double tol, double a, double b, int maxDepth)
      Numerically computes the integral of the given function
      • Methods inherited from class java.lang.Object

        equals, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait
    • Constructor Detail

      • AdaptiveSimpson

        public AdaptiveSimpson()
    • Method Detail

      • integrate

        public static double integrate(Function1D f,
                                       double tol,
                                       double a,
                                       double b)
        Numerically computes the integral of the given function
        Parameters:
        f - the function to integrate
        tol - the precision for the desired result
        a - the lower limit of the integral
        b - the upper limit of the integral
        Returns:
        an approximation of the integral of ∫abf(x) , dx
      • integrate

        public static double integrate(Function1D f,
                                       double tol,
                                       double a,
                                       double b,
                                       int maxDepth)
        Numerically computes the integral of the given function
        Parameters:
        f - the function to integrate
        tol - the precision for the desired result
        a - the lower limit of the integral
        b - the upper limit of the integral
        maxDepth - the maximum recursion depth
        Returns:
        an approximation of the integral of ∫abf(x) , dx

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