Uses of Class
infpp.fractal.DoublePrecisionFractalGenerator

Uses of DoublePrecisionFractalGenerator in infpp.fractal
 

Subclasses of DoublePrecisionFractalGenerator in infpp.fractal
 class SimpleDoublePrecisionJuliaGenerator
          The SimpleDoublePrecisionJuliaGenerator provides an implementation for calculating the number of required iterations to determine the divergence of the sequence of points obtained by the recursion zn + 1 = (zn)2 + c where c is the point passed to the setDefiningPoint method and is constant during the calculation of the fractal and z1 is a point determined by screen coordinates.
 class SimpleDoublePrecisionMandelbrotGenerator
          The SimpleDoublePrecisionMandelbrotGenerator provides an implementation for calculating the number of required iterations to determine the divergence of the sequence of points obtained by the recursion z1 := 1, zn + 1 = (zn)2 + c where c is a point determined by screen coordinates.
 class ThreadedDoublePrecisionFractalGenerator
          The Threaded DoublePrecisionFractalGenerator class provides an abstract class that serves as a common base for FractalGenerators using double precision floating point arithmetic and multiple threads to speed up the calculation.
 class ThreadedDoublePrecisionJuliaGenerator
          The ThreadedDoublePrecisionJuliaGenerator provides an implementation for calculating the number of required iterations to determine the divergence of the sequence of points obtained by the recursion zn + 1 = (zn)2 + c where c is the point passed to the setDefiningPoint method and is constant during the calculation of the fractal and z1 is a point determined by screen coordinates.
 class ThreadedDoublePrecisionMandelbrotGenerator
          The ThreadedDoublePrecisionMandelbrotGenerator provides an implementation for calculating the number of required iterations to determine the divergence of the sequence of points obtained by the recursion z1 := 1, zn + 1 = (zn)2 + c where c is a point determined by screen coordinates.