Showing content from http://umontreal-simul.github.io/ssj/docs/master/namespaceumontreal_1_1ssj_1_1functions.html below:
SSJ: Package umontreal.ssj.functions
Classes class AverageMathFunction Represents a function computing the average of several functions. More...
class IdentityMathFunction Represents the identity function \(f(x)=x\). More...
interface MathFunction This interface should be implemented by classes which represent univariate mathematical functions. More...
class MathFunctionUtil Provides utility methods for computing derivatives and integrals of functions. More...
interface MathFunctionWithDerivative Represents a mathematical function whose \(n\)th derivative can be computed using derivative(double,int). More...
interface MathFunctionWithFirstDerivative Represents a mathematical function whose derivative can be computed using derivative(double). More...
interface MathFunctionWithIntegral Represents a mathematical function whose integral can be computed by the integral(double,double) method. More...
interface MultiFunction This interface should be implemented by classes which represent multivariate mathematical functions. More...
class PiecewiseConstantFunction Represents a piecewise-constant function. More...
class Polynomial Represents a polynomial of degree \(n\) in power form. More...
class PowerMathFunction Represents a function computing \((af(x) + b)^p\) for a user-defined function \(f(x)\) and power \(p\). More...
class ShiftedMathFunction Represents a function computing \(f(x) - \delta\) for a user-defined function \(f(x)\) and shift \(\delta\). More...
class SqrtMathFunction Represents a function computing the square root of another function \(f(x)\). More...
class SquareMathFunction Represents a function computing \((af(x) + b)^2\) for a user-defined function \(f(x)\). More...
Univariate functions as Java objects.
This package contains a few utilities classes representing univariate mathematical functions. They are useful, for example, when one wants to pass an arbitrary function of one variable as argument to a method. They allow one to apply mathematical operations like squaring, power, etc. on generic functions. There are also utilities for numerical differentiation and integration.
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