Uses of Class org.hipparchus.complex.FieldComplex (Hipparchus 2.0 API)

Packages that use FieldComplex
Package	Description
org.hipparchus.complex	Complex number type and implementations of complex transcendental functions.
org.hipparchus.special.elliptic.carlson	Implementations of Carlson elliptic integrals.
org.hipparchus.special.elliptic.jacobi	Implementations of Jacobi elliptic functions.
org.hipparchus.special.elliptic.legendre	Implementations of Legendre elliptic integrals.

Uses of FieldComplex in org.hipparchus.complex

Methods in org.hipparchus.complex that return FieldComplex
Modifier and Type	Method and Description
`FieldComplex<T>`	FieldComplex.`abs()` Return the absolute value of this complex number.
`FieldComplex<T>`	FieldComplex.`acos()` Compute the inverse cosine of this complex number.
`FieldComplex<T>`	FieldComplex.`acosh()` Inverse hyperbolic cosine operation.
`FieldComplex<T>`	FieldComplex.`add(double addend)` Returns a `Complex` whose value is `(this + addend)`, with `addend` interpreted as a real number.
`FieldComplex<T>`	FieldComplex.`add(FieldComplex<T> addend)` Returns a `Complex` whose value is `(this + addend)`.
`FieldComplex<T>`	FieldComplex.`add(T addend)` Returns a `Complex` whose value is `(this + addend)`, with `addend` interpreted as a real number.
`FieldComplex<T>`	FieldComplex.`asin()` Compute the inverse sine of this complex number.
`FieldComplex<T>`	FieldComplex.`asinh()` Inverse hyperbolic sine operation.
`FieldComplex<T>`	FieldComplex.`atan()` Compute the inverse tangent of this complex number.
`FieldComplex<T>`	FieldComplex.`atan2(FieldComplex<T> x)` Two arguments arc tangent operation.
`FieldComplex<T>`	FieldComplex.`atanh()` Inverse hyperbolic tangent operation.
`FieldComplex<T>`	FieldComplex.`cbrt()` Cubic root.
`FieldComplex<T>`	FieldComplex.`ceil()` Get the smallest whole number larger than instance.
`FieldComplex<T>`	FieldComplex.`conjugate()` Returns the conjugate of this complex number.
`FieldComplex<T>`	FieldComplex.`copySign(double r)` Returns the instance with the sign of the argument.
`FieldComplex<T>`	FieldComplex.`copySign(FieldComplex<T> z)` Returns the instance with the sign of the argument.
`FieldComplex<T>`	FieldComplex.`cos()` Compute the cosine of this complex number.
`FieldComplex<T>`	FieldComplex.`cosh()` Compute the hyperbolic cosine of this complex number.
`protected FieldComplex<T>`	FieldComplex.`createComplex(T realPart, T imaginaryPart)` Create a complex number given the real and imaginary parts.
`FieldComplex<T>`	FieldComplex.`divide(double divisor)` Returns a `Complex` whose value is `(this / divisor)`, with `divisor` interpreted as a real number.
`FieldComplex<T>`	FieldComplex.`divide(FieldComplex<T> divisor)` Returns a `Complex` whose value is `(this / divisor)`.
`FieldComplex<T>`	FieldComplex.`divide(T divisor)` Returns a `Complex` whose value is `(this / divisor)`, with `divisor` interpreted as a real number.
`FieldComplex<T>`	FieldComplex.`exp()` Compute the exponential function of this complex number.
`FieldComplex<T>`	FieldComplex.`expm1()` Exponential minus 1.
`FieldComplex<T>`	FieldComplex.`floor()` Get the largest whole number smaller than instance.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getI(Field<T> field)` Get the square root of -1.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getInf(Field<T> field)` Get a complex number representing "+INF + INFi".
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getMinusI(Field<T> field)` Get the square root of -1.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getMinusOne(Field<T> field)` Get a complex number representing "-1.0 + 0.0i".
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getNaN(Field<T> field)` Get a complex number representing "NaN + NaNi".
`FieldComplex<T>`	FieldComplexField.`getOne()` Get the multiplicative identity of the field.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getOne(Field<T> field)` Get a complex number representing "1.0 + 0.0i".
`FieldComplex<T>`	FieldComplex.`getPi()` Get the Archimedes constant π.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getPi(Field<T> field)` Get a complex number representing "π + 0.0i".
`FieldComplex<T>`	FieldComplexField.`getZero()` Get the additive identity of the field.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`getZero(Field<T> field)` Get a complex number representing "0.0 + 0.0i".
`FieldComplex<T>`	FieldComplex.`hypot(FieldComplex<T> y)` Returns the hypotenuse of a triangle with sides `this` and `y` - sqrt(this² +y²) avoiding intermediate overflow or underflow.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T>... path)` Integrate a function along a polyline path between any number of points.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T> end)` Integrate a function along a straight path between points.
`FieldComplex<T>`	FieldComplex.`linearCombination(double[] a, FieldComplex<T>[] b)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3, double a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T>[] a, FieldComplex<T>[] b)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`log()` Compute the natural logarithm of this complex number.
`FieldComplex<T>`	FieldComplex.`log10()` Base 10 logarithm.
`FieldComplex<T>`	FieldComplex.`log1p()` Shifted natural logarithm.
`FieldComplex<T>`	FieldComplex.`multiply(double factor)` Returns a `Complex` whose value is `this * factor`, with `factor` interpreted as a real number.
`FieldComplex<T>`	FieldComplex.`multiply(FieldComplex<T> factor)` Returns a `Complex` whose value is `this * factor`.
`FieldComplex<T>`	FieldComplex.`multiply(int factor)` Returns a `Complex` whose value is `this * factor`, with `factor` interpreted as a integer number.
`FieldComplex<T>`	FieldComplex.`multiply(T factor)` Returns a `Complex` whose value is `this * factor`, with `factor` interpreted as a real number.
`FieldComplex<T>`	FieldComplex.`multiplyMinusI()` Compute this *- -i.
`FieldComplex<T>`	FieldComplex.`multiplyPlusI()` Compute this * i.
`FieldComplex<T>`	FieldComplex.`negate()` Returns a `Complex` whose value is `(-this)`.
`FieldComplex<T>`	FieldComplex.`newInstance(double realPart)` Create an instance corresponding to a constant real value.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	ComplexUtils.`polar2Complex(T r, T theta)` Creates a complex number from the given polar representation.
`FieldComplex<T>`	FieldComplex.`pow(double x)` Returns of value of this complex number raised to the power of `x`.
`FieldComplex<T>`	FieldComplex.`pow(FieldComplex<T> x)` Returns of value of this complex number raised to the power of `x`.
`FieldComplex<T>`	FieldComplex.`pow(int n)` Integer power operation.
`FieldComplex<T>`	FieldComplex.`pow(T x)` Returns of value of this complex number raised to the power of `x`.
`FieldComplex<T>`	FieldComplex.`reciprocal()` Returns the multiplicative inverse of `this` element.
`FieldComplex<T>`	FieldComplex.`remainder(double a)` IEEE remainder operator.
`FieldComplex<T>`	FieldComplex.`remainder(FieldComplex<T> a)` IEEE remainder operator.
`FieldComplex<T>`	FieldComplex.`rint()` Get the whole number that is the nearest to the instance, or the even one if x is exactly half way between two integers.
`FieldComplex<T>`	FieldComplex.`rootN(int n)` N^th root.
`FieldComplex<T>`	FieldComplex.`scalb(int n)` Multiply the instance by a power of 2.
`FieldComplex<T>`	FieldComplex.`sign()` Compute the sign of the instance.
`FieldComplex<T>`	FieldComplex.`sin()` Compute the sine of this complex number.
`FieldComplex<T>`	FieldComplex.`sinh()` Compute the hyperbolic sine of this complex number.
`FieldComplex<T>`	FieldComplex.`sqrt()` Compute the square root of this complex number.
`FieldComplex<T>`	FieldComplex.`sqrt1z()` Compute the square root of `1 - this²` for this complex number.
`FieldComplex<T>`	FieldComplex.`subtract(double subtrahend)` Returns a `Complex` whose value is `(this - subtrahend)`.
`FieldComplex<T>`	FieldComplex.`subtract(FieldComplex<T> subtrahend)` Returns a `Complex` whose value is `(this - subtrahend)`.
`FieldComplex<T>`	FieldComplex.`subtract(T subtrahend)` Returns a `Complex` whose value is `(this - subtrahend)`.
`FieldComplex<T>`	FieldComplex.`tan()` Compute the tangent of this complex number.
`FieldComplex<T>`	FieldComplex.`tanh()` Compute the hyperbolic tangent of this complex number.
`FieldComplex<T>`	FieldComplex.`toDegrees()` Convert radians to degrees, with error of less than 0.5 ULP
`FieldComplex<T>`	FieldComplex.`toRadians()` Convert degrees to radians, with error of less than 0.5 ULP
`FieldComplex<T>`	FieldComplex.`ulp()` Compute least significant bit (Unit in Last Position) for a number.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`valueOf(T realPart)` Create a complex number given only the real part.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	FieldComplex.`valueOf(T realPart, T imaginaryPart)` Create a complex number given the real and imaginary parts.

Methods in org.hipparchus.complex that return types with arguments of type FieldComplex
Modifier and Type	Method and Description
`Class<FieldComplex<T>>`	FieldComplexField.`getRuntimeClass()` Returns the runtime class of the FieldElement.
`List<FieldComplex<T>>`	FieldComplex.`nthRoot(int n)` Computes the n-th roots of this complex number.
`FieldSinCos<FieldComplex<T>>`	FieldComplex.`sinCos()` Combined Sine and Cosine operation.
`FieldSinhCosh<FieldComplex<T>>`	FieldComplex.`sinhCosh()` Combined hyperbolic sine and sosine operation.

Methods in org.hipparchus.complex with parameters of type FieldComplex
Modifier and Type	Method and Description
`FieldComplex<T>`	FieldComplex.`add(FieldComplex<T> addend)` Returns a `Complex` whose value is `(this + addend)`.
`FieldComplex<T>`	FieldComplex.`atan2(FieldComplex<T> x)` Two arguments arc tangent operation.
`FieldComplex<T>`	FieldComplex.`copySign(FieldComplex<T> z)` Returns the instance with the sign of the argument.
`FieldComplex<T>`	FieldComplex.`divide(FieldComplex<T> divisor)` Returns a `Complex` whose value is `(this / divisor)`.
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equals(FieldComplex<T> x, FieldComplex<T> y)` Returns `true` iff the values are equal as defined by `equals(x, y, 1)`.
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equals(FieldComplex<T> x, FieldComplex<T> y)` Returns `true` iff the values are equal as defined by `equals(x, y, 1)`.
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equals(FieldComplex<T> x, FieldComplex<T> y, double eps)` Returns `true` if, both for the real part and for the imaginary part, there is no T value strictly between the arguments or the difference between them is within the range of allowed error (inclusive).
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equals(FieldComplex<T> x, FieldComplex<T> y, double eps)` Returns `true` if, both for the real part and for the imaginary part, there is no T value strictly between the arguments or the difference between them is within the range of allowed error (inclusive).
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equals(FieldComplex<T> x, FieldComplex<T> y, int maxUlps)` Test for the floating-point equality between Complex objects.
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equals(FieldComplex<T> x, FieldComplex<T> y, int maxUlps)` Test for the floating-point equality between Complex objects.
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equalsWithRelativeTolerance(FieldComplex<T> x, FieldComplex<T> y, double eps)` Returns `true` if, both for the real part and for the imaginary part, there is no T value strictly between the arguments or the relative difference between them is smaller or equal to the given tolerance.
`static <T extends CalculusFieldElement<T>> boolean`	FieldComplex.`equalsWithRelativeTolerance(FieldComplex<T> x, FieldComplex<T> y, double eps)` Returns `true` if, both for the real part and for the imaginary part, there is no T value strictly between the arguments or the relative difference between them is smaller or equal to the given tolerance.
`FieldComplex<T>`	FieldComplex.`hypot(FieldComplex<T> y)` Returns the hypotenuse of a triangle with sides `this` and `y` - sqrt(this² +y²) avoiding intermediate overflow or underflow.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T>... path)` Integrate a function along a polyline path between any number of points.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T>... path)` Integrate a function along a polyline path between any number of points.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T> end)` Integrate a function along a straight path between points.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T> end)` Integrate a function along a straight path between points.
`FieldComplex<T>`	FieldComplex.`linearCombination(double[] a, FieldComplex<T>[] b)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3, double a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3, double a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3, double a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(double a1, FieldComplex<T> b1, double a2, FieldComplex<T> b2, double a3, FieldComplex<T> b3, double a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T>[] a, FieldComplex<T>[] b)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T>[] a, FieldComplex<T>[] b)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`linearCombination(FieldComplex<T> a1, FieldComplex<T> b1, FieldComplex<T> a2, FieldComplex<T> b2, FieldComplex<T> a3, FieldComplex<T> b3, FieldComplex<T> a4, FieldComplex<T> b4)` Compute a linear combination.
`FieldComplex<T>`	FieldComplex.`multiply(FieldComplex<T> factor)` Returns a `Complex` whose value is `this * factor`.
`FieldComplex<T>`	FieldComplex.`pow(FieldComplex<T> x)` Returns of value of this complex number raised to the power of `x`.
`FieldComplex<T>`	FieldComplex.`remainder(FieldComplex<T> a)` IEEE remainder operator.
`FieldComplex<T>`	FieldComplex.`subtract(FieldComplex<T> subtrahend)` Returns a `Complex` whose value is `(this - subtrahend)`.

Method parameters in org.hipparchus.complex with type arguments of type FieldComplex
Modifier and Type	Method and Description
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T>... path)` Integrate a function along a polyline path between any number of points.
`FieldComplex<T>`	FieldComplexUnivariateIntegrator.`integrate(int maxEval, CalculusFieldUnivariateFunction<FieldComplex<T>> f, FieldComplex<T> start, FieldComplex<T> end)` Integrate a function along a straight path between points.

Uses of FieldComplex in org.hipparchus.special.elliptic.carlson

Methods in org.hipparchus.special.elliptic.carlson that return FieldComplex
Modifier and Type	Method and Description
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rC(FieldComplex<T> x, FieldComplex<T> y)` Compute Carlson elliptic integral R_C.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rD(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_D.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rF(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_F.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rG(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_G.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p, FieldComplex<T> delta)` Compute Carlson elliptic integral R_J.

Methods in org.hipparchus.special.elliptic.carlson with parameters of type FieldComplex
Modifier and Type	Method and Description
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rC(FieldComplex<T> x, FieldComplex<T> y)` Compute Carlson elliptic integral R_C.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rC(FieldComplex<T> x, FieldComplex<T> y)` Compute Carlson elliptic integral R_C.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rD(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_D.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rD(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_D.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rD(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_D.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rF(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_F.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rF(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_F.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rF(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_F.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rG(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_G.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rG(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_G.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rG(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z)` Compute Carlson elliptic integral R_G.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p, FieldComplex<T> delta)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p, FieldComplex<T> delta)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p, FieldComplex<T> delta)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p, FieldComplex<T> delta)` Compute Carlson elliptic integral R_J.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	CarlsonEllipticIntegral.`rJ(FieldComplex<T> x, FieldComplex<T> y, FieldComplex<T> z, FieldComplex<T> p, FieldComplex<T> delta)` Compute Carlson elliptic integral R_J.

Uses of FieldComplex in org.hipparchus.special.elliptic.jacobi

Methods in org.hipparchus.special.elliptic.jacobi that return types with arguments of type FieldComplex
Modifier and Type	Method and Description
`static <T extends CalculusFieldElement<T>> FieldJacobiElliptic<FieldComplex<T>>`	JacobiEllipticBuilder.`build(FieldComplex<T> m)` Build an algorithm for computing Jacobi elliptic functions.

Methods in org.hipparchus.special.elliptic.jacobi with parameters of type FieldComplex
Modifier and Type	Method and Description
`static <T extends CalculusFieldElement<T>> FieldJacobiElliptic<FieldComplex<T>>`	JacobiEllipticBuilder.`build(FieldComplex<T> m)` Build an algorithm for computing Jacobi elliptic functions.

Uses of FieldComplex in org.hipparchus.special.elliptic.legendre

Methods in org.hipparchus.special.elliptic.legendre that return FieldComplex
Modifier and Type	Method and Description
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigD(FieldComplex<T> m)` Get the complete elliptic integral D(m) = [K(m) - E(m)]/m.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigD(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral D(φ, m) = [F(φ, m) - E(φ, m)]/m.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> m)` Get the complete elliptic integral of the second kind E(m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the second kind E(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the second kind E(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigF(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the first kind F(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigF(FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the first kind F(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigK(FieldComplex<T> m)` Get the complete elliptic integral of the first kind K(m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigKPrime(FieldComplex<T> m)` Get the complete elliptic integral of the first kind K'(m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> m)` Get the complete elliptic integral of the third kind Π(n, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).

Methods in org.hipparchus.special.elliptic.legendre with parameters of type FieldComplex
Modifier and Type	Method and Description
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigD(FieldComplex<T> m)` Get the complete elliptic integral D(m) = [K(m) - E(m)]/m.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigD(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral D(φ, m) = [F(φ, m) - E(φ, m)]/m.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigD(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral D(φ, m) = [F(φ, m) - E(φ, m)]/m.
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> m)` Get the complete elliptic integral of the second kind E(m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the second kind E(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the second kind E(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the second kind E(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigE(FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the second kind E(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigF(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the first kind F(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigF(FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the first kind F(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigF(FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the first kind F(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigF(FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the first kind F(φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigK(FieldComplex<T> m)` Get the complete elliptic integral of the first kind K(m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigKPrime(FieldComplex<T> m)` Get the complete elliptic integral of the first kind K'(m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> m)` Get the complete elliptic integral of the third kind Π(n, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> m)` Get the complete elliptic integral of the third kind Π(n, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).
`static <T extends CalculusFieldElement<T>> FieldComplex<T>`	LegendreEllipticIntegral.`bigPi(FieldComplex<T> n, FieldComplex<T> phi, FieldComplex<T> m, FieldComplexUnivariateIntegrator<T> integrator, int maxEval)` Get the incomplete elliptic integral of the third kind Π(n, φ, m).

Uses of Classorg.hipparchus.complex.FieldComplex

Uses of FieldComplex in org.hipparchus.complex

Uses of FieldComplex in org.hipparchus.special.elliptic.carlson

Uses of FieldComplex in org.hipparchus.special.elliptic.jacobi

Uses of FieldComplex in org.hipparchus.special.elliptic.legendre

Uses of Class
org.hipparchus.complex.FieldComplex