Uses of Class
org.hipparchus.analysis.differentiation.FieldGradient

Packages that use FieldGradient

Package	Description
org.hipparchus.analysis.differentiation	This package holds the main interfaces and basic building block classes dealing with differentiation.

Uses of FieldGradient in org.hipparchus.analysis.differentiation

Methods in org.hipparchus.analysis.differentiation that return FieldGradient

Modifier and Type	Method	Description
FieldGradient<T>	FieldGradient.abs()	absolute value.
FieldGradient<T>	FieldGradient.add(double a)	'+' operator.
FieldGradient<T>	FieldGradient.add(FieldGradient<T> a)	Compute this + a.
FieldGradient<T>	FieldGradient.atan2(FieldGradient<T> x)	Two arguments arc tangent operation.
FieldGradient<T>	FieldGradient.compose(T g0, T g1)	Compute composition of the instance by a function.
static <T extends CalculusFieldElement<T>> FieldGradient<T>	FieldGradient.constant(int freeParameters, T value)	Build an instance corresponding to a constant value.
FieldGradient<T>	FieldGradient.copySign(double sign)	Returns the instance with the sign of the argument.
FieldGradient<T>	FieldGradient.copySign(FieldGradient<T> sign)	Returns the instance with the sign of the argument.
FieldGradient<T>	FieldGradient.copySign(T sign)	Returns the instance with the sign of the argument.
FieldGradient<T>	FieldGradient.divide(double a)	'÷' operator.
FieldGradient<T>	FieldGradient.divide(FieldGradient<T> a)	Compute this ÷ a.
FieldGradient<T>	FieldGradient.divide(T a)	'÷' operator.
FieldGradient<T>	FieldGradient.getAddendum()	Get the addendum to the real value of the number.
FieldGradient<T>	FieldGradientField.getOne()	Get the multiplicative identity of the field.
FieldGradient<T>	FieldGradient.getPi()	Get the Archimedes constant π.
FieldGradient<T>	FieldGradientField.getZero()	Get the additive identity of the field.
FieldGradient<T>	FieldGradient.hypot(FieldGradient<T> y)	Returns the hypotenuse of a triangle with sides this and y - sqrt(this2 +y2) avoiding intermediate overflow or underflow.
FieldGradient<T>	FieldGradient.linearCombination(double[] a, FieldGradient<T>[] b)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(double a1, FieldGradient<T> b1, double a2, FieldGradient<T> b2)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(double a1, FieldGradient<T> b1, double a2, FieldGradient<T> b2, double a3, FieldGradient<T> b3)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(double a1, FieldGradient<T> b1, double a2, FieldGradient<T> b2, double a3, FieldGradient<T> b3, double a4, FieldGradient<T> b4)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T>[] a, FieldGradient<T>[] b)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T> a1, FieldGradient<T> b1, FieldGradient<T> a2, FieldGradient<T> b2)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T> a1, FieldGradient<T> b1, FieldGradient<T> a2, FieldGradient<T> b2, FieldGradient<T> a3, FieldGradient<T> b3)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T> a1, FieldGradient<T> b1, FieldGradient<T> a2, FieldGradient<T> b2, FieldGradient<T> a3, FieldGradient<T> b3, FieldGradient<T> a4, FieldGradient<T> b4)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(T[] a, FieldGradient<T>[] b)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(T a1, FieldGradient<T> b1, T a2, FieldGradient<T> b2, T a3, FieldGradient<T> b3)	Compute a linear combination.
FieldGradient<T>	FieldGradient.multiply(double a)	'×' operator.
FieldGradient<T>	FieldGradient.multiply(int n)	Compute n × this.
FieldGradient<T>	FieldGradient.multiply(FieldGradient<T> a)	Compute this × a.
FieldGradient<T>	FieldGradient.multiply(T n)	'×' operator.
FieldGradient<T>	FieldGradient.negate()	Returns the additive inverse of this element.
FieldGradient<T>	FieldGradient.newInstance(double c)	Create an instance corresponding to a constant real value.
FieldGradient<T>	FieldGradient.newInstance(T c)	Create an instance corresponding to a constant Field value.
FieldGradient<T>	FieldGradient.pow(double p)	Power operation.
static <T extends CalculusFieldElement<T>> FieldGradient<T>	FieldGradient.pow(double a, FieldGradient<T> x)	Compute ax where a is a double and x a FieldGradient
FieldGradient<T>	FieldGradient.pow(int n)	Integer power operation.
FieldGradient<T>	FieldGradient.remainder(double a)	IEEE remainder operator.
FieldGradient<T>	FieldGradient.remainder(FieldGradient<T> a)	IEEE remainder operator.
FieldGradient<T>	FieldGradient.remainder(T a)	IEEE remainder operator.
FieldGradient<T>	FieldGradient.rootN(int n)	Nth root.
FieldGradient<T>	FieldGradient.scalb(int n)	Multiply the instance by a power of 2.
FieldGradient<T>	FieldGradient.stackVariable()	Add an independent variable to the Taylor expansion.
FieldGradient<T>	FieldGradient.subtract(double a)	'-' operator.
FieldGradient<T>	FieldGradient.subtract(FieldGradient<T> a)	Compute this - a.
FieldGradient<T>	FieldGradient.toDegrees()	Convert radians to degrees, with error of less than 0.5 ULP
FieldGradient<T>	FieldGradient.toRadians()	Convert degrees to radians, with error of less than 0.5 ULP
static <T extends CalculusFieldElement<T>> FieldGradient<T>	FieldGradient.variable(int freeParameters, int index, T value)	Build a Gradient representing a variable.
FieldGradient<T>	FieldGradient.withValue(T v)	Create a new object with new value (zeroth-order derivative, as passed as input) and same derivatives of order one and above.

Methods in org.hipparchus.analysis.differentiation that return types with arguments of type FieldGradient

Modifier and Type	Method	Description
Class<FieldGradient<T>>	FieldGradientField.getRuntimeClass()	Returns the runtime class of the FieldElement.
FieldSinCos<FieldGradient<T>>	FieldGradient.sinCos()	Combined Sine and Cosine operation.
FieldSinhCosh<FieldGradient<T>>	FieldGradient.sinhCosh()	Combined hyperbolic sine and cosine operation.

Methods in org.hipparchus.analysis.differentiation with parameters of type FieldGradient

Modifier and Type	Method	Description
FieldGradient<T>	FieldGradient.add(FieldGradient<T> a)	Compute this + a.
FieldGradient<T>	FieldGradient.atan2(FieldGradient<T> x)	Two arguments arc tangent operation.
FieldGradient<T>	FieldGradient.copySign(FieldGradient<T> sign)	Returns the instance with the sign of the argument.
FieldGradient<T>	FieldGradient.divide(FieldGradient<T> a)	Compute this ÷ a.
FieldGradient<T>	FieldGradient.hypot(FieldGradient<T> y)	Returns the hypotenuse of a triangle with sides this and y - sqrt(this2 +y2) avoiding intermediate overflow or underflow.
FieldGradient<T>	FieldGradient.linearCombination(double[] a, FieldGradient<T>[] b)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(double a1, FieldGradient<T> b1, double a2, FieldGradient<T> b2)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(double a1, FieldGradient<T> b1, double a2, FieldGradient<T> b2, double a3, FieldGradient<T> b3)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(double a1, FieldGradient<T> b1, double a2, FieldGradient<T> b2, double a3, FieldGradient<T> b3, double a4, FieldGradient<T> b4)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T>[] a, FieldGradient<T>[] b)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T> a1, FieldGradient<T> b1, FieldGradient<T> a2, FieldGradient<T> b2)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T> a1, FieldGradient<T> b1, FieldGradient<T> a2, FieldGradient<T> b2, FieldGradient<T> a3, FieldGradient<T> b3)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(FieldGradient<T> a1, FieldGradient<T> b1, FieldGradient<T> a2, FieldGradient<T> b2, FieldGradient<T> a3, FieldGradient<T> b3, FieldGradient<T> a4, FieldGradient<T> b4)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(T[] a, FieldGradient<T>[] b)	Compute a linear combination.
FieldGradient<T>	FieldGradient.linearCombination(T a1, FieldGradient<T> b1, T a2, FieldGradient<T> b2, T a3, FieldGradient<T> b3)	Compute a linear combination.
FieldGradient<T>	FieldGradient.multiply(FieldGradient<T> a)	Compute this × a.
static <T extends CalculusFieldElement<T>> FieldGradient<T>	FieldGradient.pow(double a, FieldGradient<T> x)	Compute ax where a is a double and x a FieldGradient
FieldGradient<T>	FieldGradient.remainder(FieldGradient<T> a)	IEEE remainder operator.
FieldGradient<T>	FieldGradient.subtract(FieldGradient<T> a)	Compute this - a.