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A C D E G H I L M N O P R S T Z 

A

abs() - Method in class org.apache.commons.numbers.complex.Complex
Return the absolute value of this complex number.
acos() - Method in class org.apache.commons.numbers.complex.Complex
Compute the inverse cosine of this complex number.
acosh() - Method in class org.apache.commons.numbers.complex.Complex
Compute the inverse hyperbolic cosine of this complex number.
add(Complex) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (this + addend).
add(double) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (this + addend), with addend interpreted as a real number.
arg() - Method in class org.apache.commons.numbers.complex.Complex
Compute the argument of this complex number.
asin() - Method in class org.apache.commons.numbers.complex.Complex
Compute the inverse sine of this complex number.
asinh() - Method in class org.apache.commons.numbers.complex.Complex
Compute the inverse hyperbolic sine of this complex number.
atan() - Method in class org.apache.commons.numbers.complex.Complex
Compute the inverse tangent of this complex number.
atanh() - Method in class org.apache.commons.numbers.complex.Complex
Compute the inverse hyperbolic tangent of this complex number.

C

Complex - Class in org.apache.commons.numbers.complex
Representation of a Complex number, i.e.
conj() - Method in class org.apache.commons.numbers.complex.Complex
Returns the conjugate of this complex number.
conjugate() - Method in class org.apache.commons.numbers.complex.Complex
Returns the conjugate of this complex number.
cos() - Method in class org.apache.commons.numbers.complex.Complex
Compute the cosine of this complex number.
cosh() - Method in class org.apache.commons.numbers.complex.Complex
Compute the hyperbolic cosine of this complex number.

D

divide(Complex) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (this / divisor).
divide(double) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (this / divisor), with divisor interpreted as a real number.

E

equals(Object) - Method in class org.apache.commons.numbers.complex.Complex
Test for equality with another object.
equals(Complex, Complex, int) - Static method in class org.apache.commons.numbers.complex.Complex
Test for the floating-point equality between Complex objects.
equals(Complex, Complex) - Static method in class org.apache.commons.numbers.complex.Complex
Returns true iff the values are equal as defined by equals(x, y, 1).
equals(Complex, Complex, double) - Static method in class org.apache.commons.numbers.complex.Complex
Returns true if, both for the real part and for the imaginary part, there is no double value strictly between the arguments or the difference between them is within the range of allowed error (inclusive).
equalsWithRelativeTolerance(Complex, Complex, double) - Static method in class org.apache.commons.numbers.complex.Complex
Returns true if, both for the real part and for the imaginary part, there is no double value strictly between the arguments or the relative difference between them is smaller or equal to the given tolerance.
exp() - Method in class org.apache.commons.numbers.complex.Complex
Compute the exponential function of this complex number.

G

getArgument() - Method in class org.apache.commons.numbers.complex.Complex
Compute the argument of this complex number.
getImaginary() - Method in class org.apache.commons.numbers.complex.Complex
Access the imaginary part.
getReal() - Method in class org.apache.commons.numbers.complex.Complex
Access the real part.

H

hashCode() - Method in class org.apache.commons.numbers.complex.Complex
Get a hash code for the complex number.

I

I - Static variable in class org.apache.commons.numbers.complex.Complex
The square root of -1, a.k.a.
imag() - Method in class org.apache.commons.numbers.complex.Complex
Access the imaginary part (C++ grammar)
INF - Static variable in class org.apache.commons.numbers.complex.Complex
A complex number representing "+INF + INF i"
isInfinite() - Method in class org.apache.commons.numbers.complex.Complex
Returns true if either real or imaginary component of the Complex is Infinite
isNaN() - Method in class org.apache.commons.numbers.complex.Complex
Returns true if either real or imaginary component of the Complex is NaN

L

log() - Method in class org.apache.commons.numbers.complex.Complex
Compute the natural logarithm of this complex number.
log10() - Method in class org.apache.commons.numbers.complex.Complex
Compute the base 10 or common logarithm of this complex number.

M

multiply(Complex) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is this * factor.
multiply(int) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is this * factor, with factor interpreted as a integer number.
multiply(double) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is this * factor, with factor interpreted as a real number.

N

negate() - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (-this).
nthRoot(int) - Method in class org.apache.commons.numbers.complex.Complex
Computes the n-th roots of this complex number.

O

ofCartesian(double, double) - Static method in class org.apache.commons.numbers.complex.Complex
Create a complex number given the real and imaginary parts.
ofCis(double) - Static method in class org.apache.commons.numbers.complex.Complex
For a real constructor argument x, returns a new Complex object c where c = cos(x) + i sin (x)
ofPolar(double, double) - Static method in class org.apache.commons.numbers.complex.Complex
Creates a Complex from its polar representation.
ofReal(double) - Static method in class org.apache.commons.numbers.complex.Complex
Create a complex number given the real part.
ONE - Static variable in class org.apache.commons.numbers.complex.Complex
A complex number representing one.
org.apache.commons.numbers.complex - package org.apache.commons.numbers.complex
Complex numbers.

P

parse(String) - Static method in class org.apache.commons.numbers.complex.Complex
Parses a string that would be produced by toString() and instantiates the corresponding object.
pow(Complex) - Method in class org.apache.commons.numbers.complex.Complex
Returns of value of this complex number raised to the power of x.
pow(double) - Method in class org.apache.commons.numbers.complex.Complex
Returns of value of this complex number raised to the power of x.
proj() - Method in class org.apache.commons.numbers.complex.Complex
Returns projection of this complex number onto the Riemann sphere, i.e.

R

real() - Method in class org.apache.commons.numbers.complex.Complex
Access the real part (C++ grammar)
reciprocal() - Method in class org.apache.commons.numbers.complex.Complex
Returns the multiplicative inverse of this instance.

S

sin() - Method in class org.apache.commons.numbers.complex.Complex
Compute the sine of this complex number.
sinh() - Method in class org.apache.commons.numbers.complex.Complex
Compute the hyperbolic sine of this complex number.
sqrt() - Method in class org.apache.commons.numbers.complex.Complex
Compute the square root of this complex number.
square() - Method in class org.apache.commons.numbers.complex.Complex
Compute the square of this complex number.
subtract(Complex) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (this - subtrahend).
subtract(double) - Method in class org.apache.commons.numbers.complex.Complex
Returns a Complex whose value is (this - subtrahend).

T

tan() - Method in class org.apache.commons.numbers.complex.Complex
Compute the tangent of this complex number.
tanh() - Method in class org.apache.commons.numbers.complex.Complex
Compute the hyperbolic tangent of this complex number.
toString() - Method in class org.apache.commons.numbers.complex.Complex

Z

ZERO - Static variable in class org.apache.commons.numbers.complex.Complex
A complex number representing zero.
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