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Module `std.complex`

This module contains the Complex type, which is used to represent complex numbers, along with related mathematical operations and functions.

Complex will eventually replace the built-in types cfloat, cdouble, creal, ifloat, idouble, and ireal.

Functions

Name	Description
`abs(z)`
`acos(z)`	Inverse trigonometric functions on complex numbers.
`acosh(z)`	Inverse hyperbolic trigonometric functions on complex numbers.
`arg(z)`
`asin(z)`	Inverse trigonometric functions on complex numbers.
`asinh(z)`	Inverse hyperbolic trigonometric functions on complex numbers.
`atan(z)`	Inverse trigonometric functions on complex numbers.
`atanh(z)`	Inverse hyperbolic trigonometric functions on complex numbers.
`complex(re)`	Helper function that returns a complex number with the specified real and imaginary parts.
`conj(z)`
`cos(z)`	Trigonometric functions on complex numbers.
`cosh(z)`	Hyperbolic trigonometric functions on complex numbers.
`coshisinh(y)`
`exp(x)`	Calculates e^x.
`expi(y)`
`fromPolar(modulus, argument)`	Constructs a complex number given its absolute value and argument.
`log(x)`	Calculate the natural logarithm of x. The branch cut is along the negative axis.
`log10(x)`	Calculate the base-10 logarithm of x.
`norm(z)`	Extracts the norm of a complex number.
`pow(x, n)`	Calculates xⁿ. The branch cut is on the negative axis.
`proj(z)`	Returns the projection of `z` onto the Riemann sphere.
`sin(z)`	Trigonometric functions on complex numbers.
`sinh(z)`	Hyperbolic trigonometric functions on complex numbers.
`sqAbs(z)`
`sqrt(z)`
`tan(z)`	Trigonometric functions on complex numbers.
`tanh(z)`	Hyperbolic trigonometric functions on complex numbers.

Structs

Name	Description
`Complex`	A complex number parametrised by a type `T`, which must be either `float`, `double` or `real`.

Authors

Lars Tandle Kyllingstad, Don Clugston

License

Boost License 1.0