Examples of using To complex numbers in English and their translations into French
{-}
-
Colloquial
-
Official
Extension to complex numbers.
This work does not cover all aspects pertaining to complex numbers.
Introduction to complex numbers.
Is used to convert real and imaginary coefficients to complex numbers.
Introduction to Complex Numbers.
The basic algebraic operations for real interval numbers(real closed intervals)can be extended to complex numbers.
An introduction to complex numbers.
Positive definite operators are akin to positive réal numbers, andnormal operators are akin to complex numbers.
This may be extended to complex numbers z with the definition.
This video gives the introduction to Complex Numbers.
Before looking at his remarkable contribution to complex numbers we should remark that Bombelli first wrote down how to calculate with negative numbers. .
Can we extend the definition of to complex numbers z?
Functions applied to complex numbers Many of the keyboard-based functions and MTH menu functions defined in Chapter 3 for real numbers(e.g., SQ, LN, ex, etc.), can be applied to complex numbers.
The hyperfactorial function can be generalized to complex numbers in a similar way as the factorial function.
Calculations with complex numbers This chapter shows examples of calculations andapplication of functions to complex numbers.
The complex logarithm is the inverse of the exponential function appliedto complex numbers and generalizes the logarithm to complex numbers.
Bombelli's Algebra gives a thorough account of the algebra then known andincludes Bombelli's important contribution to complex numbers.
In particular, PMLs were shown to correspond to a coordinate transformation in which one(or more)coordinates are mapped to complex numbers; more technically, this is actually an analytic continuation of the wave equation into complex coordinates, replacing propagating(oscillating) waves by exponentially decaying waves.
An interval can also be defined as a locus of points at a given distance from the centre, andthis definition can be extended from real numbers to complex numbers.
More modern definitions express the sine as an infinite series or as the solution of certain differential equations, allowing their extension to arbitrary positive andnegative values and even to complex numbers.
From Complex Numbers to Quaternions.
To 255 complex numbers to multiply. Remarks.
Extend polynomial identities to the complex numbers.
Returns the product of from 2 to 255 complex numbers.
The poles correspond to those complex numbers which are mapped to∞.
IMPRODUCT Returns the product of from 2 to 29 complex numbers.
Hamilton had been trying to extend the concept of complex numbers to higher dimensions.
Returns the product of from 2 to 255 complex numbers.
He referred to it as part of a group of numbers called 2-D numbers and he has also been making references to Complex Number Fields and other such number fields.