Complex Math JS

A lightweight JavaScript library for complex number arithmetic.

Installation

You can install complex-math-js using npm:

    npm install complex-math-js

Usage

const { Complex, addComplexNumbers, subtractComplexNumbers, multiplyComplexNumbers, divideComplexNumbers } = require('complex-math-js');

const a = new Complex(1, 2);
const b = new Complex(3, 4);

console.log(a.add(b));          // Output: 4 + 6i
console.log(a.subtract(b));     // Output: -2 - 2i
console.log(a.multiply(b));     // Output: -5 + 10i
console.log(a.divide(b));       // Output: 0.44 + 0.08i
console.log(a.magnitude());     // Output: 2.23606797749979
console.log(a.conjugate());     // Output: 1 - 2i

On site

<script type="module"> 
    import complex-math-js from https://cdn.jsdelivr.net/npm/complex-math-js/+esm 
</script>

API

Complex

A class representing a complex number.

Constructor:

new Complex(real, imag): Creates a new complex number object with the given real and imaginary components.

Methods:

`add(other)`: Returns a new Complex object that is the sum of this complex number and the other complex number.
`subtract(other)`: Returns a new Complex object that is the difference between this complex number and the other complex number.
`multiply(other)`: Returns a new Complex object that is the product of this complex number and the other complex number.
`divide(other)`: Returns a new Complex object that is the quotient of this complex number and the other complex number.
`magnitude()`: Returns the magnitude (absolute value) of this complex number.
`conjugate()`: Returns a new Complex object that is the complex conjugate of this complex number.
`toString()`: Returns a string representation of this complex number.

Functions

`addComplexNumbers(a, b)`: Returns the sum of the a and b complex numbers.
`subtractComplexNumbers(a, b)`: Returns the difference between the a and b complex numbers.
`multiplyComplexNumbers(a, b)`: Returns the product of the a and b complex numbers.
`divideComplexNumbers(a, b)`: Returns the quotient of the a and b complex numbers.

License