Fixed math.js typings
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declare namespace MathJS { | |
interface Fraction {} | |
interface MathArray {} | |
interface Matrix {} | |
function config(options: any): void; | |
/** | |
* Solves the linear equation system by forwards substitution. Matrix must be a lower triangular matrix. | |
* @param L A N x N matrix or array (L) | |
* @param b A column vector with the b values | |
* @returns A column vector with the linear system solution (x) | |
*/ | |
function lsolve(L: Matrix|MathArray, b: Matrix|MathArray): Matrix|MathArray; | |
/** | |
* Calculate the Matrix LU decomposition with partial pivoting. Matrix A is decomposed in two matrices (L, U) | |
* and a row permutation vector p where A[p,:] = L * U | |
* @param A A two dimensional matrix or array for which to get the LUP decomposition. | |
* @returns The lower triangular matrix, the upper triangular matrix and the permutation matrix. | |
*/ | |
function lup(A?: Matrix|MathArray): MathArray; | |
/** | |
* Solves the linear system A * x = b where A is an [n x n] matrix and b is a [n] column vector. | |
* @param A Invertible Matrix or the Matrix LU decomposition | |
* @param b Column Vector | |
* @returns Column vector with the solution to the linear system A * x = b | |
*/ | |
function lusolve(A: Matrix|MathArray|Number, b: Matrix|MathArray): Matrix|MathArray; | |
/** | |
* Calculate the Sparse Matrix LU decomposition with full pivoting. Sparse Matrix A is decomposed in | |
* two matrices (L, U) and two permutation vectors (pinv, q) where P * A * Q = L * U | |
* @param A A two dimensional sparse matrix for which to get the LU decomposition. | |
* @param order The Symbolic Ordering and Analysis order: 0 - Natural ordering, no permutation vector q is | |
* returned 1 - Matrix must be square, symbolic ordering and analisis is performed on M = A + A' 2 - Symbolic | |
* ordering and analisis is performed on M = A' * A. Dense columns from A' are dropped, A recreated from A'. | |
* This is appropriatefor LU factorization of unsymmetric matrices. 3 - Symbolic ordering and analisis is performed | |
* on M = A' * A. This is best used for LU factorization is matrix M has no dense rows. A dense row is a row with | |
* more than 10*sqr(columns) entries. | |
* @param threshold Partial pivoting threshold (1 for partial pivoting) | |
* @returns The lower triangular matrix, the upper triangular matrix and the permutation vectors. | |
*/ | |
function slu(A: Matrix, order: Number, threshold: Number): any; | |
/** | |
* Solves the linear equation system by backward substitution. Matrix must be an upper triangular matrix. U * x = b | |
* @param U A N x N matrix or array (U) | |
* @param b A column vector with the b values | |
* @returns A column vector with the linear system solution (x) | |
*/ | |
function usolve(U: Matrix|MathArray, b:Matrix|MathArray): Matrix|MathArray; | |
/** | |
* Calculate the absolute value of a number. For matrices, the function is evaluated element wise. | |
* @param x A number or matrix for which to get the absolute value | |
* @returns Absolute value of x | |
*/ | |
function abs(x: number): number; | |
function abs(x: Fraction): Fraction; | |
function abs(x: MathArray): MathArray; | |
function abs(x: Matrix): Matrix; | |
} | |
declare module "mathjs" { | |
export = MathJS; | |
} |
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