Results for "Author: vagelis plevris"
This is a linear System Solver that solves the linear system of equations: [A]*{x}={b} for {x} and calculates the Determinant of matrix [A]. It features a user-friendly interface which is limited to 10x10 System dimensions. Yet, the solver itself, which uses the Gauss Elimination Method, can solve systems of (whatever) greater dimensions, too.
This is a program that calculates the Inverse of a Rectangular Matrix [A] (Dimensions N x N) using the Gauss elimination method, the product [A]*[A-1] for verification purposes (must be always equal to Singular Matrix [I]) and also the transpose of Matrix [A]. The interface is limited to 10x10 dimensions, but the solver itself can be used to calculate the Inverse of any Rectangular Matrix, provided the determinant of it is non-zero. v1.1 fixes a bug of the first version.
This is a linear System Solver that solves the linear system of equations: [A]*{x}={b} for {x} and calculates the Determinant of matrix [A]. It features a user-friendly interface which is limited to 10x10 System dimensions. Yet, the solver itself, which uses the Gauss Elimination Method, can solve systems of (whatever) greater dimensions, too.
This is a program that calculates the Inverse of a Rectangular Matrix [A] (Dimensions N x N) using the Gauss elimination method, the product [A]*[A-1] for verification purposes (must be always equal to Singular Matrix [I]) and also the transpose of Matrix [A]. The interface is limited to 10x10 dimensions, but the solver itself can be used to calculate the Inverse of any Rectangular Matrix, provided the determinant of it is non-zero. v1.1 fixes a bug of the first version.
This is a linear System Solver that solves the linear system of equations: [A]*{x}={b} for {x} and calculates the Determinant of matrix [A]. It features a user-friendly interface which is limited to 10x10 System dimensions. Yet, the solver itself, which uses the Gauss Elimination Method, can solve systems of (whatever) greater dimensions, too.
This is a program that calculates the Inverse of a Rectangular Matrix [A] (Dimensions N x N) using the Gauss elimination method, the product [A]*[A-1] for verification purposes (must be always equal to Singular Matrix [I]) and also the transpose of Matrix [A]. The interface is limited to 10x10 dimensions, but the solver itself can be used to calculate the Inverse of any Rectangular Matrix, provided the determinant of it is non-zero. v1.1 fixes a bug of the first version.
This is a linear System Solver that solves the linear system of equations: [A]*{x}={b} for {x} and calculates the Determinant of matrix [A]. It features a user-friendly interface which is limited to 10x10 System dimensions. Yet, the solver itself, which uses the Gauss Elimination Method, can solve systems of (whatever) greater dimensions, too.
This is a program that calculates the Inverse of a Rectangular Matrix [A] (Dimensions N x N) using the Gauss elimination method, the product [A]*[A-1] for verification purposes (must be always equal to Singular Matrix [I]) and also the transpose of Matrix [A]. The interface is limited to 10x10 dimensions, but the solver itself can be used to calculate the Inverse of any Rectangular Matrix, provided the determinant of it is non-zero. v1.1 fixes a bug of the first version.
This is a linear System Solver that solves the linear system of equations: [A]*{x}={b} for {x} and calculates the Determinant of matrix [A]. It features a user-friendly interface which is limited to 10x10 System dimensions. Yet, the solver itself, which uses the Gauss Elimination Method, can solve systems of (whatever) greater dimensions, too.
This is a program that calculates the Inverse of a Rectangular Matrix [A] (Dimensions N x N) using the Gauss elimination method, the product [A]*[A-1] for verification purposes (must be always equal to Singular Matrix [I]) and also the transpose of Matrix [A]. The interface is limited to 10x10 dimensions, but the solver itself can be used to calculate the Inverse of any Rectangular Matrix, provided the determinant of it is non-zero. v1.1 fixes a bug of the first version.