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A New Identity for the Least-square Solution of Overdetermined Set of Linear Equations

Afsaneh Asaei, Mohammadjavad Taghizadeh, Saeid Haghighatshoar

In this paper, we prove a new identity for the least-square solution of an over-determined set of linear equation

Ax=b

, where

A

is an

m\times n

full-rank matrix,

b

is a column-vector of dimension

m

, and

m

(the number of equations) is larger tha ...

Idiap2015

A New Identity for the Least-square Solution of Overdetermined Set of Linear Equations

Afsaneh Asaei, Mohammadjavad Taghizadeh, Saeid Haghighatshoar

In this paper, we prove a new identity for the least-square solution of an over-determined set of linear equation

Ax=b

, where

A

is an

m\times n

full-rank matrix,

b

is a column-vector of dimension

m

, and

m

(the number of equations) is larger tha ...

2015

Matrice jacobienne

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A matrix DEIM technique for model reduction of nonlinear parametrized problems in cardiac mechanics

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A New Identity for the Least-square Solution of Overdetermined Set of Linear Equations

A New Identity for the Least-square Solution of Overdetermined Set of Linear Equations

Structure Tensor Total Variation

Application aux équations aux dérivées partielles d'une méthode par point fixe et le problème des deux puits

A New Identity for the Least-square Solution of Overdetermined Set of Linear Equations

Why Don't All Banks Practice Regulatory Arbitrage? Evidence from Usage of Trust-Preferred Securities

A New Identity for the Least-square Solution of Overdetermined Set of Linear Equations

Application aux équations aux dérivées partielles d'une méthode par point fixe et le problème des deux puits

On the lower semicontinuous envelope of functionals defined on polyhedral chains

Tracking and Stress-Testing U.S. Household Leverage

A matrix DEIM technique for model reduction of nonlinear parametrized problems in cardiac mechanics

MATHICSE Technical Report : A matrix discrete empirical interpolation method for the efficient model reduction of parametrized nonlinear PDEs: application to nonlinear elasticity problems

Structure Tensor Total Variation

Efficient Inversion of Multiple-Scattering Model for Optical Diffraction Tomography