Category:Definitions/Jacobian Matrices
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This category contains definitions related to Jacobian Matrices.
Related results can be found in Category:Jacobian Matrices.
The Jacobian matrix of $\mathbf f$ at $\mathbf x$ is defined to be the matrix of partial derivatives:
$\quad \mathbf J_{\mathbf f} := \begin{pmatrix} \map {\dfrac {\partial f_1} {\partial x_1} } {\mathbf x} & \cdots & \map {\dfrac {\partial f_1} {\partial x_n} } {\mathbf x} \\ \vdots & \ddots & \vdots \\ \map {\dfrac {\partial f_m} {\partial x_1} } {\mathbf x} & \cdots & \map {\dfrac {\partial f_m} {\partial x_n} } {\mathbf x} \end{pmatrix}$
Pages in category "Definitions/Jacobian Matrices"
The following 2 pages are in this category, out of 2 total.