Who wrote and directed the Matrix?
Answers from top 9 papers
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28 Citations | The new formalism enables one to calculate matrix convolutions and other algebraic operations in matrix form. |
We translate the matrix concept for designers and managers who are considering a matrix organization and argue that three factors are critical for its success: (1) Strong purpose: Only choose the matrix structure if there are strong reasons for doing so, (2) Alignment among contingencies: A matrix can only be successful if key contingencies are aligned with the matrix’s purpose, and (3) Management of junctions: The success of a matrix depends on how well activities at the junctions of the matrix are managed. | |
40 Citations | Although the detailed mechanisms of these specific matrix productions is not yet completely elucidated, the rapidly increasing knowledge on the regulation of specific matrix production process and deranged matrix production might represent a new area of crosstalk between cancer research and matrix biology. |
17 Citations | We show that, for suitable choices of the matrix coefficients P and Q, it is possible to characterize by means of φ ( z ) well known matrix functions, namely the matrix square root, the matrix polar factor, the matrix sign and the geometric mean of two matrices. |
72 Citations | In our results a nilpotent matrix and a symmetric matrix play an important role. |
This note proves that every Hurwitz-stable matrix can be expressed as the product of a symmetric positive-definite matrix and a generalised negative-definite matrix. | |
35 Citations | It is shown that this “modified” matrix measure has most of the properties of the usual matrix measure, and that many of the known applications of the usual matrix measure can therefore be carried over to the modified matrix measure. |
The reason is that no transformation matrix, which transforms the Mastrovito matrix into a Toeplitz matrix, has been found. | |
It is shown that our framework naturally extends the usual notion of (univariate) matrix functions and allows to unify existing results on linear matrix equations and derivatives of matrix functions. |