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Matrix (mathematics)

Nonnegative matrix

Structure (mathematical logic)

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Journal Article•DOI On Semi-tensor Product of Matrices and Its Applications Daizhan Cheng, Lijun Zhang - Show less +1 more 01 Jun 2003-Acta Mathematicae Applicatae Sinica 32 Citations	are investigated under the matrix expression. These applications demonstrate the usefulness of the new matrix products.
Journal Article•DOI Canonical form of a transitive fuzzy matrix Hiroshi Hashimoto 01 Jan 1983-Fuzzy Sets and Systems 72 Citations	In our results a nilpotent matrix and a symmetric matrix play an important role.
Book Chapter•DOI A Novel Role-Based Movie Scene Segmentation Method Chao Liang, Yifan Zhang, Jian Cheng, Changsheng Xu, Hanqing Lu - Show less +4 more 15 Dec 2009 26 Citations	The promising results obtained from three Hollywood movies demonstrate the effectiveness of our proposed approach.
Proceedings Article•DOI Matrix-Vector vs. Matrix-Matrix Multiplication: Potential in DD-based Simulation of Quantum Computations Alwin Zulehner, Robert Wille - Show less +1 more 25 Mar 2019 42 Citations	In fact, their more compact representation frequently makes matrix-matrix multiplication more beneficial—leading to substantial improvements by exploiting the combination of operations.
Open access•Journal Article•DOI Palindromic matrix polynomials, matrix functions and integral representations Bruno Iannazzo, Beatrice Meini - Show less +1 more 01 Jan 2011-Linear Algebra and its Applications 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.
Open access•Journal Article•DOI How to get the Matrix Organization to Work Richard M. Burton, Børge Obel, Dorthe Døjbak Håkonsson - Show less +2 more 21 Dec 2015-Journal of Organization Design 29 Citations	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.

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