Results 41 to 50 of about 1,095,836 (281)
Matrix Analysis for Continuous-Time Markov Chains
Continuous-time Markov chains have transition matrices that vary continuously in time. Classical theory of nonnegative matrices, M-matrices and matrix exponentials is used in the literature to study their dynamics, probability distributions and other ...
Le Hung V., Tsatsomeros M. J.
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AbstractOne aspect of the inverse M-matrix problem can be posed as follows. Given a positive n × n matrix A=(aij) which has been scaled to have unit diagonal elements and off-diagonal elements which satisfy 0 < y ⩽ aij ⩽ x < 1, what additional element conditions will guarantee that the inverse of A exists and is an M-matrix?
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Inferring network connectivity by delayed feedback control. [PDF]
We suggest a control based approach to topology estimation of networks with N elements. This method first drives the network to steady states by a delayed feedback control; then performs structural perturbations for shifting the steady states M times ...
Dongchuan Yu, Ulrich Parlitz
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On the decay of the inverse of matrices that are sum of Kronecker products
Decay patterns of matrix inverses have recently attracted considerable interest, due to their relevance in numerical analysis, and in applications requiring matrix function approximations.
Canuto, Claudio +2 more
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Meta‐transcriptome analysis identified FGF19 as a peptide enteroendocrine hormone associated with colorectal cancer prognosis. In vivo xenograft models showed release of FGF19 into the blood at levels that correlated with tumor volumes. Tumoral‐FGF19 altered murine liver metabolism through FGFR4, thereby reducing bile acid synthesis and increasing ...
Jordan M. Beardsley +5 more
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Execute Elementary Row and Column Operations on the Partitioned Matrix to Compute M-P Inverse A†
We first study the complexity of the algorithm presented in Guo and Huang (2010). After that, a new explicit formula for computational of the Moore-Penrose inverse A† of a singular or rectangular matrix A.
Xingping Sheng
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Ultrametric Matrices and the Geometric Inverse M-Matrix Problem [PDF]
We describe the symmetric inverse M-matrix problem from a geometric viewpoint. The central questioninthegeometriccontextis,whichpropertiesthelowerdimensionalfacetsofann-simplex S guarantee that S itself has no obtuse dihedral angles. The simplest but strongest of such properties is regularity of the triangular facets.
Apo Cihangir, Jan Brandts
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Tumors contain diverse cellular states whose behavior is shaped by context‐dependent gene coordination. By comparing gene–gene relationships across biological contexts, we identify adaptive transcriptional modules that reorganize into distinct vulnerability axes.
Brian Nelson +9 more
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New type of chaos synchronization in discrete-time systems: the F-M synchronization
In this paper, a new type of synchronization for chaotic (hyperchaotic) maps with different dimensions is proposed. The novel scheme is called F – M synchronization, since it combines the inverse generalized synchronization (based on a functional ...
Ouannas Adel +5 more
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Fractional Inversion in Krylov Space
The fractional inverse $M^{-\gamma}$ (real $\gamma >0$) of a matrix $M$ is expanded in a series of Gegenbauer polynomials. If the spectrum of $M$ is confined to an ellipse not including the origin, convergence is exponential, with the same rate as for ...
B. Bunk, Boriçi, Manteuffel
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