Results 251 to 260 of about 6,191,058 (318)
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SIAM Journal on Numerical Analysis, 1993
If \(A\) is a regular interval matrix, the inverse of \(A\) is defined as that interval matrix of smallest width which contains all point inverses of \(A\). Let the inverse of \(A\) be denoted by \(B = (B_{ij})\) with intervals \(B_{ij} = [\underline{B}_{ij},\overline{B}_{ij}]\). A finite set of point matrices \(A_{yz} \in A\) is introduced where \(y\)
J. Rohn
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If \(A\) is a regular interval matrix, the inverse of \(A\) is defined as that interval matrix of smallest width which contains all point inverses of \(A\). Let the inverse of \(A\) be denoted by \(B = (B_{ij})\) with intervals \(B_{ij} = [\underline{B}_{ij},\overline{B}_{ij}]\). A finite set of point matrices \(A_{yz} \in A\) is introduced where \(y\)
J. Rohn
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Fast interval matrix multiplication
Numerical Algorithms, 2011The author discusses various methods for the multiplication of point and/or interval matrices with interval result. Some are based on new a priori estimates of the error of floating-point matrix products. The amount of overestimation including all rounding errors is analyzed.
Théveny, Philippe, Revol, Nathalie
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IEEE Transactions on Systems, Man, and Cybernetics: Systems, 2019
This paper is concerned with quasi-synchronization of delayed memristive neural networks (MNNs) with switching jumps mismatches via aperiodically intermittent control.
Yingjie Fan +4 more
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This paper is concerned with quasi-synchronization of delayed memristive neural networks (MNNs) with switching jumps mismatches via aperiodically intermittent control.
Yingjie Fan +4 more
semanticscholar +3 more sources
Finite-time synchronization of memristor neural networks via interval matrix method
Neural Networks, 2020In this paper, the finite-time synchronization problems of two types of driven-response memristor neural networks (MNNs) without time-delay and with time-varying delays are investigated via interval matrix method, respectively.
Fei Wei, Guici Chen, Wenbo Wang
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Interval matrix equation AXB = C
Asian-European Journal of MathematicsIn this paper, we consider interval matrix equation [Formula: see text], where [Formula: see text] and [Formula: see text], and [Formula: see text] are interval matrices of dimensions [Formula: see text], [Formula: see text] and [Formula: see text], respectively. Also, the unknown matrix [Formula: see text] is of dimension [Formula: see text].
S. Z. Zadeh
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Brown–Robinson method for interval matrix games
Soft Computing, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Akyar, Emrah +2 more
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