least squares solutions of inconsistent fuzzy linear matrix equations
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MINIMAL SOLUTION OF INCONSISTENT FUZZY MATRIX EQUATIONS
Fuzzy liner systems of equations, play a major role in several applications in various area such as engineering, physics and economics. In this paper, we investigate the existence of a minimal solution of inconsistent fuzzy matrix equation. Also some numerical examples are considered.
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In this paper, we present a general family of iterative methods to solve linear equations, which includes the well-known Jacobi and Gauss–Seidel iterations as its special cases. The methods are extended to solve coupled Sylvester matrix equations. In our approach, we regard the unknown matrices to be solved as the system parameters to be identified, and propose a least-squares iterative algorit...
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full textminimal solution of inconsistent fuzzy matrix equations
fuzzy liner systems of equations, play a major role in several applications in various area such as engineering, physics and economics. in this paper, we investigate the existence of a minimal solution of inconsistent fuzzy matrix equation. also some numerical examples are considered.
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Journal title:
international journal of industrial mathematicsPublisher: science and research branch, islamic azad university, tehran, iran
ISSN 2008-5621
volume 4
issue 4 2012
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