Fast and flexible preconditioners for solving multilinear systems
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This paper investigates a type of fast and flexible preconditioners to solve multilinear system 𝒜x^m-1=b with ℳ-tensor 𝒜 and obtains some important convergent theorems about preconditioned Jacobi, Gauss-Seidel and SOR type iterative methods. The main results theoretically prove that the preconditioners can accelerate the convergence of iterations. Numerical examples are presented to reverify the efficiency of the proposed preconditioned methods.
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