What is it about?
We describe a reliable symbolic computational algorithm for inverting general cyclic heptadiagonal matrices by using parallel computing along with recursion. The computational cost of it is 21n^2-48n-88 operations. The algorithm is implementable to the Computer Algebra System (CAS) such as MAPLE, MATLAB, and MATHEMATICA. Two examples are presented for the sake of illustration.
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Why is it important?
The current symbolic algorithm is considered in order to remove all cases where the numerical algorithm fails.
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This page is a summary of: Inversion of General Cyclic Heptadiagonal Matrices, Mathematical Problems in Engineering, January 2013, Hindawi Publishing Corporation,
DOI: 10.1155/2013/321032.
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