We derive an explicit count for the number of singular Hankel (Toeplitz) matrices whose entries range over a finite field with elements.
Jun 14, 2011 · We derive an explicit count for the number of singular n × n Hankel (Toeplitz) matrices whose entries range over a finite field with q ...
We derive an explicit count for the number of singular nxn Hankel (Toeplitz) matrices whose entries range over a finite field with q elements by observing ...
We derive an explicit count for the number of singular n×nn×n Hankel (Toeplitz) matrices whose entries range over a finite field with qq elements by ...
We derive an explicit count for the number of singular n×n Hankel (Toeplitz) matrices whose entries range over a finite field with q elements by observing ...
We derive an explicit count for the number of singular n × n Hankel (Toeplitz) matrices whose entries range over a finite field with q elements by observing ...
On the matrix berlekamp-massey algorithm - Semantic Scholar
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This work analyzes the Matrix Berlekamp/Massey algorithm and gives new proofs of correctness and complexity for the algorithm.
The Matrix Berlekamp/Massey algorithm computes a minimal matrix generator of a linearly generated matrix sequence and has been first introduced by Rissanen.
... On the Berlekamp/Massey algorithm and counting singular Hankel matrices over a finite field. JOURNAL OF SYMBOLIC COMPUTATION, 47(4), 480–491. https://doi ...
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Matthew T. Comer, Erich L. Kaltofen : On the Berlekamp/Massey algorithm and counting singular Hankel matrices over a finite field. J. Symb. Comput.