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Unlike the matrix-based denoising methods which are based on matrix algebra, the newly proposed tensor-based denosing methods utilize multilinear algebra to analyze the HSI tensor directly.
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There is a more general semantics of BL, based on algebras called BL-algebras; each BL-algebra can serve as the algebra of truth functions of BL.
On the other hand, SAN formalism is a method that is based on using tensor algebra matrix operations.
However, the optimization is based on algebra score alone, and algebra length computes additional information for each optimal candidate.
These matrices are composed based on sign algebra and used to reason about all possible spatial solutions of a mechanism.
The matrix representation opens the door to analysis techniques based on linear algebra (to be precise – discrete computational geometry).
Numerous cryptographic protocols and scientific computations are based on linear algebra, which can be reduced to some core problems, such as matrix multiplication, determinant and the characteristic polynomial of a matrix.
The proof given by Kelisky and Rivlin is based on linear algebra tools, it involves the Stirling numbers of the second kind, and eigenvalues and eigenvectors of some matrices.
The disciplines presented are based on Boolean algebra.
Boole completely rejected this suggestion (it would have destroyed his system based on ordinary algebra) and broke off the correspondence.
The proof is based on 'planar algebra techniques'.
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