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Thus, M K2 represents the additional arithmetic complexity.
Savings in the arithmetic complexity are obtained when compared to the reconfigurable single-stage structures.
Using fast matrix multiplication, our algorithm has the best known sequential arithmetic complexity.
This reduces the arithmetic complexity form O(n2) to O(2n).
Examples illustrate our proposed method and comparisons, to various earlier designs, show a reduction of the arithmetic complexity.
Next, the orthogonal matching pursuit method is used to design sparse digital FHT for reducing arithmetic complexity.
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This paper surveys bit-parallel multipliers for finite field GF(2n) according to i) quadratic and subquadratic arithmetic complexities of the underlying algorithms, ii) various bases used for representing the field elements, and iii) design approaches that rely on polynomial and matrix operations.
We also analyze the arithmetic decoding complexity of each algorithm to decode a received sequence.
In the course of studying the relationship between arithmetic and complexity theory, it is often useful to consider functions in addition to sets.
The LC-QR decomposition mechanism has also significantly reduced the arithmetic operation complexity and remains a satisfactory BER performance compared to ZF, MMSE and QR decomposition mechanisms.
On the other hand, the Chase-like arithmetic decoding complexity is constant for increasing source sequence length L, and alphabet cardinal U.
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