Simd Algorithms for 2 D Arrays in Shuffle Networks
Simd Algorithms for 2 D Arrays in Shuffle Networks
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In our eReader you can find the full English version of the book. Read Simd Algorithms for 2 D Arrays in Shuffle Networks Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Simd Algorithms for 2 D Arrays in Shuffle Networks
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The elements in the first group are destinated for the current processor, therefore only local transformations are required. For the second group in each processor we need to correct one bit, so one step is sufficient. In general, for the f th group we need to correct up to [log i\ bits, so 2* [log i\ — \ steps are required. In every even step ct connection is used and in every odd step either EX connection is used or the element stays in place. We say that collision occurs when in some step so...me processors use EX and others do not. That is, when collision do not occur during some odd step, the number of elements in all processors does not change.
The algorithm advances in phases. In a single phase every processor send one element of the same group / to its destination. The following phase starts when all of these elements arrive. The key observation is that for all of these elements we need to correct address bits at the same locations. We conclude that there can be no collisions during a phase, since all elements originate at different processors and since in odd steps either all of them use EX to complement the right bit or none of them does.
What to read after Simd Algorithms for 2 D Arrays in Shuffle Networks?
You can find similar books in the "Read Also" column, or choose other free books by Yosi Ben Asher to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
The elements in the first group are destinated for the current processor, therefore only local transformations are required. For the second group in each processor we need to correct one bit, so one step is sufficient. In general, for the f th group we need to correct up to [log i\ bits, so 2* [log i\ — \ steps are required. In every even step ct connection is used and in every odd step either EX connection is used or the element stays in place. We say that collision occurs when in some step so...me processors use EX and others do not. That is, when collision do not occur during some odd step, the number of elements in all processors does not change.
The algorithm advances in phases. In a single phase every processor send one element of the same group / to its destination. The following phase starts when all of these elements arrive. The key observation is that for all of these elements we need to correct address bits at the same locations. We conclude that there can be no collisions during a phase, since all elements originate at different processors and since in odd steps either all of them use EX to complement the right bit or none of them does.
What to read after Simd Algorithms for 2 D Arrays in Shuffle Networks?
You can find similar books in the "Read Also" column, or choose other free books by Yosi Ben Asher to read onlineMoreLess
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