On Optimal Parallel Algorithm for Building a Data Structure for Planar Point Loc
On Optimal Parallel Algorithm for Building a Data Structure for Planar Point Loc
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But then the vertex preceding w on p is queued, contradicting the definition of p. Thus the potential of every vertex on p is unchanged and there is still a light path with strictly increasing potentials from t; to a queued vertex. Since v was an arbitrary free vertex, the lemma will hold after Substep 5.
This concludes the proof.
Note: Lemma 3 shows that setting the parameter r to be r = / -t- 2 is sufficient. Hence from here on, we assume that r = I + 2.
Section 5 (on symmetry breaking) showe...d that there is a constant k, such 12 that for large enough n, the number of bits in the binary representation of the vertex potentials is
What to read after On Optimal Parallel Algorithm for Building a Data Structure for Planar Point Loc?
You can find similar books in the "Read Also" column, or choose other free books by Richard Cole to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
But then the vertex preceding w on p is queued, contradicting the definition of p. Thus the potential of every vertex on p is unchanged and there is still a light path with strictly increasing potentials from t; to a queued vertex. Since v was an arbitrary free vertex, the lemma will hold after Substep 5.
This concludes the proof.
Note: Lemma 3 shows that setting the parameter r to be r = / -t- 2 is sufficient. Hence from here on, we assume that r = I + 2.
Section 5 (on symmetry breaking) showe...d that there is a constant k, such 12 that for large enough n, the number of bits in the binary representation of the vertex potentials is
What to read after On Optimal Parallel Algorithm for Building a Data Structure for Planar Point Loc?
You can find similar books in the "Read Also" column, or choose other free books by Richard Cole to read onlineMoreLess
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