Did you mean: Smaller Bound of Super Concentrator.
Sep 9, 2012 · An N-superconcentrator TN is a directed acyclic graph with N input nodes X and N output nodes Y. For any subset S of X and T of Y where |S| = |T ...
A Superconcentrator is a directed acyclic graph with specific properties. The existence of linear-sized supercentrator has been proved in [4].
For superconcentrators with no degree restrictions we prove a lower bound of 5N - o(N) edges. Also, we give a recursive construction with 3N log2 N edges ...
Missing: Smaller | Show results with:Smaller
Request PDF | Smaller Bound of Superconcentrator | A Superconcentrator is a directed acyclic graph with specific properties. The existence of linear-sized ...
The best known lower bound for the number of edges of an N-superconcentrator is only (5 − o(1))N, proved by Lev and Valiant in [Lev and Valiant 83]. In ...
Summary: A Superconcentrator is a directed acyclic graph with specific properties. The existence of linear-sized supercentrator has been proved in [4]. Since ...
Jul 28, 2002 · The best known lower bound for the number of edges of an. N-superconcentrator is only (5 − o(1))N, proved by Lev and Valiant in [6].
We present an explicit construction of an infinite family of N-superconcentrators of density 44. The most economical previously known explicit graphs of ...
Suppose that the (M, N)-SC obtained by the construction in the proof of Lemma. 1 has K output nodes of indegree at least three and that these are now erased to.
First, we show that superconcentrators contain several disjoint disperser graphs. When combined with the lower bound for disperser graphs due to Kovari, Sos and ...
Missing: Smaller | Show results with:Smaller