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» On Random Ordering Constraints
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CPC
2006
92views more  CPC 2006»
15 years 4 months ago
Increments of Random Partitions
For any partition of {1, 2, . . . , n} we define its increments Xi, 1 i n by Xi = 1 if i is the smallest element in the partition block that contains it, Xi = 0 otherwise. We pr...
Serban Nacu
COMBINATORICS
2004
94views more  COMBINATORICS 2004»
15 years 4 months ago
Short Cycles in Random Regular Graphs
Consider random regular graphs of order n and degree d = d(n) 3. Let g = g(n) 3 satisfy (d-1)2g-1 = o(n). Then the number of cycles of lengths up to g have a distribution simila...
Brendan D. McKay, Nicholas C. Wormald, Beata Wysoc...
ESOP
2004
Springer
15 years 10 months ago
From Constraints to Finite Automata to Filtering Algorithms
Abstract. We introduce an approach to designing filtering algorithms by derivation from finite automata operating on constraint signatures. We illustrate this approach in two cas...
Mats Carlsson, Nicolas Beldiceanu
HPCA
2009
IEEE
16 years 5 months ago
In-Network Snoop Ordering (INSO): Snoopy coherence on unordered interconnects
Realizing scalable cache coherence in the many-core era comes with a whole new set of constraints and opportunities. It is widely believed that multi-hop, unordered on-chip networ...
Niket Agarwal, Li-Shiuan Peh, Niraj K. Jha
145
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EMNLP
2006
15 years 6 months ago
A Hybrid Markov/Semi-Markov Conditional Random Field for Sequence Segmentation
Markov order-1 conditional random fields (CRFs) and semi-Markov CRFs are two popular models for sequence segmentation and labeling. Both models have advantages in terms of the typ...
Galen Andrew