[HTML][HTML] Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of Combinatorics, 2012 - Elsevier
The number of families over ground set V is [Formula: see text] and by this fact it is not
possible to represent such a family using a number of bits polynomial in| V|. However, under …
possible to represent such a family using a number of bits polynomial in| V|. However, under …
Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - HAL, 2012 - dml.mathdoc.fr
The number of families over ground set $ V $ is $2^{2^{| V|}} $ and by this fact it is not
possible to represent such a family using a number of bits polynomial in $| V| $. However …
possible to represent such a family using a number of bits polynomial in $| V| $. However …
Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of Combinatorics, 2012 - dl.acm.org
The number of families over ground set V is 2^ 2^^^|^^^ V^^^| and by this fact it is not
possible to represent such a family using a number of bits polynomial in| V|. However, under …
possible to represent such a family using a number of bits polynomial in| V|. However, under …
Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of …, 2012 - hal.sorbonne-universite.fr
The number of families over ground set $ V $ is $2^{2^{| V|}} $ and by this fact it is not
possible to represent such a family using a number of bits polynomial in $| V| $. However …
possible to represent such a family using a number of bits polynomial in $| V| $. However …
Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of Combinatorics, 2012 - infona.pl
The number of families over ground set V is 22| V| and by this fact it is not possible to
represent such a family using a number of bits polynomial in| V|. However, under some …
represent such a family using a number of bits polynomial in| V|. However, under some …
[引用][C] Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of Combinatorics, 2012 - elibrary.ru
Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of …, 2012 - inria.hal.science
The number of families over ground set $ V $ is $2^{2^{| V|}} $ and by this fact it is not
possible to represent such a family using a number of bits polynomial in $| V| $. However …
possible to represent such a family using a number of bits polynomial in $| V| $. However …
[PDF][PDF] Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuana, MHM Raoc - www-npa.lip6.fr
The number of families over ground set V is 22| V| and by this fact it is not possible to
represent such a family using a number of bits polynomial in| V|. However, under some …
represent such a family using a number of bits polynomial in| V|. However, under some …
[PDF][PDF] Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of Combinatorics, 2012 - core.ac.uk
B.-M. Bui-Xuan et al./European Journal of Combinatorics 33 (2012) 688–711 689 2-
structure. From our results on set families, we show for any digraph, resp. 2-structure, a …
structure. From our results on set families, we show for any digraph, resp. 2-structure, a …
Tree-representation of set families and applications to combinatorial decompositions
BM Bui-Xuan, M Habib, M Rao - European Journal of Combinatorics, 2012 - hal.science
The number of families over ground set $ V $ is $2^{2^{| V|}} $ and by this fact it is not
possible to represent such a family using a number of bits polynomial in $| V| $. However …
possible to represent such a family using a number of bits polynomial in $| V| $. However …