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86 sonuçtan 1-3 arası sonuçlar
Sayfa 522
Observe that [ x ] n [ u ] contains bı vertices outside y + Uzt . Therefore , utnyt = x +
nzt , the vertices y and z are adjacent , and xt nyt = y + nzt . Statement ( 1 ) is
proved . Now we prove the following : ( 2 ) if a € [ w ] n [ y ] - { x } and u ( u , a ) =
b1 ...
Observe that [ x ] n [ u ] contains bı vertices outside y + Uzt . Therefore , utnyt = x +
nzt , the vertices y and z are adjacent , and xt nyt = y + nzt . Statement ( 1 ) is
proved . Now we prove the following : ( 2 ) if a € [ w ] n [ y ] - { x } and u ( u , a ) =
b1 ...
Sayfa 523
[ x ] – yt = [ u ] n [ 2 ] , statement ( 1 ) shows that the vertex d is adjacent to y and 2
, and u ( u , d ) < bi by statement ( 2 ) . Since [ u ] n ( d ] contains the nonadjacent
vertices w and t , we obtain u ( u , d ) = b1 – 1 , and [ u ] n d n ( 20 ) contains the ...
[ x ] – yt = [ u ] n [ 2 ] , statement ( 1 ) shows that the vertex d is adjacent to y and 2
, and u ( u , d ) < bi by statement ( 2 ) . Since [ u ] n ( d ] contains the nonadjacent
vertices w and t , we obtain u ( u , d ) = b1 – 1 , and [ u ] n d n ( 20 ) contains the ...
Sayfa 526
Statement ( 3 ) of Lemma 3 . 2 implies that u ( u , x ) = bi . By Lemma 3 . 1 , we
obtain E c T2 ( u ) . If e and e ' are vertices of [ x ] n [ z ] – { y } , then the subgraphs
( u ] n [ e ] and [ u ] n [ e ' ] are contained in [ x ] , and they do not intersect because
...
Statement ( 3 ) of Lemma 3 . 2 implies that u ( u , x ) = bi . By Lemma 3 . 1 , we
obtain E c T2 ( u ) . If e and e ' are vertices of [ x ] n [ z ] – { y } , then the subgraphs
( u ] n [ e ] and [ u ] n [ e ' ] are contained in [ x ] , and they do not intersect because
...
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İçindekiler
Asekritova and N Kruglyak Interpolation of Besov spaces in the nondiagonal | 511 |
N Belousov and A A Makhnev On edgeregular graphs with k 361 3 | 517 |
Generalov and N Yu Kosovskaya Hochschild cohomology of the Liu | 539 |
Telif Hakkı | |
16 diğer bölüm gösterilmiyor
Diğer baskılar - Tümünü görüntüle
Sık kullanılan terimler ve kelime öbekleri
adjacent algebra apply approximation assume assumptions of Theorem bounded braid BSu2 called closed coefficients commutative complex consider constant constructed contains continuous convergence Corollary corrector corresponding cycle defined definition denote depends dérivateur diagram categories domain elements equal equation equivalent estimate exact example exists extension fact factorization field finite following result formula function functor given graph Hence homotopy ideal implies inequality integral invariant isomorphism lattice Lemma Math Mathematical matrix means module morphism multiplication natural norm Note object obtain operator pair parameters periodic polynomial positive problem Proof Proposition proved reduces refinable relations Remark respectively ring satisfies scheme sequence similar smooth solution space square statement Subsection subspace suffices Suppose symbol symmetric takes theory twisted values vector vertex vertices zero