Associated Words: biliteral, biliteralism, diphthong, digraph, duoliteral.
"Putnam's Word Book" by Louis A. Flemming
We have, therefore, twenty-six letters with which to express fifty or more sounds, not counting the digraphs and diphthongs.
"Division of Words" by Frederick W. Hamilton
Single and blended consonants, and digraphs written on cardboard cut in form of fish, and put into the mirror lake on the sand table.
"How to Teach Phonics" by Lida M. Williams
Mark the consonants and digraphs.
"Plain English" by Marian Wharton
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Let D be a digraph. A 1-cycle factor of D is the disjoint union of directed cycles spanning D .
The underlying digraph of a coined quantum random walk
In this section, we ﬁrst recall the deﬁnition of coined quantum random walk, then, we show that the underlying digraph of a coined quantum random walk is a line digraph.
The underlying digraph of a coined quantum random walk
The underlying digraph of a coined quantum random walk.
The underlying digraph of a coined quantum random walk
The underlying digraph of a random walk induced by a transition matrix M is the digraph of M .
The underlying digraph of a coined quantum random walk
In this sense, the underlying digraph of a coined quantum random walk induced by a unitary matrix U is the digraph of U .
The underlying digraph of a coined quantum random walk
The underlying digraph of a coined quantum random walk is a line digraph.
The underlying digraph of a coined quantum random walk
The Cayley digraph D = C ay (Zn , S ) is a cycle of lenght n.
The underlying digraph of a coined quantum random walk
The Cayley digraph C ay (Dn , {a = g , b = gσ}) is the 1-skeleton of an n-gon prism.
The underlying digraph of a coined quantum random walk
Alegre, Line digraph iteration and the (d, k) digraph problem, IEEE Trans.
The underlying digraph of a coined quantum random walk
Norman, Some properties of line digraphs, Rend.
The underlying digraph of a coined quantum random walk
Beineke, Line graphs and line digraphs, in L. W.
The underlying digraph of a coined quantum random walk
Wallis, On permanents of adjacency matrices of iterated line digraphs, Congr.
The underlying digraph of a coined quantum random walk
Severini, On the digraph of a unitary matrix, SIAM J.
The underlying digraph of a coined quantum random walk
G ) , of a graph or digraph is min { total degree of v}.
Obtaining hamilton cicuits in graphs and digraphs
Algorithm G (for graphs) and Algorithm D (for digraphs) in Section 1.4.
Obtaining hamilton cicuits in graphs and digraphs
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