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The calculation results from our model can reflect this sequence of degree of cement hydration.
The sequence of degree of hydration is ternary blends > slag blended binary cement > limestone blended binary cement > plain cement.
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The degree sequence, denote by D S ( G ), is a sequence of degrees of vertices of a graph G.
The sequence of degrees of effect for each parameter is s, h, α, s0, b and t.
There also exists the term degree sequence, denoted by DS ( G ), which is a sequence of degrees of vertices of G.
There also exists the term degree sequence D S , which is a sequence of degrees of vertices of the graph Γ.
But large cardinal axioms have additional features that singles them out from the class of natural theories in the wellordered sequence of degrees.
Then Pol ( m − 1 ) is the space of all polynomial sequences of degree less than m.
For m ∈ N ( − 1 ), let Pol ( m ) denote the space Ker Δ m + 1, i.e., the space of all polynomial sequences of degree at most m.
A degree (d v_i)) of node (v_i) is the number of connected edges from (v_i,) while a degree sequence (DS) is the sequence of the degree of a graph.
We also observed many sequences of degree-2 nodes finishing with higher degree nodes in their endpoints; we call these sequences chains.
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