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Erdős-Rényi and Watts-Strogatz models result in networks with almost homogeneous degree distribution.
On CT with intravenous contrast, they present a variable heterogeneous or homogeneous degree of enhancement pattern [3, 21].
Taking initial conditions,, (with arbitrary functions of their argument) and computing the global homogeneous degree in, we find that for.
Let (P_{k} {(Phi_{alpha,gamma },0)}) be the horizontal Taylor polynomial of (Phi_{alpha,gamma }) at the origin of homogeneous degree k.
Now let (P_{s} {(Phi_{alpha,gamma },0)} z,0)) be the Taylor polynomial of (Phi_{alpha,gamma } z,0)) at the origin of homogeneous degree s.
For (sin mathbb{N}={0,1,2,ldots }), we denote by (mathscr{P}_{s}) the space of polynomials whose homogeneous degree ≤s.
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(ii) If f is homogeneous of degree (p>1) then (f^) is homogeneous of degree (p^>1), with (p^=p/ p-1)). .
If f is homogeneous of degree (p>1) then (f^) is homogeneous of degree (p^>1), with (p^=p/ p-1)).
Because Bulgaria's population is largely homogeneous, the degree of cultural variation even at the regional level is small.
Suppose that f:intK→intK is order-preserving and homogeneous of degree one.
The more homogeneous the degree distribution is, the more fragile the network, which is different from the previous results of node or edge attacks.
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