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Obviously, is also a subnet of I, then ω - lim γ ∈ I u ( t β γ ) = g.
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Hence, there exists a subnet of such that.
Taking a subnet of such that exists, we obtain.
Consider a subnet of such that exists for every.
The above argument shows that, for every subnet of, there exists a subnet of such that { T μ α β x } Δ-converges to T μ x(= Px).
In addition, is u.s.c. and compact valued, it follows from Lemma 2.6 that there exist and a subnet of, we still denote this subnet by, such that.
Since is compact valued, there exists a subnet of such that.
Let be a subnet of which is weak*-convergent to and such that exists.
Table 9 Fields of subnet # Field name Field description 1. Nodes A subnet consists of set of nodes 2. Sensors, actors, gateway Set of sensors, actors and a gateway exist in a subnet 3. Edges Edges are used to describe communication links between the nodes 4. Position It records the position of a subnet.
The network adapter that is connected to the LAN is configured with a static IP address of 192.168.0.1 and a subnet mask of 255.255.255.0.
In a subnet, identification of critical actors is necessary because removal of a critical actor from a subnet causes the subnet to be divided into disjoint segments.
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