Add the rest of university notes
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@@ -20,7 +20,7 @@ When deciding on the best carrier and the optimal number of messages, CAFREP dyn
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2. Predictive **node congestion** (node storage and in-network delays)
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3. Predictive **ego network congestion**
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Each layer you go up, the more information is exchanged between the nodes.
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@@ -34,7 +34,7 @@ $$
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Ret(X) = B_c(X) - \sum^N_{i=1} \space M^i_{size}(X)
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$$
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For a node $$X$$, it has buffer of size $$B_c(X)$$. When a message of size $$M^i_{size}$$ is sent to node $$X$$, it's buffer size is the total buffer minus the memory taken by the sum of all messages in the buffer.
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For a node $X$, it has buffer of size $B_c(X)$. When a message of size $M^i_{size}$ is sent to node $X$, it's buffer size is the total buffer minus the memory taken by the sum of all messages in the buffer.
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###### Node Receptiveness
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@@ -66,7 +66,7 @@ $$
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EN_{Ret}(X) = \frac{1}{N}\sum^N_{i=1}Ret(C_i(X))
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$$
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Gets the average of the retentiveness of node $$X$$ and it's neighbours $$c_i(X)$$
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Gets the average of the retentiveness of node $X$ and it's neighbours $c_i(X)$
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###### Ego Network Receptiveness
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@@ -88,9 +88,11 @@ $$
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#### Contents of CAFREP Node
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$$
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Replication\space rate = M \times \frac{TotalUtil(Y)}{TotalUtil(X) + TotalUtil(Y)}
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$$
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Total utility, changes constantly. The replication limit grows to take advantage of all available resources, and backs off when congestion increases.
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Social utility prevents replication at a high rate on free nodes that are not on the path to the destination.
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