Todays, market forecasts point out an explosion of wireless traffic. The traffic generated by wired devices is much lesser than that of the traffic generated by wireless devices. Even though, the long term evolution
(LTE) as a latest advanced networks, mobile networks will not be able to sustain the demanded rates. To overcome this lacking, small cell base station networks (SCBSNs) have been proposed as a solution, and they are expected to be the successor of Long Term
Deploying such high data rate SCBSNs to satisfy this demand needs high-speed dedicated backhaul.
For costly nature of this requirement, the current state of the art proposes to add high storage units (i.e., hard-disks, solid-state drives) to small cells base station and use these units for caching purposes. For decreasing the cost and additive benefits, the work in proposes to utilize such a dense infrastructure opportunistically for cloud storage scenarios either for caching or persistent storage. In parallel, another line of research focuses on content caching to handle network resources efficiently and can be seen as a complementary .
Here, we complementarily merge the two approaches for SCBSNs. We focus on SCBSNs where we have small base stations deployed with high storage units but have limited backhaul links. In fact, we have the following annotations:
Given these annotations, the aim of this work is to examine the impact of caching in SCBSNs. Searching for caching as a way of being proactive; we also introduce an algorithm called MyCaching. The method relies on the popularity statistics of the requested files. We then compare our results with PropCaching.
Road Map: We discuss the problem scenario and describe our system model in Section 2. We formulate an optimization problem and clarify the MyCaching algorithm in Section 3. Related numerical results are given in Section 4. Finally, we conclude in Section 5.
The mathematical notation used in this paper is the following. Lower case and uppercase italic symbols (e.g., a, A) are scalar values. A lower case boldface symbol (e.g., a) denotes a row vector and an upper case boldface symbol (e.g., A) a matrix. 1M?N represents an M ? N matrix with all ones, and 0M?N is again M x N sized matrix but with entries set to zeros. ? (a) is a diagonal matrix constructed from vector a. The indicator function 1{.>.} returns 1 when the inequality holds, otherwise 0. Finally, the transpose of a is denoted with at.
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