Exact(1)
As an alternative to the set notation used so far, the subcarrier allocations can also be described by an assignment matrix: Z = z 0, 0 ⋯ z 0, K − 1 ⋮ ⋱ ⋮ z N − 1, 0 ⋯ z N − 1, K − 1 = z 0 ⋮ z N − 1. (21).
Similar(59)
Proper allocation can also save those with lump sums from worrying about dollar-cost averaging, i.e., feeding the money into the market over time.
The optimal power allocation can also be found analytically (the solution is not given in this paper due to space limitations).
The average utilization rate of CCEs and power is approximately 80%, indicating the efficient balance between CCE and power allocation can also be achieved with this algorithm.
The subcarriers can be allocated dynamically at different time instances to exploit the multiuser diversity [1] and frequency diversity [2], and adaptive power allocation can also be applied to further improve the power efficiency [3].
We now consider the optimization problem of Step 3. As the objective is a weighted sum of concave functions, the power allocation can also be derived by the standard KKT conditions.
Moreover, the quota allocation can also affect the industrial structure since it tends to discriminate against small companies and new suppliers.
Although parental effects can adaptively prime offspring for the current environment, conflicts between optimal strategies of parents and offspring (e.g., in resource allocation) can also incur costs on offspring [ 28].
However, allocation updating can also inflate permit prices, thereby limiting the benefits of such schemes to high emissions firms.
The selection of the most cost-effective and appropriate strategies can enable better budget allocation and can also minimize the decline in the performance of buildings during their whole life cycle.
Similarly, the stochastic resource allocation policy can also be proposed when employing DF relaying strategy.
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