Hence, the maximum sum rate that can be achieved by superposition coding and Gaussian signalling, and the corresponding power allocations, can be obtained by solving the relaxed problem.
We also developed BSP/CGM algorithms to solve three problems related to the maximum subsequence sum, that is, (1) the longest maximum subsequence sum, (2) the shortest maximum subsequence sum, and (3) the number of disjoint subsequences of maximum sum.
The added burden of having independent auditors scrub through tax returns and delivering meticulously drafted offering statements can easily offset the benefits of crowdsourcing a maximum of $1 million — a sum that is scarcely enough for ambitious startups.
Thus the maximum summed tariff that a single candidate could obtain was 420 points (i.e. A*A*A* grades).
The first one is the maximum sum correlated equilibrium that maximizes the sum of utilities of players.
It can be also observed that maximum sum throughput achieved in the OBPA scheme is larger than that achieved in the EBOPA scheme when using the DF or AF relaying protocol.
It is clear from these figures that maximum sum throughput achieved in DF relaying protocol is superior to that achieved in AF relaying protocol when using the OBPA or EBOPA scheme.
It is well known that maximum sum rate (MSR) scheduling results in an unfair rate allocation [2].
The solution for this problem indicates that maximum sum capacity can be achieved as long as the ratio between the transmission power of two adjacent femtocells keeps at some specific value.
Some was put up by the father, but the bulk – some $2.2m – apparently came from the grandfather, who ascertained that that was the maximum sum eligible for a tax write-off.
The sum capacity is defined as the maximum sum of all user rates that can be achieved and is equal to ma x p 1 × p 2 × ⋅ ⋅ ⋅ × p n I ( X 1, X 2,..., X n ; Y ) where p i is the input distribution function of the i th user.
