When deciding channel assignment for links, two constraints need to be satisfied: (1) The first constraint is that each link can be assigned with only one channel, which requires: sumlimits_{c in C} {A_{l} (c) = 1} (1}).
The optimal radius ratio relationship is Rj−1lnRj−1/(RjlnRj) = ri,j/ri,j−1 (j = 1,2,3,…,n) for the two constraints, where ri and R are the internal radius and the radius ratio of the insulation material, respectively.
Note that there are two constraints for (36) compared to one for (10), thus the method to solve (36) is different from the one to solve (10).
Equations 4 and 5 depict the two constraints for the optimization, which respectively stand for the following: (1) The total gained bandwidth of each requester shall not exceed its high layer requirement.
The proposed method only imposes two constraints for forming the sum beam, which is much less than the RAB with multi-directional constraints and RAB with derivative constraints.
We will derive the achievable data rates under these two constraints for both additive white Gaussian noise channel and frequency-selective channel.
IDR uses two constraints for obtaining simpler loadings of which the homogeneity constraint is used and discussed in this paper.
We achieve via the two constraints for every clade y in a gene tree and its MRCA x in the strain tree.
In the previous study, to reduce the search space (i.e., the size of a family tree), we utilized two constraints for molecular trees, center-rooted, and left-heavy [ 6].
We speculate that the small increases in kcat/KM for AC6C are due to two constraints.
