Sentence examples for destination n from inspiring English sources

For detection at the relays and at the destination N it =10 iterations are performed.

Get the MTU m of the remote connection between the source (N s ) and destination (N d ).   3.

For any source-destination pair n s i, n d i ∈ N, the data produced by the source n s i must be consumed at the destination n d i.

For fixed order of selected source and destination (N 1=N 2), increasing K 1=K 2 increases the diversity order of the system and enhances the system performance.

where h RD is the channel between the reference relay and the reference destination, n D is an additive white Gaussian noise with an average power of σ D 2, and {l j }j∈Φare the channels from the interferer j to the reference destination.

where (a_{r_{l}d}^{k}) is the amplitude for source (user) k from the l-th relay to the destination, (textbf {h}_{r_{l}d,k}) is the L p ×1 channel vector for user k from the l-th relay to the destination, n rd is the M×1 zero mean complex Gaussian noise with variance σ 2, and (hat {b}_{r_{l}d,k}) is the decoded symbol at the output of relay l after using the DF protocol.

Assuming that the probability of outmigration for the second generation is zero14, we arrive at the residual nonmatch rate (for other reasons) for second-generation Mexicans who live in the traditional destinations: N M st = L st − D st − I M st (4).

Theorem 2: For the K-selective MIMO BC with n t transmit antennas at the source and n r receive antennas at the destinations(n t ≥ Kn r ) when a BD scheme is used, the total spatial multiplexing gain of Kn r can be achieved using the above grouped Grassmannian quantization scheme if the number of feedback bits N f broadcast by each user scales as, (30).

Theorem 1: For the K-selective MIMO BC with n t transmit antennas at the source and n r receive antennas at the destinations (n t ≥ Kn r ) when a zero forcing scheme is used, the total spatial multiplexing gain of Kn r can be achieved using the above RVQ scheme if the number of feedback bits N f sent by each user scales as (24).

where w ≜ [ w 1, ⋯, w R ] T, f ≜ [ f 1, ⋯, f R ] T, g ≜ [ g 1, ⋯, g R ] T, h ≜ f ⊙ g can be viewed as the vector of the equivalent channel coefficients between the source and the destination, η ( n ) ≜ [ η 1 ( n ), ⋯, η R ( n ) ] T, ⊙ denotes the element-wise Schur-Hamadard product, and G is a diagonal matrix with g i, i = 1,⋯,R, on the diagonal, i.e. G ii ≜ g i.

The parameter is set to 0.04r X Two-dimensional Euclidian position X c Position of the current custodian X d Position of the destination X n Position of node n X x Position of the next custodian.