Exact(15)
(11) S 4 (l o g λ, L n o r m ) : l o g λ ⋅ (number of periods in L n o r m + 1 ) This scaling factor gives an advantage to words that contain an internal period over words having none.
with variables t, x n, and M n, where x ~ l = { x n, bl } b ∈ N int ( l ) is a subset of x n (see (12)), the matrix h jl in the third set of constraints denotes the channel from BS n to link l (i.e., the index j in the third set of constraints denotes an arbitrary link in L ( n ) ).
Similarly, ∇ u n → ∇ u strongly in L N p N − p.
Every ideal γ of K [ X 1, …, X n ] not containing 1 admits at least one zero in L n.
Theorem 1.6 was extended to potentials in L n / 2 and small potentials in the Fefferman-Phong class in [41].
There are decision variables x j (j = 1,..., n) in L n which is on the left side of the inequality (3.12).
Similar(45)
By Proposition 2.1 or noticing that the eigenvalues are given by the coefficients of x n in L(x n ), these eigenvalues are λ = n(n − 1) + αn.
In SU-MIMO, the entries defined in Q l ( N i ) are directly employed as precoders.
The Laplacian ΔN−1=DN−1∗DN−1 + DN−2DN−2∗ is a self-adjoint operator in L ( L N − 1 ) Open image in new window, whose kernel is obviously kerDN−1∩kerDN−2∗.
modulo operators in I ( L N − 2, L N − 1 ) Open image in new window, as desired.
If u is a generalized solution of problem (4.1), then u ≡ 0 in R l n.
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