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A condition of the optimal controllability of a bad marking is proposed, i.e., if all bad markings are optimally controlled at each iteration step, the TGALW method can find an optimal LES.
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Au Tchad, 2% seulement des enfants nourris au sein exclusivement ; ils sont 4% au Niger et 7% au Burkina Faso à bénéficier d'un allaitement optimal pendant les six premiers mois.
Each protein will need optimisation to achieve optimal SA and LE, and in some cases, adequate SA and LE may not be reached for routine clinical or preclinical use and purification steps are then required.
By introducing modifications to the kit, it is possible to achieve reproducible and robust radiolabelling with optimal SA and LE in shorter incubation times and with smaller quantities of protein, avoid post-labelling purification steps and make the most efficient use of both protein and 99mTc, improving the prospects for clinical translation and commercialisation of the tricarbonyl kit.
For (u le r), optimal fixed compensation exactly resembles Proposition 4. This observation is due to the fixed compensation (hat{beta }_1 = hat{b}_1 = 0) in both cases.
We shall say that an admissible mesh (norming set) (mathbf{Y}={ Y_nsubset K nin mathbb{N }}) in (Ksubset mathbb R ^{d}) is optimal if (card(Y_n)le cn^d, nin mathbb{N },) with some (c>0) depending only on (K).
Both conventional MMSE-LE and ZF-LE offer near optimal performance only when the receiver has multiple antennas, whereas ideal ZF-DFE and ideal MMSE-DFE perform close to the MFB with a fixed SNR penalty even when the receiver has a single antenna.
Suppose the gSide values for all subgraph patterns are denoted as (q(g_1)le cdots le q(g_m)) in sorted order, then the optimal solution to the optimization problem in Eq. (12) is {mathcal{T}}^*= {cup }_{i=1}^k{g_i} (13).
Otherwise, if (Delta le 0), the optimal solution is (T_2=M-N). .
If we take Q into consideration, then we have a local bounded community size stated as follows: Given an instance of MCKPQ G, Q, k), the optimal size begin{aligned} |H^| le min _{q in Q} |N_{G}(q)|) + k end{aligned} (3).
Then the optimal β for (R_{max }^{B le beta le A}) is β ∗=1/2.
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