... short codes High- speeddownlinkpacket access- related issues withrespecttothescramblingandspreadingcodesareintroducedinSection4.6 .4. 2The concept of parallel use of different codes ... Cch ;2 56; 64 Cch ;2 56; 1 Cch ;2 56; 32 ScramblingandSpreading Code Allocation inDownlink for High- speedDownlinkPacketAccess Also inthedownlink direction in HSDPA-enabled cells the same scrambling code ... 361 24 9 311 48 1 25 0 49 5 96 40 1 44 1 901 1 26 2 1 26 3 15 12 1 823 23 04 25 54 3 049 3 145 A relatively simple change that can be made to reduce the call setup delay is to change the signalling bearer bit rate...
... 95 to 98%) then side lying on the affected side ( 92% , 95% CI 89 to 95%) Sitting in a wheelchair (78%, 95% CI 74 to 82% ) and supine lying (67 %, 95% CI 63 to 72% ) were less commonly recommended .23 ... preventing or reducing the decline in range of motion of the paretic shoulder following stroke .25 2+ Inthe acute phase following stroke (the first 72 hours) there is evidence to support reducing the ... (SMD=-0. 24 , 95% CI -0 .44 to -0. 04, p=0. 02) Similarly the group providing liaison as the dominant emphasis (one intervention) suggested a benefit inthe treatment group (SMD=-0. 24 , 95% CI -0 .47 to...
... 1/3, t2 f t, y 2/ 3, m 2, p 3, q 3 /2, g t ⎧ ⎪ y2 , ⎪ ⎪ ⎪ 2 56 ⎪ ⎪ ⎪ ⎨ ⎪ 566 87 04 − 2 56 y ⎪ ⎪ ⎪ ⎪ ⎪ ⎪ ⎩ 566 8704y2 , 1 /2, h t t, and ≤ y ≤ 1, − 566 87 04 , 2 56 ≤ y ≤ 2, 5 .2 y ≥ Conclusion Equation 5.1 has ... 3 26 , no 2, pp 121 2– 12 24 , 20 07 26 Boundary Value Problems 44 P Kang, Z Wei, and J Xu, “Positive solutions to fourth-order singular boundary value problems with integral boundary conditions in ... for t ∈ J with √ √ ≤ y t ≤ 24 12 12 12 Proof By simple computation, we have μ 1 /2, ν 1 /2, γ 2, ρ 1 /6 Select r 1, and R 2, then for < r < R < ∞, we have f t, y ≤ Ik y , 2 56 5.3 1 /6, γ1 2, and ρ1...
... of minimal length joining a and b to v, and let p be the vertex furthest from v at which these paths intersect (certainly since they each pass through v there is some intersection) By the minimality ... of order n with odd girth 2k + (k ≥ 2) and ¯ 2d(G) minimal degree δ(G) ≥ Then n 4( k − 1) α(G) ≥ k−1 k ¯ 4d(G) 2 − k Proof To construct our independent set we mimic the proof of Theorem , but ... Griggs in [5] , improving the constant from 100−1 to2 .4 1 Shearer, in [8] , improved this bound still further to give that d(log d) − d + α(G) ≥ n (d − 1 )2 In [8] besides extending this result to...
... “0”, and mark the column (and row) to be removed by “◦” The second diagram (in Fig 1) shows the walk by using an “erase”-process (instead of removing the first row andthe hi ’th column inthe ... − x2 Subcase II.a) j = Then y′ = (y2 , , ym , 0, , 0) ∈ Xy2 ,m−1 If y′ (x′ , y′ ) ∈ Z2 since Xy2 ,m−1 ⊂ Yy2 ,d−x2 (because m − On the other hand, if x′ x2 x′ , then d − a − < d − x2 ) ... x′ , then (x′ , y′ ) ∈ Z2 since Xy1 +1,m−1 ⊂ Yy1 +1,d−x2 (because m − d − a − < d − x2 ) the electronic journal of combinatorics 16 (20 09), #R1 04 On the other hand, if x′ y′ , we must have x2 x′...
... )\Xi By the inductive hypothesis, there is a X2 -DS D2 in G2 such that |D2 | ≤ ψ(G2 ; X2 ) Since v2 ∈ D2 , the set D1 ∪D2 is a X-DS in G, and so γ(G; X) ≤ |D1 |+|D2 | ≤ ψ(G1 ; X1 )+ψ(G2 ; X2 ) As ... with minimum degree at o least two and large girth Graphs Combin 24 (20 08), 37 46 [ 12] W McCuaig and B Shepherd, Domination in graphs with minimum degree two J Graph Theory 13 (1989), 749 – 7 62 ... -DS D2 in G2 such that |D2 | ≤ ψ(G2 ; X2 ) Since D2 ∪ {w1 } is a X-DS in G, we have that γ(G; X) ≤ |D2 | + ≤ ψ(G2 ; X2 ) + As |V (G2 )| = |V (G)| − 2, |X2 | = |X| − 1, sc(G2 ; X2 ) + bc(G2 ; X2...
... ) the subsequence of S with index set IS1 · · · ISn We say two subsequences S1 and S2 are disjoint if gcd(S1 , S2 ) = λ If S1 and S2 are disjoint, then we denote by S1 S2 the −1 subsequence with ... (S(−a)−1 ) ≥ 2m−D(G) + 2m−D(G) = 2m−D(G)+1 This completes the proof of the theorem Notice that the result in [ 24 ] that N0 (S) ≥ 2| S|−D(G)+1 for any sequence S over G, together withthe following lemma, ... size, Integers (20 09), 537–5 54 [ 14] A Geroldinger and F Halter-Koch, Non-unique factorizations, Combinatorial and Analytic Theory, Pure and Applied Mathematics, vol 27 8, Chapman & Hall/CRC, 20 06...
... Population In 1998 577,7 72 793, 129 41 7 ,69 3 569 , 060 360 ,44 5 69 6,1 64 3 ,41 4, 26 3 1,1 86, 1 92 11 ,43 7 ,65 6 Rate (percent) 1.57 2. 28 1 .21 1.03 0.7 2. 53 n/a 1. 54 People living around the Lake have adapted tothe ... 21 26.6THE COMMERCIAL FISHING TERRITORIALITY 2 14 6. 6.1 The Commercial Fishing Lot Territory inthe Tonle Sap 2 14 6.6 .2 The Power of the Fishing Lot Owners 2 16 6 .6. 3 ... 6. 6.3 The Management of the Fishing Lots inthe Tonle Sap 22 0 6. 6.3.1 The Fishing lot Territoriality inthe Tonle Sap 22 0 6. 6.3 .2 The Controls of the Fishing Lots 22 3 6. 6.4...