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14 Jun 2014: b) A little while later, dendrites have extended enoughto overlap and cause some small movement and a slight increase in mosaic regularity (RI = 3.3). ... Specifically, what kinds of mosaics emergeif some randomly arranged undifferentiated cells inhibit

19 Jun 2014: 0 is some constant independent of a and b.Then, f is recovered by solving. ... Changing Ψ may provide marginal benefits, if any, since thecoherence barrier always occurs at some N.

14 Jun 2014: In some cases,relevant data have been reported previously; for the others, we. ... 6 B). In some cases, LL5 alsorimmed the outer circumference of the perforations that trans-form plaques into annuli and then into branched structures (Fig.6, C and D).

14 Jun 2014: of neuron are less than or equal to some distance t apart.|A| is the field area, and n is the number of neurons. ... Again, some methodologies exist for handling non-homogeneitiesin spatial density across the field (Baddeley and Turner, 2005).

29 Aug 2014: Some further technicaldetails concerning the zeroth-order problem are given in Appendix C. ... iIp 3̂ = %2 6π µR20 B%% (V̂ Ûe ) 8π µ R30 C 3̂, (99).

10 Jun 2014: Suppose that B is an orthonormal basis of some space T L2(R) (i.e. ... Then we have, for some constants9 C1,C2 > 0,. C1 logd1(N 1).

6 Nov 2014: The Frobenius integrability condition yields. [X,Y ] = aX bY. for some a and b. ... x. b)dxa TMg, where g is the Lie algebra of some gauge group G.The corresponding curvature F = Fabdx.

14 Jun 2014: C, D) Autocorrelogram of mosaics in (A) and (B), with 25 lm annuli. ... Only the large black dots were analyzed in panel (B); small black dots werediscarded.

24 Jun 2014: 1.1 Compressed Sensing and the Coherence BarrierLet us now provide some background regarding compressed sensing and incoherence. ... with f(N) 0 as N. If, for some constants C1,C2 > 0, we have.

31 May 2014: Since ŷ V Eω for some ω , we have |ŷ ω|E |ŷ ω̃|E.Therefore. ... g satisfies the relation (2.9) with some 0 < A,B <. This can be easily proved byusing the inequalities (2.19), and the fact that.