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31 Jan 2013: Statutes and Ordinances of the University of Cambridge. Preceding: Chapter X. Following:CHAPTER XI. pp. 687–750. THE UNIVERSITY OFFICERS. Previous section:Section 3. SPECIAL REGULATIONS FOR UNIVERSITY OFFICERS. Vice-Chancellor. Advisory Committee.

20 Feb 2013: 21 main H9Cambridge Pancreatic Cancer Centre (Cambridge Research Institute,. Li Ka Shing Centre, Robinson Way). ... 23 main H8 Cambridge Printing (University Printing House, Shaftesbury. Road). 24 main J12 Publishing Division (The Edinburgh Building,

10 Nov 2013: ka†k. )] O(N. 1/20 ). cf. quantum AF in spin-wave approximation. ... 2. (akak a. †ka†k. )]As with quantum AF, Ĥ diagonalised by Bogoluibov transformation:(.

25 Sep 2013: Fawcett, F. J. Leeper, and K. M. Brindle, Bioconj. Chem., 2013,24, 934–941. ... R. Bertozzi, Proc.Natl. Acad. Sci., 2002, 99, 19–24.25. 13. D. H.

4 Oct 2013: Xn(x) = Bn sinnπx. Lλn =. n2π2. L2. (24). Note that the first set eq. ... if ψ = 0at r = a then Rnk(a) = Jn(ka) = 0 so for each n, ka = kni with i = 1, 2,.

16 Jul 2013: where Ka is the number of codons encoding for the amino acid a, ns,a(ca) is the number of. ... times a spin s is associated to the codon ca of the amino acid a and Ns,a =Ka.

24 Dec 2013: Special No 5. Tuesday 24 December 2013. Vol cxliv. pp. 1–100. ... Old Testament Studies: Graham Ivor Davies, F. Oncology, Li Ka Shing: Bruce Anthony John Ponder, JE.

26 Jul 2013: 4,5,24–30]. The individual locomotion of spermatozoa was first studiedby G. I. ... Bottom: Variation of the ratio of the minimum to themaximum of the rate of energy dissipation with ka (symbols).

4 Oct 2013: n2π2 1. (24). On the other hand we had in a previous example the expression constructed from homo-geneous solutions:. ... Its FT is easy to calculate:. f̃(k) =. aaeikx dx =. aa. cos(kx) dx =2 sin(ka). k. (41). so by the Fourier inversion theorem we get.

27 Jan 2013: r=a. BBrBz.  = [U]r=a B (2.24)Equilibrium of forces at the interface results in. ... The rail pads andbearings are modelled as continuous resilient layers of stiffness ka and kb respectivelyper unit