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4 Oct 2013: 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. ... 1. π. eikxsin ka. kdk =. {1 |x| < a,0 |x| > a.

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.

15 Mar 2013: It follows automatically, or if you prefer itcan be proved directly, that the family of right adjoints (kA). : ... That intuition is correct and one can argue. concretely since for AM7 SA, we have k̂(M )(a, a) = M (ka, a).

10 Sep 2013: Statutes and Ordinances of the University of Cambridge. Preceding: Chapter X. Following:CHAPTER XI. pp. 671–754. THE UNIVERSITY OFFICERS. Section 1. Section 2. Section 3. Revised edition 2013. The Chancellor, Masters and Scholars of the University

23 Oct 2013: 2. As stated in the First-stage Report, the Cancer Research UK Cambridge Institute (CRUK CI) opened in a new purpose-built facility (the Li Ka Shing Centre) in January 2007.

19 Oct 2013: J<6{4)01# "9#mI =9? : : "9#r=:; DJzG=x? 0- I?6,z#1 Kj BKj'Kä :6#(8º Jz0 G= 8G? ... 6'? ] BKj0G=>=# Kj Km'Kä :#I =º? :;81#G5#6: º#=>c0- "GG "(8º J= G= 0G=º# Km Kj'EKà :#c X8Ñ?

19 Oct 2013: ó ö ëLë BnF í öJLFLö-K ëlê D[F é KÁ@ òóí ø ê @pöFWK5î ð ø¥FWJö5ñ ê¥ò ø¥KpF ý ñ êÒëLê û#ø¥K¿ö-Dî ê Dù0JöJK5î[Jö-î ... ïí K5î ê F ê¥ò D ë F é öF@ ò D ú J ó K5îF é KÄ@pö ð ë K ëÁò ùbF é K

6 Nov 2013: Chavali, Sreenivas, W. Chazara, Olympe Anne. Che, Ka Hing. Cheesman, David James.

25 Sep 2013: H. Ireland-Zecchini, Dr. A. A. Neves, Prof. K. M. BrindleCancer Research UK – Cambridge Research Institute (CRI),Li Ka Shing Centre, Robinson Way, Cambridge, CB2 0RE, UK,† Electronic Supplementary Information (ESI)

27 Jan 2013: The rail pads andbearings are modelled as continuous resilient layers of stiffness ka and kb respectivelyper unit length [6]. ... G̃a = ka(Ỹ1 Ỹ2) (2.44). 18. 2.2. Modelling the track. The joining condition between the slab and tunnel invert results

22 May 2013: Theorem 4.2. The vector of mean hitting times kA = (kAi : i I) is the minimalnon-negative solution to the system of linear equations. {. ... 4.1). Proof. First we show that kA satisfies (4.1). If X0 = i A, then HA = 0, so kAi = 0.If X0 6 A, then HA 1, so

14 Aug 2013: Let K = Ka/xa, a = 0,. , 3 be a vector field generating a one-parameter group oftransformations of M with orbits Γ.

3 Jul 2013: J Biol Chem 276(27):24911–24917. 6. Huebsch KA, Maimone MM (2003) Rapsyn-mediated clustering of acetylcholine re-ceptor subunits requires the major cytoplasmic loop of the receptor subunits.J

4 Feb 2013: Security I. Markus Kuhn. Computer Laboratory. Lent 2013 – Part IB. http://www.cl.cam.ac.uk/teaching/1213/SecurityI/. 1. What is this course about? Aimsto cover essential concepts of computer security and cryptography. ObjectivesBy the end of the

26 Jul 2013: ¤ and compute a matrix F with components fij = cij =( i ¤j ).The minimal-energy stabilizing feedback controller is then given by u = KÀ , whereK = B ¤ F ¡1.

19 Oct 2013: iσζ̂ kA sinh kh = 0. and from the second (pressure) (). gζ̂ iσA cosh kh = 0. Regarding these as a system of two linear algebraic equations for the two unknown constants ζ̂

5 Aug 2013: yi1 = ŷi wi = ŷi kA(x R̂ŷi) (3). = ŷi ky0 kPSŷi = ky0 (I kP.

15 Aug 2013: $@d[ $@dJ$s ¡ , where ¢ £¤W / is introducedasthebaseindex of thelast peakaffecting thedataat time :K A 1 1 R $¥B K8 / H y #ª « RT U «-« T Uw v A

4 Feb 2013: Security I. Markus Kuhn. Computer Laboratory. Lent 2013 – Part IB. http://www.cl.cam.ac.uk/teaching/1213/SecurityI/. 1. What is this course about? Aimsto cover essential concepts of computer security and cryptography. ObjectivesBy the end of the

19 Oct 2013: GRAVITY WAVE GENERATION BY VORTICAL FLOWS. IN A ROTATING FRAME. Rupert Ford. Churchill College Cambridge. A dissertation sublnitted for the degree of Doctor of Philosophy. at the University of Cambridge. October, 1993. To my grandparents. Margaret