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  2. Total variation cutoff in a tree Yuval Peres∗ Perla ...

    www.statslab.cam.ac.uk/~ps422/tree-cutoff.pdf
    10 Jul 2013: We abusenotation and denote by nj the root of Tj and by 0 the root of T0. ... Using Claim 4.2 for the function (h(x) h(nj)) restricted to x Tj we obtainvTj.
  3. Bounds on the Optimal Rate for Synchronizationfrom Deletions and ...

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/RV285/ita_synch_sc.pdf
    5 Aug 2013: H(Tj|Tj1 Yj1Yj) =n(1 γ γiᾱ). n(1 i)h. (iᾱ. 1 γ γiᾱ. ). ... H(T|Y ) =mj=1. H(Tj|T j1 Y ). mj=1. H(Tj|Tj1, Yj1, Yj). =
  4. 22 May 2013: Pj(Tj < ) Pj(Hi < )Pi(Hj < ) = 1. 5.5 Relation with closed classes. ... P(X0 = i)Pi(Tj < ). so it suffices to show that Pi(Tj < ) = 1 for all i I.
  5. Applied Multivariate Analysis, Notesoriginally for the course of Lent …

    https://www.dpmms.cam.ac.uk/~pmea/AppMultNotes.pdf
    23 Sep 2013: up). Then. UTX Np(UTµ,UTV U). ButuTj V ui = λiu. Tj ui. ... Σnj=1Σki=1(y. Tj ai). 2,. and this last term isΣki=1a. Ti (Σ.
  6. AR235-FL37-11.Tex

    www.damtp.cam.ac.uk/user/phh/papers/annrev.pdf
    19 Oct 2013: 23 Nov 2004 1:27 AR AR235-FL37-11.tex AR235-FL37-11.sgm LaTeX2e(2002/01/18) P1: IBD10.1146/annurev.fluid.37.061903.175710. Annu. Rev. Fluid Mech. 2005. 37:263–93doi: 10.1146/annurev.fluid.37.061903.175710. Copyright c 2005 by Annual Reviews. All
  7. COMPUTING THE CASSELS–TATE PAIRING ON THE3-SELMER GROUP OF AN ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/ctp3.pdf
    19 Jun 2013: Lm where Lj = K(Tj) K. We write { , }j for the Hilbert normresidue symbol on Lj(ζp). ... Lj(ζp) : K]ϕK(α) =.  Indζp{α(Tj), ι(α′)(Tj)}j if ι(α′)(Tj) 6= 0,0 otherwise.If p = 3 then we may take.
  8. This site uses cookies. By continuing to use this ...

    www-g.eng.cam.ac.uk/nms/highlights-press/nanotechweb19042013.pdf
    19 Apr 2013: First light for MoS2. Now, a team of researchers led by Phaedon Avouris and Mathias Steiner of IBM’s TJ Watson Research.
  9. Generalized sampling and the stable and accuratereconstruction of…

    www.damtp.cam.ac.uk/research/afha/anders/BAACHSpecData.pdf
    5 Oct 2013: 2. where T = [1, 1) is the unit torus). Given the Fourier coefficients of f , we would like to reconstruct in theorthonormal basis of Chebyshev polynomials φj (x) = cj Tj (x) ... Given that the first kind Chebyshev polynomials Tj are orthogonal with.
  10. U N I V E R S I T ...

    https://www.reporter.admin.cam.ac.uk/reporter/2012-13/special/05/05_Officers_Pt1.pdf
    5 Mar 2013: U N I V E R S I T Y O F F I C E R SPA RT I. C A M B R I D G E U N I V E R S I T Y. REPORTERS p e c i a l No 5 W e d N e S d ay 1 9 d e c e m b e r 2012 Vol cxliii. p U b l i S H e d b y a U T H o r i T y. 2 OFFICERS NUMBER–MICHAELMAS TERM 2012 [ S
  11. On the Optimal Rate for Synchronization fromDeletions and Insertions…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/RV285/ita11_talk.pdf
    5 Aug 2013: T indicates positions of complementary insertions. T = (T1,T2,. ). Tj = 1 if Yj is a complementary insertion, otherwise Tj = 0. ... T = (T1,T2,. ). Tj = 1 if Yj is a complementary insertion, otherwise Tj = 0.
  12. , 20120576, published 2 January 2013469 2013 Proc. R. ...

    www.damtp.cam.ac.uk/user/md327/skyrmion_proc.pdf
    14 Aug 2013: where the matrices ti generate the Lie algebra su(2) with the commutation relations [ti, tj] =(1/2)εijktk, and the one-forms Pj are given by (2.3). ... where the Pauli matrices τj are related to the generators of su(2) by tj = (i/2)τj.
  13. 10 Oct 2013: Advanced Probability. Perla Sousi. December 17, 2011. Contents. 1 Conditional expectation 3. 1.1 Discrete case. 4. 1.2 Existence and uniqueness. 5. 1.3 Product measure and Fubini’s theorem. 11. 1.4 Examples of conditional expectation. 11. 1.4.1
  14. Tutorial Bandit Processes and Index Policies Richard Weber,…

    www.statslab.cam.ac.uk/~rrw1/talks/YETQweber2013.pdf
    14 Nov 2013: Tutorial. Bandit Processes and Index Policies. Richard Weber, University of Cambridge. Young European Queueing Theorists (YEQT VII) workshop on. Scheduling and priorities in queueing systems,. Eindhoven, November 4–5–6, 2013. 1 / 52. 2 / 52. 3 /
  15. isit_final_version.dvi

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/RV285/isit_synch_channels.pdf
    5 Aug 2013: TMn) where Tj = 1 if Yj is a complementaryinsertion, and Tj = 0 otherwise. ... SMn1). T Mn indicates the complementary inser-tions in Y Mn : Tj = 1 if Yj is a complementary insertion,and Tj = 0 otherwise.
  16. Improved Capacity Lower Bounds for Channelswith Deletions and…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/RV285/indel_itw_final.pdf
    5 Aug 2013: TMn indicates the complementaryinsertions in Y Mn:Tj = 1 if Yj is a complementary insertion,and Tj = 0 otherwise.
  17. Generalized sampling and the stable and accuratereconstruction of…

    www.damtp.cam.ac.uk/research/afha/people/anders/BAACHSpecData.pdf
    5 Oct 2013: 2. where T = [1, 1) is the unit torus). Given the Fourier coefficients of f , we would like to reconstruct in theorthonormal basis of Chebyshev polynomials φj (x) = cj Tj (x) ... Given that the first kind Chebyshev polynomials Tj are orthogonal with.
  18. pone.0072286 1..5

    www-vendruscolo.ch.cam.ac.uk/waudby2013po.pdf
    4 Oct 2013: algorithms. Appl Opt 36: 1766–1775. 38. Vranken WF, Boucher W, Stevens TJ, Fogh RH, Pajon A, et al.
  19. VERMA MODULES FOR IWASAWA ALGEBRAS ARE FAITHFUL KONSTANTIN ARDAKOV ...

    https://www.dpmms.cam.ac.uk/~sjw47/VermaIwasawa.pdf
    12 Sep 2013: αjtj.  = mj=1. (ξi αj)tj =mj=1. δijtj = ti. for all i = 1,.
  20. Category DescriptionAA AUDIO EQUIPMENT INCLUDE VIDEO CONFERENCING,…

    https://www.finance.admin.cam.ac.uk/files/catcodes2013.pdf
    11 Mar 2013: Category DescriptionAA AUDIO EQUIPMENT INCLUDE VIDEO CONFERENCING, TELEVISION. AAA AUDIO SPEAKERS. AAB AUDIO CASSETTE RECORDERS. AAC AUDIO AMPLIFIER. AAD AUDIO TUNER. AAE AVA EQUIPMENT - REPAIR & MAINTENANCE. AB DISPLAY/PROJECTION EQUIPMENT AND
  21. Cluster detection in networks using percolation

    www.statslab.cam.ac.uk/~grg/papers/BEJ412.pdf
    14 Mar 2013: Patil and Taillie [42]argued that this can be done faster by using the tree structure of Qm, where the root is the entirenetwork Vm and a cluster K Km(tj ) ... is the parent of any cluster L Km(tj 1) such that L K ,where t1 < < tM denote the distinct

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