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1 - 20 of 40 search results for postgraduate entry requirements |u:www.dpmms.cam.ac.uk where 1 match all words and 39 match some words.
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  2. An Unofficial Guide To Part III Although the production ...

    https://www.dpmms.cam.ac.uk/~twk10/PartIII.pdf
    5 Oct 2019: worldconsider Part III to be ‘adequate preparation for direct entry to doctoralstudy’15. ... For many countries, these form part ofthe visa requirements which the university cannot alter.
  3. Results that match 2 of 3 words

  4. Publications | Department of Pure Mathematics and Mathematical…

    https://www.dpmms.cam.ac.uk/publications?page=60
    18 Jul 2024: 21. (doi: 10.1239/jap/1300198133). Scheduling jobs by stochastic processing requirements on parallel machines to minimize makespan or flowtime.
  5. Publications | Department of Pure Mathematics and Mathematical…

    https://www.dpmms.cam.ac.uk/publications?page=135
    18 Jul 2024: 2003). 15,. 7. (doi: 10.1093/intqhc/15.1.7). Separating Milliken-Taylor systems with negative, entries.
  6. Topics in Analysis: Example Sheet 1 Lent 2007-08 N. ...

    https://www.dpmms.cam.ac.uk/study/II/TopicsinAnalysis/2007-2008/sheet1.pdf
    4 Feb 2008: By considering a suitable map from thetriangle T = {x R3 : x1, x2, x3 0, x1 x2 x3 = 1} into itself, prove that A has an eigenvectorwith positive entries. ... someτ 0, and for each x D, the requirement that this point belongs to D determines uniquely anon
  7. Topics in Analysis: Example Sheet 1 Michaelmas 2011-12 N. ...

    https://www.dpmms.cam.ac.uk/study/II/TopicsinAnalysis/2011-2012/11-12sheet1.pdf
    30 Oct 2011: By considering a suitable map from thetriangle T = {x R3 : x1, x2, x3 0, x1 x2 x3 = 1} into itself, prove that A has an eigenvectorwith positive entries. ... someτ 0, and for each x D, the requirement that this point belongs to D determines uniquely anon
  8. 09-sheet1.dvi

    https://www.dpmms.cam.ac.uk/study/II/TopicsinAnalysis/2008-2009/09-sheet1.pdf
    22 Jan 2009: By considering a suitable map from thetriangle T = {x R3 : x1, x2, x3 0, x1 x2 x3 = 1} into itself, prove that A has an eigenvectorwith positive entries. ... someτ 0, and for each x D, the requirement that this point belongs to D determines uniquely anon
  9. 10-11sheet1.dvi

    https://www.dpmms.cam.ac.uk/study/II/TopicsinAnalysis/2010-2011/10-11sheet1.pdf
    19 Oct 2010: By considering a suitable map from thetriangle T = {x R3 : x1, x2, x3 0, x1 x2 x3 = 1} into itself, prove that A has an eigenvectorwith positive entries. ... someτ 0, and for each x D, the requirement that this point belongs to D determines uniquely anon
  10. 09-10sheet1.dvi

    https://www.dpmms.cam.ac.uk/study/II/TopicsinAnalysis/2009-2010/09-10sheet1.pdf
    21 Oct 2009: By considering a suitable map from thetriangle T = {x R3 : x1, x2, x3 0, x1 x2 x3 = 1} into itself, prove that A has an eigenvectorwith positive entries. ... someτ 0, and for each x D, the requirement that this point belongs to D determines uniquely anon
  11. Over.dvi

    https://www.dpmms.cam.ac.uk/~twk10/Over.pdf
    11 Jun 2013: All application for undergraduate entry have to be in by a fixed date some-time in the middle of October for entry in the following October. ... 13 Older candidates. There is no upper age limit for entry to Cambridge.
  12. rssb_1000 133..161

    https://www.dpmms.cam.ac.uk/~ik355/PAPERS/cvmcmcJ.pdf
    5 Jun 2020: Γ.G/θÅ =π{F̂ G. P F̂ /.PG/},where the k k matrix Γ.G/ has entries Γ.G/ij =π{GiGj. ... the matrix k.I A/1, where A has entries Aij = Qij =Qii, 1 i = j k, Aii = 0 for all i,and I A is always invertible.Proof.
  13. ON PAIRS OF 17-CONGRUENT ELLIPTIC CURVES T.A. FISHER Abstract. ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/congr17.pdf
    4 Jun 2021: For example, the entry with m = 18shows that Z(17, 1) contains a curve isomorphic to y2 = t2 10t 1. ... is only needed for the first entry, where the relevant ellipticcurves are the ones defined in the introduction.
  14. hyb.dvi

    https://www.dpmms.cam.ac.uk/~ik355/PAPERS/hyb.pdf
    5 Jun 2020: To encode each sub-block, the encodersearches all 2R(D) entries of the codebook, in order to find the one which has the smallestdistortion with respect to that sub-block. ... Nevertheless, because of the vastly different memory requirements, in
  15. Appendix A Some background results A.1 Linear algebra A.1.1 ...

    https://www.dpmms.cam.ac.uk/~cmw50/resources/MA4K5/MA4K5App.pdf
    15 Oct 2021: We can define the dual basisB := {ei}i=1,.n uniquely by the requirement. ... V. If we have one negative entry and the rest positive, or one positive and the rest negative,we say the metric has Lorentzian signature.
  16. Abstract Interpretation of Proofs: ClassicalPropositional Calculus…

    https://www.dpmms.cam.ac.uk/~jmeh1/Research/Publications/2004/aap04.pdf
    6 Jul 2004: The several requirements added are natural simplifying assumptions.They do not really have much proof theoretic justification as things stand. ... For the moment it is best to regard these requirements as being justified by themodels which we are able to
  17. INVARIANT THEORY FORTHE ELLIPTIC NORMAL QUINTIC, I. TWISTS OF ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/invenqI.pdf
    16 Oct 2011: However for n > 3 their entries are only determined up to the addition ofquadrics vanishing on C. ... We checked by direct calculation that all the entries of J5belong to the homogeneous ideal I(Cφ) = (p0,.
  18. The density of polynomials of degree n over Zphaving ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/prob_roots.pdf
    26 Mar 2021: t2). This last requirement is needed, since otherwise we could replace Ad and Bd by λdAd andλdBd where λ is a constant. ... Sincecmn = bn, the last row consists of 0’s except for the final entry which is 1.
  19. aaaa.dvi

    https://www.dpmms.cam.ac.uk/~tef10/cam_only/Stephan-on-recursiontheory.pdf
    24 Feb 2012: Recursion Theory. Frank Stephan. Semester I, Academic Year 2008-2009. Recursion theory deals with the fundamental concepts on what subsets of naturalnumbers (or other famous countable domains) could be defined effectively and howcomplex the so
  20. Part IB - Groups, Rings, and Modules

    https://www.dpmms.cam.ac.uk/~or257/teaching/notes/GRM.pdf
    31 Jan 2024: the set of invertible nn matrices with entries in Z/p,the integers modulo p, a prime number.
  21. Log-concavity, ultra-log-concavity, and a maximum entropy propertyof…

    https://www.dpmms.cam.ac.uk/~ik355/PAPERS/JKM09-cpmaxent.pdf
    5 Jun 2020: E(t) := E[ log CQbp(Wt)],. where p denotes the parameter vector with all entries equal to λ/n. ... Observe that log-concavity of Q# is a weaker requirement thanlog-concavity of Q.
  22. Department of Pure Mathematics and Mathematical Statistics Research…

    https://www.dpmms.cam.ac.uk/~mb139/documents/guide.pdf
    1 Oct 2009: Its use is simple: just read it. It is complemented by more formal booklets produced by theBoard of Graduate Studies (“Code of Practice - Graduate research degrees and certificatesof postgraduate studies”), The ... Having a mentor (in other

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