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21 - 30 of 59 search results for TALK:PC53 20 |u:www.dpmms.cam.ac.uk where 0 match all words and 59 match some words.

  1. Results that match 1 of 2 words

  2. vt.dvi

    https://www.dpmms.cam.ac.uk/~ik355/PAPERS/vt08.pdf
    19 Nov 2021: 20,. Pr{Ŝn µ > and |T̂n 53 | < u} e(0.0367)n2, (2). ... Forthe sake of visual clarity, the values of µ2 are plottedonly every 20 simulation steps.

  3. The Bloch-Kato conjecture on special values of L-functions Jef ...

    https://www.dpmms.cam.ac.uk/~jcsl5/BK-studygroup.pdf
    10 Mar 2021: 5. Definition 1.20. Define the equivalence relation f (called f-equivalence) on (isomorphism classes of) theobjects of M as the equivalence relation generated by:.

  4. The étale homotopy type of a scheme Jef Laga ...

    https://www.dpmms.cam.ac.uk/~jcsl5/EtaleHomotopyType.pdf
    20 Apr 2021: The étale homotopy type of a scheme. Jef Laga. April 20, 2021.

  5. ON PAIRS OF 17-CONGRUENT ELLIPTIC CURVES T.A. FISHER Abstract. ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/congr17.pdf
    4 Jun 2021: 20 T.A. FISHER. (ii) The only Q-points on Z̃(17, 3) lie above one of the curves. ... 328 204 240 76 32 4 144 92 8 36 20 24 20 12.

  6. E-algebras and general linear groups

    https://www.dpmms.cam.ac.uk/~or257/slides/Oxford2021.pdf
    18 Jan 2021: By the Solomon–Tits theorem, thisis a wedge of n-spheres. 20. The k-fold Tits building. ... By the Solomon–Tits theorem, thisis a wedge of n-spheres. 20. The key theorem.

  7. Chapter 3 Einstein’s equations 3.1 Einstein’s equations and matter ...

    https://www.dpmms.cam.ac.uk/~cmw50/resources/MA4K5/MA4K5Ch3.pdf
    15 Oct 2021: An admissible triple (Σ,h,k) consists of a smooth 3dimensional manifoldΣ, equipped with a Riemannian metric h and a symmetric (0, 2)tensor k satisfying theEinstein constraint equations (3.20), ... Definition 20. An isometric embedding from (M,g) to

  8. COMPUTING STRUCTURE CONSTANTS FOR RINGSOF FINITE RANK FROM MINIMAL ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/str_consts.pdf
    21 Sep 2021: an2 to i, 1,. , îj,. ,n 1. 20 TOM FISHER AND LAZAR RADIČEVIĆ. ... The following lemma prepares for the proof of (20). COMPUTING STRUCTURE CONSTANTS 21.

  9. Chapter 2 Distributions The theory of distributions (sometimes called …

    https://www.dpmms.cam.ac.uk/~cmw50/resources/M3P18/M3P18Ch2.pdf
    15 Oct 2021: You’ll see shortly why we use this notation. 20. Chapter 2 Distributions 21.

  10. The density of polynomials of degree n over Zphaving ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/prob_roots.pdf
    26 Mar 2021: tn =. (n=0. xntn. )p(1 t)p(1 pt)1. (20). Proof. In (18), set x1e = xe, and set xde = 1 for all d 2. ... Number Theory 133:5 (2013), 1537–1563. 20. Introduction. Relation to previous work.

  11. Chapter 1 The Wave Equation and Special Relativity 1.1 ...

    https://www.dpmms.cam.ac.uk/~cmw50/resources/MA4K5/MA4K5Ch1.pdf
    15 Oct 2021: 20 Chapter 1 The Wave Equation and Special Relativity. Proof. We can calculate, using part 1.

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