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41 - 60 of 65 search results for KA :ZA31 |u:www.dpmms.cam.ac.uk where 0 match all words and 65 match some words.
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  2. Profinite Groups and Group Cohomology Gareth Wilkes Part III ...

    https://www.dpmms.cam.ac.uk/~grw46/LectureNotes2021.pdf
    19 Jan 2021: Profinite Groups. and Group Cohomology. Gareth Wilkes. Part III Lent Term 2021. Introduction. Much of the story of pure mathematics can be expressed as a desire to answerthe question ‘When are two objects different?’. Showing that two objects
  3. Hopf measuring comonoids and enrichment

    https://www.dpmms.cam.ac.uk/~jmeh1/Research/Publications/2017/hlfv17.pdf
    4 Apr 2018: Proc. London Math. Soc. (3) 115 (2017) 1118–1148 C2017 London Mathematical Societydoi:10.1112/plms.12064. Hopf measuring comonoids and enrichment. Martin Hyland, Ignacio López Franco and Christina Vasilakopoulou. Abstract. We study the existence
  4. Geometric inverse problems with emphasis on two dimensions Gabriel ...

    https://www.dpmms.cam.ac.uk/~gpp24/GIP2D_driver.pdf
    1 Feb 2023: Geometric inverse problems. with emphasis on two dimensions. Gabriel P. Paternain, Mikko Salo, Gunther Uhlmann. iii. To our families and all who have supported us. This material has been published by Cambridge University Press & Assessment
  5. HX1Lycée Louis le Grand 2015-2016 Mathématiques Classe de…

    https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/Mathematiques-Sup.pdf
    31 Aug 2023: HX1Lycée Louis le Grand 2015-2016. Mathématiques. Classe de Mathématiques Supérieures. Cours de Véronique Lods. Notes de Alexis Marchand. Table des matières. 1 Complexes 1I Définition de C. 1II Conjugaison et module. 1III Étude de U = {z C,
  6. AAA Part IB of the Mathematical Triposof the University ...

    https://www.dpmms.cam.ac.uk/study/IB/LinearAlgebra/2012-2013/linear-algebra.pdf
    13 Jan 2013: AAA. Part IB of the Mathematical Triposof the University of Cambridge. Michaelmas 2012. Linear Algebra. Lectured by:Prof. I. Grojnowski. Notes by:Alex Chan. Comments and corrections should be sent to awlc2@cam.ac.uk. This work is licensed under a
  7. MP∗2Lycée Louis le Grand 2016-2017 Mathématiques Classe de…

    https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/Mathematiques-Spe.pdf
    31 Aug 2023: MP2Lycée Louis le Grand 2016-2017. Mathématiques. Classe de Mathématiques Spéciales. Cours de Yves Duval. Notes de Alexis Marchand. Table des matières. 1 Suites Réelles et Complexes 1I Bornes supérieures et bornes inférieures. 1II Suites
  8. @let@token Dynamical Black Hole Entropy

    https://www.dpmms.cam.ac.uk/~rbdt2/NAGR/NAGR_07_Wald.pdf
    9 Nov 2023: cross-sections C1 and C2 yieldsκ. 2π[δSC2 δSC1 ] =. ξaδCa =. δTabξ. akbhdV dn2x. where ka is the tangent to the affinely parametrized generatorsof the horizon. ... Since. ka =1. κVξa. this is equivalent to. V2SvNV 2. 2πκ.
  9. Topologie et Calcul DifférentielCours de Claude DanthonyNotes de…

    https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/L3-Topologie-Calcul-Differentiel.pdf
    22 Mar 2018: Soit(λα)αA KA une famille presque-nulle. Alors :. αAλαxα. 2. =αA|λα|2. En particulier, (xα)αA est libre.
  10. 9 Jul 2004: YÂÀOÝ&Fº&»wÀa=kûwÀmÀÌ1Ö=kÃO8Ó FÌË$ÀƺÀ"!Ä7ȵÀ}:Â$7Ü7À»wÀ7À}ÁUÅLÈ}$À}ÄÌ µÏ¢&»»ÎÕÃB#7ÃçËÄ7Ö7ÈÀÄ7ÌAÀ¿%$&'(Â') ÃBµÁ+ EÓ-, ¿ µ}Àµ&a$Ã=µÁÌ7»ÅÕºÀ77kºykÃ͵wÁ77µÁ}7µÎ¿bÀ»Ã:
  11. � ������� �� � ����� � ����� � ��������� ...

    https://www.dpmms.cam.ac.uk/study/IB/GroupsRings%2BModules/2007-2008/grm_ex3_latex.pdf
    6 Mar 2008: N QoKA][a@sGYbªicmFWGIyXjGIG» iyGIX2NpVWiTHjVsa>H2A{H2dYiyvH¢a>AvW]UHjVWGsGYbN?à ÌyCpá VWiTHjVsa>HuâRãä)å A]KWA{kA]jAgWbGhgzæT2VWGIvWGIcGYXFæ.A] x XjAtwGacvW.ç@è%é¡èæpFêÛmJëA]asGYbicmod¢VsacXjacdIHjGYXZA]ZHjAdKæ¡?BH_V4A]KtuG)a
  12. Publications | Department of Pure Mathematics and Mathematical…

    https://www.dpmms.cam.ac.uk/publications?page=34%2CCONCAT%280x716b767071%2C%28SELECT%20%28ELT%282383%3D2383%2C1%29%29%29%2C0x7178767871%2CFLOOR%28RAND%280%29%2A2%29%29x%20FROM%20INFORMATION_SCHEMA.PLUGINS%20GROUP%20BY%20x%29a%29%27
    4 Jul 2024: R Hložek, EEO Ishida, J Guillochon, SW Jha, DO Jones, KS Mandel, D Muthukrishna, A O’grady, CM Peters, JR Pierel, KA Ponder, A Prša, S Rodney, VA Villar. –
  13. The fundamental theorem of arithmetic

    https://www.dpmms.cam.ac.uk/~wtg10/FTA.html
    15 Jun 2000: How to discover a proof of the fundamental theorem of arithmetic. The usual proof. Here is a brief sketch of the proof of the fundamental theorem of arithmetic that is most commonly presented in textbooks. 1. First one introduces Euclid's algorithm,
  14. Boundary rigidity for Lagrangian submanifolds, non–removable…

    https://www.dpmms.cam.ac.uk/~gpp24/intlag.pdf
    19 Feb 2003: Then. ‖A‖ = limk. (kA)k. Gromov showed [Gro2] that the open unit ball of the stable norm coincideswith the sectional shape of U.
  15. Algèbre 2Cours de Greg McShaneNotes de Alexis Marchand ENS ...

    https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/L3-Algebre-2.pdf
    1 May 2018: Alors il existe un corps KA, appelé corps des fractionsde A, t.q. ... phisme de corps ψ : KA F t.q. ϕ = ψ j (i.e.
  16. paper.dvi

    https://www.dpmms.cam.ac.uk/~jmeh1/Research/Publications/2001/hp01pcm.pdf
    11 Dec 2001: i). IjB - [B,B]. @@@@@. j[A,B]R. [[A,B], [A,B]]. kA? 7. Hyland and Power. ... ii). [A,C]kA- [[A,A], [A,C]]. [A,C]. w. w. w. w. w. w.
  17. problemsm2pm1

    https://www.dpmms.cam.ac.uk/~cmw50/resources/M2PM1/problemsm2pm1HintsA.pdf
    15 Oct 2021: g(x) =. 1X. k=1. ka. k. x. k1. also has radius of convergence R.
  18. 10 Mar 2006: "$#&%')(,.-0/214356,8793:<;='>:(?4@ ,.ACBED>79FG?4@IHKJ+@@LNM. O P K QRTSUWVXSYVZ[[]_Kbac badefgh i]0KShS KjkQclb[]emdQin6oqprdQisPtprd.QWEoqpruv xw>y{z |C} v ]xwKy{z |}Z v | O w v ]xw>yrz |}Z v | O w v w>y{z |} v 4|C | O w v w>ycz |} v 4| O wg.
  19. 14 Feb 2007: w" 0YcWÊi RSRQk P9ß W RSTurq ß RXjRX4"z" iUWRQYaEWzÖU P kà]w6mfE P __¥WdfIWUdqlRQkb P w9rIT_U_ cdklmf)¥ P zKRXKRQVwÉ"YÛi RQUYZRQiU P RQkb P U]kEkkb[UY_jWhzw" ... Kà] RQC}RKWdfWUdRXK¥4[U RQT]wWjÖ P kÎ]w ]RQU P [Ua._ c_}RQRXj}g 0YcWU PQP
  20. Electronic Notes in Theoretical Computer Science 83 (2004)URL:…

    https://www.dpmms.cam.ac.uk/~jmeh1/Research/Publications/2003/chp03.pdf
    19 Aug 2008: for each pair (A, B) a natural transformation. C(A, B)K - D(KA, KB). ... R. HB. Hf? ᾱf KA = HA. 1? βA- KA. @@. @@. @. αB χB. R. β̄f. HB. 1? βB- KB. Kf?
  21. The Loop & Sphere Theorems Reading group on 3-manifolds ...

    https://www.dpmms.cam.ac.uk/~aptm3/docs/maths/2023-LoopTheorem.pdf
    10 Feb 2023: g :(D2,S1. ) (M,B). such that[g|S1. ]6= 1. Set c =. [g|S1. ] π1B, and write c = ka b, with. k, Z.

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