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1 - 10 of 72 search results for KA :ZA31 |u:www.dpmms.cam.ac.uk where 0 match all words and 72 match some words.
  1. Results that match 1 of 2 words

  2. 9 May 2024: CJB BROOKES, KA BROWN. – Proceedings of the London Mathematical Society.
  3. 9 May 2024: BW Jordan, KA Ribet, AJ Scholl. – Compositio Mathematica. (2024). 160,.
  4. Professor Tony Scholl | Department of Pure Mathematics and…

    https://www.dpmms.cam.ac.uk/person/ajs1005
    9 May 2024: Publications. Modular curves and Néron models of generalized Jacobians. BW Jordan, KA Ribet, AJ Scholl. –
  5. Publications | Department of Pure Mathematics and Mathematical…

    https://www.dpmms.cam.ac.uk/publications?page=4
    9 May 2024: R Hložek, AI Malz, KA Ponder, M Dai, G Narayan, EEO Ishida, TA AllamJr, A Bahmanyar, X Bi, R Biswas, K Boone, S Chen, N Du, A Erdem, L Galbany, A
  6. Publications | Department of Pure Mathematics and Mathematical…

    https://www.dpmms.cam.ac.uk/publications?page=52
    9 May 2024: 361. (doi: 10.1112/jlms/s2-12.3.361). Injective Modules, Induction Maps and Endomorphism Rings. CJB BROOKES, KA BROWN. –
  7. Publications | Department of Pure Mathematics and Mathematical…

    https://www.dpmms.cam.ac.uk/publications?page=33
    9 May 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. –
  8. 28 Feb 2007: "!$#&%')(,.-0/214356,8793:<;='>:(?4@ ,.ACBED>79FG?4@IHKJ+@@LNM. O PRQ2S.TUVWXUVZY[]R_ab_VTcd_>e WXfK4gVShUVZY[jilkm_VTcRWnoa_V>pTcYnYXq9gShUVYn[VrdsQt_TvujZYnZfZsm >4"jwe WXfgVxS.Z yu R_at_VTc>QzW>Tx{"|P >eVT|Za{ )i}TcV[[h[gV|P_VTc>QI_VTduZYnZfZ)sm"
  9. 13 Feb 2006: Ì¡¢w PQP P z¡VRQCrhKo6 deWUdrÎWUYcWU Y RX4RXYj UkWU]w 0YcWÊi RSRQk P9î W RSTurq î RXjRX4z iUWRQYaEWzÛU P kà]w6mfE P __¥WdfIWUdqlRQkb P w9rIT_U_ cd klmf)¥ P ... df49 ¥c9[UYcWWU]W0 P lVi RQwÉY c>]wWqkbRQUd Kà] RQ($C}RKWdfWUd)&RXK¥4[U
  10. winskel02.dvi

    https://www.dpmms.cam.ac.uk/~martin/Research/Publications/2014/etat14.pdf
    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).
  11. The density of integral quadratic forms having ak-dimensional totally …

    https://www.dpmms.cam.ac.uk/~taf1000/papers/isotropic-subspaces.pdf
    22 Jan 2024: ρp(k,2k 1) =. aQp/(Qp)2P2k1(d(Q) = (1)ka,c(Q) = (1,a)k);. ρp(k,2k 2) = 1P2k2(d(Q) = (1)k1,c(Q) = 1). ... This gives four Qp-equivalence classes of forms, with invariants d(Q) = (1)ka andc(Q) = (1,a)k.

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