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Professor Richard Samworth | Department of Pure Mathematics and…
https://www.dpmms.cam.ac.uk/person/rjs5726 Jun 2024: T Ma, KA Verchand, RJ Samworth. (2024). (link to publication). A new computational framework for log-concave density estimation. -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications26 Jun 2024: T Ma, KA Verchand, RJ Samworth. (2024). (link to publication). Text Messages to Promote Physical Activity in Patients With Cardiovascular Disease: A Micro-Randomized Trial of a Just-In-Time Adaptive -
Boundary rigidity for Lagrangian submanifolds, non–removable…
https://www.dpmms.cam.ac.uk/~gpp24/intlag.pdf19 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. -
Dr Chris Brookes | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/person/cjbb126 Jun 2024: CJB BROOKES, KA BROWN. – Proceedings of the London Mathematical Society. -
Professor Tony Scholl | Department of Pure Mathematics and…
https://www.dpmms.cam.ac.uk/person/ajs100526 Jun 2024: Publications. Modular curves and Néron models of generalized Jacobians. BW Jordan, KA Ribet, AJ Scholl. – -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=18026 Jun 2024: CJB Brookes, KA Brown. – Transactions of the American Mathematical Society. -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=17926 Jun 2024: CJB BROOKES, KA BROWN. – Transactions of the American Mathematical Society. -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=226 Jun 2024: BW Jordan, KA Ribet, AJ Scholl. – Compositio Mathematica. (2024). 160,. -
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https://www.dpmms.cam.ac.uk/study/IB/GroupsRings%2BModules/2006-2007/07ex3.pdf28 Feb 2007: "!$#&%')(,.-0/214356,8793:<;='>:(?4@ ,.ACBED>79FG?4@IHKJ+@@LNM. O PRQ2S.TUVWXUVZY[]R_ab_VTcd_>e WXfK4gVShUVZY[jilkm_VTcRWnoa_V>pTcYnYXq9gShUVYn[VrdsQt_TvujZYnZfZsm >4"jwe WXfgVxS.Z yu R_at_VTc>QzW>Tx{"|P >eVT|Za{ )i}TcV[[h[gV|P_VTc>QI_VTduZYnZfZ)sm" -
��������� �� ��� ������ ��� ��� ������ ��������…
https://www.dpmms.cam.ac.uk/study/IB/GroupsRings%2BModules/2005-2006/06ex2.pdf13 Feb 2006: Ì¡¢w PQP P z¡VRQCrhKo6 deWUdrÎWUYcWU Y RX4RXYj UkWU]w 0YcWÊi RSRQk P9î W RSTurq î RXjRX4z iUWRQYaEWzÛU P kà]w6mfE P __¥WdfIWUdqlRQkb P w9rIT_U_ cd klmf)¥ P ... df49 ¥c9[UYcWWU]W0 P lVi RQwÉY c>]wWqkbRQUd Kà] RQ($C}RKWdfWUd)&RXK¥4[U -
winskel02.dvi
https://www.dpmms.cam.ac.uk/~martin/Research/Publications/2014/etat14.pdf15 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). -
The density of integral quadratic forms having ak-dimensional totally …
https://www.dpmms.cam.ac.uk/~taf1000/papers/isotropic-subspaces.pdf22 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. -
Pseudo-commutative monads and pseudo-closed 2-categories⋆ ⋆⋆ Martin…
https://www.dpmms.cam.ac.uk/~martin/Research/Publications/2002/hp02.pdf29 Sep 2008: jA : I [A,A],– eA : [I,A] A natural in A,– kA = kA,B,C : [B,C] [[A,B], [A,C]] natural in A, B and C,. ... 1. IjB - [B,B]. [[A,B], [A,B]]. kA? j[A. ,B] -. 2. -
��������� ��� ������������� ��������������� �� ��…
https://www.dpmms.cam.ac.uk/~ajs1005/preprints/height-all.pdf29 Jan 2010: FJ;KA_y3M,5GF¤/¥Ì :¿Í6{ @ 63A0Aa3Q:A638:WY8:WY8,O]L263JPK]WYK5¤M,C A0a3AK]5_OJPCAaM,KpH¢8:9P9;8>}'KG58:3KXJ;a3AGOsF63A0a3JPKXFJ;3Q:c3JPK]63AaF]OJ;M,3Q:9;A ... Æ Î Ñ E- Æ' 1 O Æ Î Ó m ÆßÈ@ -
Algebraic TopologyOscar Randal-Williams…
https://www.dpmms.cam.ac.uk/~or257/teaching/notes/at.pdf31 Jan 2024: Algebraic TopologyOscar Randal-Williams. https://www.dpmms.cam.ac.uk/or257/teaching/notes/at.pdf. 1 Introduction 11.1 Some recollections and conventions. 21.2 Cell complexes. 3. 2 Homotopy and the fundamental group 42.1 Homotopy. 42.2 Paths. 72.3 -
Transitive Sets in Euclidean Ramsey Theory Imre Leader∗† Paul ...
https://www.dpmms.cam.ac.uk/~par31/preprints/ert.pdf22 Nov 2010: Let t = a! and d = t. By Ramsey’s theorem, there exists a positive integer b such that whenever[b](t) is ka-coloured, there exists a monochromatic subset of order ... We next induce a ka-colouring c5 of [b](t) by colouring the set R [b](t). -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=16626 Jun 2024: AC Pell, KA Fox. – British Medical Journal. (1992). 305,. 1014. -
The Ward Correspondence and StationaryAxisymmetric Spacetimes…
https://www.dpmms.cam.ac.uk/~gt306/mp1.pdf16 Jan 2024: 4cK. cηab. (14). The general solution to eq. (14) is. Ka = Ta Labxb Rxa xbxbSa 2Sbxbxa,. -
Applied Probability Nathanaël Berestycki and Perla Sousi∗ March 6,…
https://www.dpmms.cam.ac.uk/~ps422/notes-new.pdf17 Mar 2017: Let hA(x) = Px(TA < ) and kA(x) = Ex[TA]. Theorem 2.2. ... kA(x) = 0 x A. QkA(x) =y. qxykA(y) = 1 x / A. -
The Effective Topos J.M.E. HylandDepartment of Pure Mathematics,…
https://www.dpmms.cam.ac.uk/~martin/Research/Oldpapers/hyland-effectivetopos.pdf25 May 2016: The Effective Topos. J.M.E. HylandDepartment of Pure Mathematics, Cambridge, England. 0 IntroductionThe subject of this paper is the most accessible of a series of toposes whichcan be constructed from notions of realizability: it is that based on -
mathias.dvi
https://www.dpmms.cam.ac.uk/~ardm/almira2.pdf4 Apr 2015: sociológica o psicolo’ogica de ka resistencia de Bourbaki a los logros de Gödel puede re-. -
The Effective Topos J.M.E. HylandDepartment of Pure Mathematics,…
https://www.dpmms.cam.ac.uk/~martin/Research/Pub81-90/hyland-effectivetopos.pdf25 May 2016: The Effective Topos. J.M.E. HylandDepartment of Pure Mathematics, Cambridge, England. 0 IntroductionThe subject of this paper is the most accessible of a series of toposes whichcan be constructed from notions of realizability: it is that based on -
weaksystems.dvi
https://www.dpmms.cam.ac.uk/~ardm/weaksystems.pdf4 Apr 2015: But then m iseither 0 or a successor; if 0, nothing to prove; if m = k 1, then ka exists and we can then form ma as theimage of a rudimentary ... 294 PROBLEM Is ma suitable in any sense? What seems to be true is that each ka is rud, and each [a]k butthat -
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https://www.dpmms.cam.ac.uk/~martin/Research/Publications/2006/hp06.pdf26 Apr 2006: pjw6Onj[tkj"t8z}}nNpxoLsOvX}r6r[sOYj[v.Srt3nN vjwp3n.yro8zìáKáç!Ká%é¤èäYrodpxq6n66oLrtLn.tXrw|!pxq!sOt1Yj[hn.o.lQn6rW6r[p(o3nN6sOoLnjW6nNY!sSpxsSrBr[|!p3qYjwpÁlQntLsO}6Sz6n.nNpxr6rl -
Mathematical Proceedings of the Cambridge Philosophical…
https://www.dpmms.cam.ac.uk/~ardm/UnsoundOrdinals.pdf4 Apr 2015: Mathematical Proceedings of the Cambridge Philosophical Societyhttp://journals.cambridge.org/PSP. Additional services for Mathematical Proceedings of the Cambridge Philosophical Society:. Email alerts: Click hereSubscriptions: -
Vanishing cycles and non-classical parabolic cohomologyA. J.…
https://www.dpmms.cam.ac.uk/~ajs1005/preprints/van.pdf29 Jan 2010: y0! (R0iig Symk F)x! (R1g! Symk F)x! (R1g Symk F)x! 0k k kA B CHere the top line is the exact sequence (2.8.1), and the bottom -
Independence for Partition Regular Equations Imre Leader∗† Paul A. ...
https://www.dpmms.cam.ac.uk/~par31/preprints/indeppr.pdf18 Sep 2006: Let A be a finite set and ka positive integer. Then there exists a positive integer d such that whenever Ad. -
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https://www.dpmms.cam.ac.uk/~twk/fellow.pdf16 May 2002: KA"C@=JDc3[.@]?KQ100"de_U=J Y?:557C1?f]Q@Dg5:.T3[0 2@= QB= 0"Q1?K3<hSi2T8:3U?:?:3NDj873k57.10"?:3k0lFW5:.T3bCT5:.T0 8m0"Q@Y ... E"Ū/¥¥]ª«E»4k«CB"«E/»]ªºP«eÄES/Wcª/)ÈÉSÄEªÅªHcª«E»4o"/«D7»]SÄEÁ«ÆµcFD7/»Ó"ªº"Wc«kÅ/Lc>«E -
lectures.dvi
https://www.dpmms.cam.ac.uk/~md384/lectures.pdf8 Nov 2007: Definition 2.14. Let Σ be a 3-manifold, ḡ a Riemannian metric on Σ, and Ka symmetric covariant 2-tensor. -
aap100.dvi
https://www.dpmms.cam.ac.uk/~ik355/PAPERS/firstJ.pdf5 Jun 2020: The Annals of Applied Probability2003, Vol. 13, No. 1, 304–362. SPECTRAL THEORY AND LIMIT THEOREMS FORGEOMETRICALLY ERGODIC MARKOV PROCESSES. BY I. KONTOYIANNIS1 AND S. P. MEYN2. Brown University and University of Illinois. Consider the partial -
Shan.dvi
https://www.dpmms.cam.ac.uk/~twk/Shan.pdf20 Dec 2018: Coding and Cryptography. T. W. Körner. December 20, 2018. Transmitting messages is an important practical problem. Coding theoryincludes the study of compression codes which enable us to send messagescheaply and error correcting codes which ensure -
Modi�ed Realizability Toposes and Strong Normalization Proofs…
https://www.dpmms.cam.ac.uk/~martin/Research/Oldpapers/ho93.pdf21 Aug 2008: 1. ): ka#. and. (S. 2. ) 9a 2 U:fa(ga)# =) sfg#:. -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=5%2C26 Jun 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 -
Modi�ed Realizability Toposes and Strong Normalization Proofs…
https://www.dpmms.cam.ac.uk/~martin/Research/Pub91-00/ho93.pdf21 Aug 2008: 1. ): ka#. and. (S. 2. ) 9a 2 U:fa(ga)# =) sfg#:. -
HX1Lycée Louis le Grand 2015-2016 Physique Classe de Mathématiques ...
https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/Physique-Sup.pdf31 Aug 2023: On a donc ici Epe = 12 kA2 cos2(ωt φ). Au final, on obtient Em = Ec Epe = 12 kA. ... 2. On s’intéresse aux valeurs moyennes des différentes formes d’énergie. On a :. ⟨Ec⟩ =12 kA. 2〈sin2(ωt φ). 〉et ⟨Epe⟩ =. 12 kA. 2〈cos2(ωt φ). -
Modular Forms of Weight one Jef Laga Contents 1. ...
https://www.dpmms.cam.ac.uk/~jcsl5/partIIIessay.pdf15 Feb 2021: Modular Forms of Weight one. Jef Laga. Contents. 1. Modular Forms 41.1. L-functions, twisting, converse theorems. 4. 1.1.1. Functional Equation. 41.1.2. Twisting. 61.1.3. Converse theorems. 6. 1.2. Eisenstein Series. 81.3. Hecke characters and -
Hilbert, Bourbaki and the scorning of logic A. R. ...
https://www.dpmms.cam.ac.uk/~ardm/hbslmag2.pdf25 Jun 2019: Hilbert, Bourbaki and the scorning of logic. A. R. D. MATHIASERMIT, Université de la Réunion. In memoriamBrian Wormald et Maurice Cowling,. Domus Divi Petri apud Cantabrigienses sociorum,auctoris olim collegarum amicorumque,. virorum et -
Sparse Partition Regularity Imre Leader∗† Paul A. Russell∗‡ June ...
https://www.dpmms.cam.ac.uk/~par31/preprints/sparsepr.pdf6 Apr 2006: Let A be a finite set and ka positive integer. Then there exists a positive integer d such that whenever Ad. -
Geometric Group TheoryLectures by Ana KhukhroNotes by Alexis Marchand …
https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/PartIII-GeometricGroupTheory.pdf10 Mar 2020: Consider images of [0,) under ψe,ψh,ψk – at least two ofthese images will be at a bounded distance from each other, so at least two of A,hA,kA are -
����� ������ ��� � ��� �� ������ � ��� ...
https://www.dpmms.cam.ac.uk/~twk/Anal.pdf16 May 2002: #"$&%(')-,/.0.013246587:9<;=)>?7:49=-@A+(B?CD?BE2F,G;=)IH1:>?4.A;J,LK -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=53%2C26 Jun 2024: CJB BROOKES, KA BROWN. – Proceedings of the London Mathematical Society. -
INDEX TO SGA 1 INDEX TO SGA 1 �� ...
https://www.dpmms.cam.ac.uk/~ajs1005/sga-index.pdf29 Jan 2010: INDEX TO SGA 1. INDEX TO SGA 1! " # $ % & $ ' & " ( # ) # # & , -! / #! 0 ' %! 1 2! 3 , -! / #! % / 2 # )! ' #! 4 , -! / #! # ) % & #! 5 # 6 # 7 # / #! # ) % & #! 38 9 % - - # ) # ) : " % / # % & # " #! / -! / #! # ) % & #! 8; < - - & $ % % ' = # = # -
maclane.dvi
https://www.dpmms.cam.ac.uk/~ardm/maclane.pdf4 Apr 2015: The Strength of Mac Lane Set Theory. A. R. D. MATHIAS. Département de Mathématiques et Informatique. Université de la Réunion. To Saunders Mac Lane on his ninetieth birthday. Abstract. SAUNDERS MAC LANE has drawn attention many times, -
Profinite Groups and Group Cohomology Gareth Wilkes Part III ...
https://www.dpmms.cam.ac.uk/~grw46/LectureNotes2021.pdf19 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 -
Notre Dame Journal of Formal Logic Volume ??, Number ...
https://www.dpmms.cam.ac.uk/~ardm/ardm_njb_ndjfl2.pdf11 Apr 2015: a]k = {=(f) |f f ka & f is injective}. a (153). -
Hopf measuring comonoids and enrichment
https://www.dpmms.cam.ac.uk/~martin/Research/Publications/2017/hlfv17.pdf4 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 -
Geometric inverse problems with emphasis on two dimensions Gabriel ...
https://www.dpmms.cam.ac.uk/~gpp24/GIP2D_driver.pdf1 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 -
HX1Lycée Louis le Grand 2015-2016 Mathématiques Classe de…
https://www.dpmms.cam.ac.uk/~aptm3/docs/lecture-notes/Mathematiques-Sup.pdf31 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, -
Publications | Department of Pure Mathematics and Mathematical…
https://www.dpmms.cam.ac.uk/publications?page=34%2C26 Jun 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. – -
AAA Part IB of the Mathematical Triposof the University ...
https://www.dpmms.cam.ac.uk/study/IB/LinearAlgebra/2012-2013/linear-algebra.pdf13 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
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