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✺ Home page of the Organizers Organization of the Red Lodge Conference: Profinite Arithmetic Geometry: Organizers were Pierre Debes, Mike Fried, Hiroaki Nakamura, and Ken Ribet: redlodge-profgeom.html

✺ This is the Official Version of the Red Lodge, Montana Conference Program, April 3 to April 7: rr-prog.html

✺ The entrance to Red Lodge is spectacular, especially in springtime. The nearby Bear Tooth Highway climbs almost a mile through Mesozoic archeological formations. You can see some of that in several collections of pictures participants took at the conference: red_lodge-pics.html

✺ Armand Brumer brumer@fordham.edu, l-DIVISION FIELDS AND THE CONDUCTOR OF SEMISTABLE ABELIAN VARIETIES abrumer03-06-06abst.pdf

✺ Anna Cadoret anna.cadoret@math.u-bordeaux1.fr (Survey: Abelianized Modular Towers): Hurwitz Spaces and Modular Towers acadoret02-27-06surv.pdf

✺ A. Cadoret, 2nd talk, G covers of P^1 Hurwitz spaces and Modular Towers acadoretGCoversMT.pdf

✺ Alina Cojocaru, cojocaru@math.princeton.edu, Effective versions of Serre's theorem for elliptic curves: acojocaru03-15-06EffectOIT.html %-%-% acojocaru03-15-06EffectOIT.pdf

✺ Aji Dhillon, adhill3@uwo.ca, A Motivic Chebotarev Density Theorem: The pdf file has appeared as A. Dhillon and J. Minac. A motivic Chebotarev density theorem, New York Journal of Mathematics, Volume 12, 2006. Chap. 26 of Fried-Jarden proved the near-rationality of motivic zeta functions under the name of zeta functions attached to a Galois stratification. Motive valued L functions have Poincare series with coefficients in Chow motives. Extending work of Denef-Loeser, Fried-Jarden, Kimura and Nicase, we settle some question about the rationality (versus near-rationality) of such functions. adhillonChebotarev03-09-06.html %-%-% adhillonChebotarev03-09-06.pdf

✺ Andy Schultz, acs@math.uiuc.edu, GALOIS MODULE STRUCTURE OF GALOIS COHOMOLOGY: aschultz03-01-06abst.pdf

✺ Adrian Vasiu, adrian@math.binghamton.edu, Neron models, purity, and Shimura varieties: The final paper from this topic will appear early next year in Crelle's Journal as Projective integral models of Shimura varieties of Hodge type with compact factors [arXiv:math/0408421v3 math.NT]. avasiu02-27-06rl.html %-%-% avasiu02-27-06rl.pdf

✺ Darren Semmen, dsemmen@gmail.com, Obstruction in modular towers: dsemmen03-08-06abst.html %-%-% dsemmen03-08-06abst.pdf

✺ Fedor Bogomolov, bogomolo@courant.nyu.edu, Stable cohomology of groups and algebraic varieties: fbogomolov02-27-06abst.html

✺ Grace Lyo, gracelyo@math.berkeley.edu, Stability Conjectures in K-Theory and Modules over Semisimple Skew Group Rings glyo03-03-06abst.pdf

✺ Hidekazu Furusho, furusho@math.nagoya-u.ac.jp, Motivic Iterated Integrals in Generic Positions: hfurusho02-09-06abst.html %-%-% hfurusho02-09-06abst.pdf

✺ Ido Efrat, efrat@math.bgu.ac.il, Detection of valuations using generalized K-theory: iefrat02-25-06abst.html

✺ Jared Weinstein, jared@Math.Berkeley.EDU, Galois Representations with Prescribed Ramification: jweinstein03-09-06.pdf

✺ Kinya Kimura Kinnyakim@aol.com, Towers of Course Moduli: kkimura02-28-06abst.pdf

✺ K. Ribet, ribet@math.berkeley.edu, Galois groups arising from l-division points of elliptic curves over number fields (Survey): kribet03-24-06talk1.pdf

✺ Ken Ribet, Second Talk, Representations arising from modular forms: kribet03-25-06.pdf

✺ Michel Emsalem, emsalem@math.univ-lille1.fr, Towers of Harbater-Mumford components: memsalem03-06-06abst.pdf

✺ Mike Fried, Opening Conference Introduction to the overall project: Conjoining group cohomology, arithmetic and moduli mfried-rl-joinGAM.pdf

✺ Mike Fried, mfri4@aol.com, Survey: A meaning for the phrase "Profinite Arithmetic Geometry": mfried-rl-meanProfGeom.pdf

✺ Mike Fried, 2nd Talk, Three modular curve-like properties of Modular Towers (MTs): mfried-rl-threeMTProps.pdf

✺ Mihran Papikian, papikian@math.stanford.edu, The number of rational points on Drinfeld modular varieties over finite fields, updated as of 01/23/07: mpapikian02-17-06ratpts.html %-%-% mpapikian02-17-06ratpts.pdf

✺ Pierre Debes, pde@ccr.jussieu.fr, Survey: Introduction to Modular Towers: pdebes02-26-06surv.pdf

✺ Pierre Debes, 2nd Talk, l-adic Points on Hurwitz Towers: pdebes02-27-06abst.pdf

✺ Reza Akbarpour, akbarpur@uwo.ca, PAC Fields, Hilbertian Fields and the Fried-Voelklein Conjecture: rakbarpurHIT-Proj.pdf

✺ Stefan Wewers, Stefan.Wewers@iwr.uni-heidelberg.de, Siegel's Theorem and the Kim-Chaubaty Method: swewers02-13-06abst.pdf

✺ Thomas Weigel, thomas.weigel@unimib.it, GENERALIZED FUCHSIAN GROUPS AND THE p-REDUCTION THEORY OF ELEMENTS IN HURWITZ SPACES tweigel01-25-06rlcusp.pdf

✺ Yuri Zarhin, zarhin@math.psu.edu, FAMILIES OF SUPERELLIPTIC JACOBIANS AND ISOGENY CLASSES: yzarhin02-23-06abst.pdf

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