Integral p-adic Hodge theory – announcement B. Bhatt, M. Morrow, P. Scholze arXiv:1507.08129v1 [math.AG] 29 Jul

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Derived functors in group theory and homotopy theory Roman Mikhailov (St. Petersburg State University) Every two-sided ideal a in the integral group ringZ[G] of a group G determines a normal subgroup F ∩ (1 + a) of G,

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• Algebra
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• Inder Bir Singh Passi
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INTEGRAL p-ADIC HODGE THEORY BHARGAV BHATT, MATTHEW MORROW, AND PETER SCHOLZE Abstract. We construct a new cohomology theory for proper smooth (formal) schemes over the ring of integers of Cp . It takes values in a mixed

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Commun. Math. Phys. 147, t99Communications in Mathematical Physics

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Making classical functions smooth An Example of the Theme Two questions: Is it true that for all B ∈ [R × R]ℵ1 , B can be covered by countably many curves / arcs?

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• Mathematical analysis
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New Publications Offered by the AMS Algebra and Algebraic Geometry Analysis

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Note on the Landweber-Stong elliptic genus by Don Zagier University

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COEFFICIENTS OF HALF-INTEGRAL WEIGHT MODULAR FORMS Jan H. Bruinier and Ken Ono Appearing in the Journal of Number Theory Abstract. In this paper we study the distribution of the coefficients a(n) of half integral weight

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N U ME R I C A L R E L A TED o F

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Appendix by D. Zagier The Eichler-Selberg Trace Formula on SLiZ) Throughout this appendix we let r=r(1)=SL 2 (Z). We let Fbe a fundamental domain for r in D. We fix a weight k even ~4. We write T(m) instead of Tk(m) for

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• Mathematical analysis
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• Integral calculus
• Order of integration
• Moduli theory
• Singular integral operators of convolution type
• Oscillator representation