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2018 Workshop on New Methods for Zimmer’s Conjecture     2018  Workshop  New Methods for Zimmer’s Conjecture       font style='font-size:12px;'> 2017/12/20
The purpose of this workshop is to bring focused attention on a recent breakthrough by Brown, Fisher and ZIM2018_imageHurtado on Zimmer’s Conjecture. The conjecture concerns low dimensional actions of...
THE NOETHER-LEFSCHETZ CONJECTURE AND GENERALIZATIONS     NOETHER-LEFSCHETZ  GENERALIZATIONS       font style='font-size:12px;'> 2015/10/14
We prove the Noether-Lefschetz conjecture on the moduli space of quasi-polarized K3 surfaces. This is deduced as a particular case of a general theorem that states that low degree cohomology classes o...
Given matrices A and B shift equivalent over a dense subring R of R,with A primitive, we show that B is strong shift equivalent over R to a primitive matrix. This result shows that the weak form of th...
We prove a precise relationship between the threshold state of the fixed-energy sandpile and the stationary state of Dhar’s abelian sandpile: In the limit as the initial condition s0 tends to W22;∞...
Let (n) denote the number of overpartitions of n. It was conjectured by Hirschhorn and Sellers that (40n + 35) ≡ 0 (mod 40) for n ≥ 0. Employing 2-dissection formulas of theta functions due to Ramanuj...
Proof of Moll's Minimum Conjecture     ratio monotonicity  log-concavity  Boros-Moll polynomials       font style='font-size:12px;'> 2014/6/3
Let di(m) denote the coefficients of the Boros-Moll polynomials. Moll's minimum conjecture states that the sequence {i(i+1)(di2(m)-di-1(m)di+1(m))}1≤ i≤ m attains its minimum at i = m with 2-2mm(m+1)....
In the study of Zeilberger's conjecture on an integer sequence related to the Catalan numbers, Lassalle proposed the following conjecture. Let (t)n denote the rising factorial, and let ΛR denote the a...
We prove, under mild hypotheses, that there are no irreducible two-dimensional po-tentially semi-stable even p-adic Galois representations of Gal(Q/Q) with distinct Hodge–Tate weights.
Tree homology and a conjecture of Levine     Levine conjecture  tree homology  homology cylinders  Whitney towers       font style='font-size:12px;'> 2011/1/21
In his study of the group of homology cylinders, J. Levine [19] made the con-jecture that a certain homomorphism 0 : T ! D0 is an isomorphism. Here T is an abelian group on labeled oriented trees, an...
In this note, we prove the conjecture of Payne and Schaefer [2], regarding an overdetermined boundary value problem for the triharmonic operator, Δ3 = ΔΔΔ. It is deduced that if a solution of the prob...
Notes on the Parity Conjecture      Notes  Parity Conjecture        font style='font-size:12px;'> 2010/12/14
The main purpose of these notes is to prove, in a reasonably self-contained way, that finiteness of the Tate-Shafarevich group implies the parity conjecture for elliptic curves over number fields. Alo...
A remark on the Generalized Hodge Conjecture      remark  Generalized Hodge Conjecture        font style='font-size:12px;'> 2010/12/13
Let X denote a smooth, projective, connected algebraic variety over C, of dimension n.
L-space surgeries, genus bounds, and the cabling conjecture           font style='font-size:12px;'> 2010/11/30
We prove that if positive integer p-surgery along a knot K  S3 produces an L-space and it bounds a sharp 4-manifold, then the knot genus obeys the bound 2g(K) 􀀀 1  p􀀀p 3p + 1:Moreo...
We show that the shifted rank, or srank, of any partition λ with distinct parts equals the lowest degree of the terms appearing in the expansion of Schur's Qλ function in terms of power sum symmetric ...
A Conjecture on General Means     General means  Inflection point  Production functions       font style='font-size:12px;'> 2008/7/3
We conjecture that the general mean of two positive numbers, as a function of its order, has one and only one inflection point. No analytic proof seems available due to the extreme complexity of the s...

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