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Let X be a Fano manifold of dimension n and index n−3. Kawa-mata proved the non vanishing of the global sections of the fundamental divisor in the case n = 4. Moreover he proved that if Y is a g...
We consider a family of cluster growth models on Zd, which generalize internal diffusion limited aggregation (internal DLA). The latter model is simplest to describe:random walks start at the origin, ...
In attempting to handle N+(X) the paper states that the Scholz reflection principle “yields 3|h(k) for any positive integer for which 3|h(−3k)”. This is not correct, and one cannot establish a r...
Catalan numbers and a new integer sequence           2010/12/9
We define a new sequence of positive integers, associated with Catalan numbers and Narayana polynomials.
In this note we present a description of wave front evolving from an algebraic hypersurface by means of a pull-back of the discriminantal loci of a tame polynomial via a polynomial mapping. As an appl...
The subject is the overview of the use of quasi-entropy in finite dimensional spaces. Matrix monotone functions and relative modular operators are used. The origin is the relative entropy and the f-di...
We introduce an elementary congruence-based procedure to look for q-th power multiples in arbitrary binary recurrence sequences (q  3). The procedure allows to prove that no such multiples exist in m...
Completing Aronov et al.’s study on zero-discrepancymatrices for digital halftoning, we determine all (m, n, k, l) for which it is possible to put mn consecutive integers on an m × n board (with wrap-...
The purpose of this paper is to explicitly describe in terms of generators and relations the universal central extension of the infinite dimensional Lie algebra, g C[t, t−1, u|u2 = (t2 −...
We establish conditions necessary for the n-th element of any elliptic divisibility sequence generated by points on Ea : y2 = x3+ax to not have a primitive divisor. As a consequence of this, along wit...
We prove that there exist arbitrarily small positive real num-bers " such that every integral power (1 + ")n is at a distance greater than 2−17"| log "|−1 to the set of rational integers. ...
We discuss certain Eisenstein series on arithmetic quotients of loop groups, ˆG , which are associated to cusp forms on finite-dimensional groups associated with maximal parabolics of ˆG .
We prove that a uniquely 2-divisible group that admits an almost regular involutory automorphism is solvable.
Let t = (tn)n0 be the classical Thue-Morse sequence defined by tn = s2(n) mod 2, where s2 is the sum of the bits in the binary repre-sentation of n. It is well known that for any integer k ≥ 1 the f...

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