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If the minimum of the lattice is even, then the dimension of an s-extremal lattices can be bounded by the theory of modular forms.. This shows that such lattices are also extremal
The table also contains the explicit reduced definite positive binary forms and the corresponding points for determinants 8 and 20.... Bayer , Quaternion orders, quadratic forms
Steiner , On the joint distribution of q-additive functions on polynomial sequences , Theory of Stochastic Processes 8 (24) (2002), 336–357.
Indeed, if H is such that its Delone sets are all finite, then Question 1.2 can be answered by the classical properties of the Hausdorff metric on the space of compact subsets of H
For abstract numeration systems built on exponen- tial regular languages (including those coming from substitutions), we show that the set of real numbers having an ultimately
This paper surveys results in Spectral Graph Theory and the Inverse Eigenvalue Problem of a Graph, examines the connections between these problems, and presents some new results
We prove that the growth constants for nearest-neighbour lattice trees and lattice (bond) animals on the integer lattice Z d are asymptotic to 2 d e as the dimension goes to
So in this work we study BSDEs with two reflecting barriers driven by a Brownian motion and an independent Poisson measure.. This is the natural extension of Hamad`ene &
