Related papers: Notes on Laver Tables
In this paper, we give estimates for both upper and lower bounds of eigenvalues of a simple matrix. The estimates are shaper than the known results.
The Laver tables are finite combinatorial objects with a simple elementary definition, which were introduced by R. Laver from considerations of logic and set theory. Although these objects exhibit some fascinating properties, they seem to…
In connection with his interest in selfdistributive algebra, Richard Laver established two deep results with potential applications in low-dimensional topology, namely the existence of what is now known as the Laver tables and the…
These notes deal with a few aspects of Lie algebras and Lie groups, including some matters related to exponentiation.
We present a new lower bound on the number of contingency tables, improving upon and extending previous lower bounds by Barvinok and Gurvits. As an application, we obtain new lower bounds on the volumes of flow and transportation polytopes.…
We discuss some aspects of the theory of subelliptic estimates.
Work in progress concerning alternative formalizations of arithmetic.
New lower bounds involving sum, difference, product, and ratio sets for $A\subset \C$ are given.
In this note, we establish some new results on some special types of function algebras and also give new proofs to some existing ones
We improve the previuosly known bound for some vertex Folkman numbers.
These notes give an elementary approach to parts of the theory of standard Borel and analytic spaces.
The note complements topological aspects of the theory of chiral algebras.
These notes derive a number of technical results on nonlinear contraction theory, a comparatively recent tool for system stability analysis. In particular, they provide new results on the preservation of contraction through system…
In this paper, we study estimates for eigenvalues of the clamped plate problem. A sharp upper bound for eigenvalues is given and the lower bound for eigenvalues in [10] is improved.
Several new invariants for Lie algebroids have been discovered recently. We give an overview of these invariants and establish several relationships between them.
New cases of the multiplicity conjecture are considered.
These short notes are meant as a quick reference for the construction of SLR(1), of LR(1), and of LALR(1) parsing tables.
Lower bounds for some explicit decision problems over the complex numbers are given.
We obtain some new inequalities of Chebyshev Type.
This note provides a Lefschetz theorem for Minkowski sums of polytopes, and conclude lower bound theorems for Minkowski sums of polytopes. It is written as an appendix to arXiv:1405.7368, so notation and references follow that paper.