相关论文: Weierstra{\ss}
The talk contains a brief introduction string theory, followed by a discussion of some of the recent developments.
We study the $k[G]$-module structure of the space of holomorphic differentials of a curve defined over an algebraically closed field of positive characteristic, for a cyclic group $G$ of order $p^\ell n$. We also study the relation to the…
This is a brief response to a recent posting by Gross.
We reconstruct Karl Friston's active inference and give a geometrical interpretation of it.
Discussion of ``The William Kruskal Legacy: 1919--2005'' by Stephen E. Fienberg, Stephen M. Stigler and Judith M. Tanur [arXiv:0710.5063]
Equivalencies of many basic elementary inequalities are given
We prove Wasserstein contraction of simple slice sampling for approximate sampling w.r.t. distributions with log-concave and rotational invariant Lebesgue densities. This yields, in particular, an explicit quantitative lower bound of the…
A conjecture regarding the structure of expander graphs is discussed.
We formulate and discuss a conjecture which would extend a classical inequality of Bernstein.
We provide a characterization of graphs of linear rankwidth at most 1 by minimal excluded vertex-minors.
Discussion of ``The William Kruskal Legacy: 1919--2005'' by Stephen E. Fienberg, Stephen M. Stigler and Judith M. Tanur [arXiv:0710.5063]
In this short note,we correct a well-known counter example of the famous book of Dacorogna[2].
Some examples and basic properties of ultrametric spaces are briefly discussed.
This is a survey talk on the study of Gel'fand-Dorfman bialgebras.
We present some recent results concerning the long time semiclassical approximation .
This is a literal word-for-word translation from the German of the article by Paul Koebe which contains a proof of Weierstrass's famous theorem characterizing all analytic functions which possess an algebraic addition theorem.
Brief recollections by the author of how he interacted with Feynman and was influenced by him.
We produce an upper bound for the Hausdorff dimension of the graph of a Weierstrass-type function. Whilst strictly weaker than existing results, it has the advantage of being directly computable from the theory of hyperbolic iterated…
In this paper, we will consider the graph w*-probability theory.
We introduce the concept of a clique bitrade, which generalizes several known types of bitrades, including latin bitrades, Steiner $T(k-1,k,v)$ bitrades, extended $1$-perfect bitrades. For a distance-regular graph, we show a one-to-one…