Related papers: Weierstra{\ss}

Following our work on the graph of the Weierstrass function, in the spirit of those of J. Kigami and R. S. Strichartz, which enabled us to build a Laplacian on the aforementioned graph, it was natural to go further and give the related…

In this note, we give an exposition of the construction of Seiberg-Witten invariants.

We give some personal reflections on the person and scientist Lars Brink and on some of his scientific achievements. Our relations to Lars are briefly described in [1] and [2], while the sources relevant for this text are summarised in [3].

A short history of prisms from Lucius Anneus Seneca to George Ravenscroft.

In this paper we give a short biography of Harald Niederreiter and we spotlight some cornerstones from his wide-ranging work. We focus on his results on uniform distribution, algebraic curves, polynomials and quasi-Monte Carlo methods. In…

The article provides a counterexample to a conjecture by Blocki-Zwonek.

Homage is paid to E. Majorana by dedicating our recent work in his memory.

We construct an open substack $U\subset\mathcal{M}_{g,1}$ with the complement of codimension $\ge 2$ and a morphism from $U$ to a weighted projective stack, which sends the Weierstrass locus $\mathcal{W}\cap U$ to a point, and maps…

This is a short survey of amenable equivalence relations.

Discrete Weierstrass-type representations yield a construction method in discrete differential geometry for certain classes of discrete surfaces. We show that the known discrete Weierstrass-type representations of certain surface classes…

These informal notes briefly discuss Fourier inversion in terms of Gauss--Weierstrass kernels and summability.

Cataloging planar diagrams using the depth concept is proposed.

A proposed solution to the Riemann Hypothesis

We consider Steinhaus cake dividing game.

This is a survey article about some of the work of Peter Scholze for the Jahresbericht der DMV. No originality is claimed. It is hoped that it can serve as a guideline to an exciting and increasingly large edifice of theory.

In this paper we describe some geometrical properties of the Weierstrass scheme of locally trivial hyperelliptic fibrations.

This is a short historical note concerning the evolution of Wetzel's problem and Erdos' solution.

A survey of tilings in the plane for a general audience.

An elementary approach to the construction of Coxeter group representations is presented.

In this work, we are concerned with the structure of sparse semigroups and some applications of them to Weierstrass points. We manage to describe, classify and find an upper bound for the genus of sparse semigroups. We also study the…