Related papers: A higher-dimensional version of F\'ary's theorem

The purpose of this paper is to present a generalization of Forelli's theorem. In particular, we prove an all dimensional version of the two-dimensional theorem of Chirka of 2005.

We present a new proof of a Finslerian version of Beltrami's theorem (1865) which works also in dimension 2.

We give a generalization of Fujisawa's theorem in [F]. Our proof of the generalized theorem is purely algebraic and it is simpler than his proof.

A multidimensional version of the Riesz rising sun lemma is proved by means of a generalized dyadic process.

We prove some new results related to Tanaka's formula.

In this article we present a generalization of a Leibniz's geometrical theorem and an application of it.

In this paper, we present a novel generalization of the classical Ceva theorem to arbitrarily dimensional simplexes. Our approach allows cevians to have any dimension (smaller than the dimension of the base simplex). Consequently, our…

We prove several extensions of the Erdos-Fuchs theorem.

An technically interesting proof of a known theorem.

We generalize Rado's extension theorem to complex spaces.

In this paper, by using analytical methods we obtain a generalization of the famous Kodaira embedding theorem.

We prove a generalization of one of Lie's Theorems in the context of Lie-like algebras$^{2-nd}$.

We prove an infinitary version of the Brauer-Schur theorem.

We show that Fueter's theorem holds for a more general class of quaternionic functions than those constructed by the Fueter's method.

We prove a uniformization theorem in complex algebraic geometry.

In this paper, we prove a generalization of Geraghty's fixed point theorem for multi--valued mappings.

We extend the quantitative Balian-Low theorem of Nitzan and Olsen to higher dimensions.

In this paper, we prove and disprove several generalizations of unbounded versions of the Fuglede-Putnam theorem.

In this paper we prove a generalization of famous Larchr's theorem concerning good lattice points.

We present a generalization of a formula of higher order derivatives and give a short proof.