Add to ORKGSeveral conjectured and proven generalizations of the Brouwer Fixed Point Theorem are examined, the plane fixed point problem in particular. The difficulties in proving this important conjecture are discussed. It is shown that it is true when strong additional assumptions are made. Canonical examples are produced which demonstrate the differences between this result and other generalized fixed point theorems.MAS
Abstract. Almost since L.E. Brouwer (1912) proved a remarkable result say-ing that any continuous fu...
A mistake in Hirsch's proof of the Brouwer Fixed Point Theorem, based on the Simplicial Approximatio...
Drag the endpoints of the line. As long as no part of the dragged line falls outside of the range of...
Several conjectured and proven generalizations of the Brouwer Fixed Point Theorem are examined, the ...
We give an elementary proof of the Brouwer fixed point theorem. The proof is verifiable for most of ...
Fixed point theorems are the standard tool used to prove the existence of equilibria in mathematical...
The aim of this work was to present different approaches to the proof of Brouwer fixed point theorem...
It is by now common knowledge that Brouwer gave mathematics in 1911 a miraculous tool, the fixed poi...
AbstractIt is by now common knowledge that in 1911 Brouwer gave mathematics a miraculous tool, the f...
In this paper, by introducing twice continuously differentiable mappings, we develop an interior pat...
In this note, we show that the Brouwer fixed point theorem in open strictly star-shaped sets is equi...
The familiar Brouwer fixed point theorem says that any continuous self-map f on a compact convex sub...
AbstractAs a powerful mechanism, fixed point theorems have many applications in mathematical and eco...
Yüksek Lisans TeziThis thesis consists of five main parts. In the first chapter, the source research...
This text provides an introduction to some of the best-known fixed-point theorems, with an emphasis ...
Abstract. Almost since L.E. Brouwer (1912) proved a remarkable result say-ing that any continuous fu...
A mistake in Hirsch's proof of the Brouwer Fixed Point Theorem, based on the Simplicial Approximatio...
Drag the endpoints of the line. As long as no part of the dragged line falls outside of the range of...
Several conjectured and proven generalizations of the Brouwer Fixed Point Theorem are examined, the ...
We give an elementary proof of the Brouwer fixed point theorem. The proof is verifiable for most of ...
Fixed point theorems are the standard tool used to prove the existence of equilibria in mathematical...
The aim of this work was to present different approaches to the proof of Brouwer fixed point theorem...
It is by now common knowledge that Brouwer gave mathematics in 1911 a miraculous tool, the fixed poi...
AbstractIt is by now common knowledge that in 1911 Brouwer gave mathematics a miraculous tool, the f...
In this paper, by introducing twice continuously differentiable mappings, we develop an interior pat...
In this note, we show that the Brouwer fixed point theorem in open strictly star-shaped sets is equi...
The familiar Brouwer fixed point theorem says that any continuous self-map f on a compact convex sub...
AbstractAs a powerful mechanism, fixed point theorems have many applications in mathematical and eco...
Yüksek Lisans TeziThis thesis consists of five main parts. In the first chapter, the source research...
This text provides an introduction to some of the best-known fixed-point theorems, with an emphasis ...
Abstract. Almost since L.E. Brouwer (1912) proved a remarkable result say-ing that any continuous fu...
A mistake in Hirsch's proof of the Brouwer Fixed Point Theorem, based on the Simplicial Approximatio...
Drag the endpoints of the line. As long as no part of the dragged line falls outside of the range of...