Results 21 to 30 of about 8,443,563 (373)
Humidity Fixed Points of Binary Saturated Aqueous Solutions
Journal of Research of the National Bureau of Standards Section A Physics and Chemistry, 1977 An evaluated compilation of equilibrium relative humidities in air versus temperature from pure phase to approximately 105 pascal (1 atm) in pressure is presented for 28 binary saturated aqueous solutions.
L. Greenspan
semanticscholar +1 more source
Bulletin of the American Mathematical Society, 1982 A fixed point algebra (FPA) is a pair \(\) of Boolean algebras satisfying the following properties: (1) Each \(\alpha \in B\) is a mapping from A into A; (2) Boolean operations in B are pointwise on A; (3) each constant mapping on A is an element of B; (4) each \(\alpha \in B\) has a fixed point in A.
openaire +2 more sources
Fixed Points Theorems for Non-Transitive Relations [PDF]
Logical Methods in Computer Science, 2022 In this paper, we develop an Isabelle/HOL library of order-theoretic fixed-point theorems. We keep our formalization as general as possible: we reprove several well-known results about complete orders, often with only antisymmetry or attractivity, a mild
Jérémy Dubut, Akihisa Yamada
doaj +1 more source
Infra-red fixed points in supersymmetry [PDF]
, 2000 Model independent constraints on supersymmetric models emerge when certain couplings are drawn towards their infra-red (quasi) fixed points in the course of their renormalization group evolution.
B Ananthanarayan +11 more
core +2 more sources
Croatian Operational Research Review, 2017 A set of sufficient conditions which guarantee the existence of a point x⋆ such that f(x⋆) = x⋆ is called a "fixed point theorem". Many such theorems are named after well-known mathematicians and economists.
Sanjo Zlobec
doaj +1 more source
On cyclic fixed points of spectra [PDF]
, 2013 For a finite p-group G and a bounded below G-spectrum X of finite type mod p, the G-equivariant Segal conjecture for X asserts that the canonical map X^G --> X^{hG} is a p-adic equivalence. Let C_{p^n} be the cyclic group of order p^n.
Bruner, Robert R. +3 more
core +3 more sources
The completion of generalized b-metric spaces and fixed points
Fixed Point Theory, 2020 . We introduce the notion of generalized b-metric, as a b-metric which can take infinite values, and prove the existence and uniqueness of the completion of some particular b-metric spaces (called generalized strong b-metric spaces).
Ş. Cobzaş, S. Czerwik
semanticscholar +1 more source
Fixed points and coupled fixed points in partially ordered ν-generalized metric spaces
Applied General Topology, 2018 New fixed point and coupled fixed point theorems in partially ordered ν-generalized metric spaces are presented. Since the product of two ν-generalized metric spaces is not in general a ν-generalized metric space, a different approach is needed than in ...
Mortaza Abtahi +2 more
doaj +1 more source
Symplectic circle actions with isolated fixed points [PDF]
, 2014 Consider a symplectic circle action on a closed symplectic manifold with non-empty isolated fixed points. Associated to each fixed point, there are well-defined non-zero integers, called weights.
Jang, Donghoon
core +2 more sources
A counter example on common periodic points of functions
International Journal of Mathematics and Mathematical Sciences, 1998 By a counter example we show that two continuous functions defined on a compact metric space satisfying a certain semi metric need not have a common periodic point.
Aliasghar Alikhani-Koopaei
doaj +1 more source