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Preference Theories on Weak Orders. [PDF]
, 2019 We study the rational preferences of an agent participating to a mechanism whose outcome is a weak order among participants. We propose a set of self-interest axioms and characterize the resulting preference theories.
Faella M., Sauro L.
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“Weak” stochastic orderings and dependence measures
Journal of Statistical Planning and Inference, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fountain, R. L., Talebi, Aaron
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Weak and strong fuzzy interval orders
Fuzzy Sets and Systems, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bernard De Baets, Bartel A. Van de Walle
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Partial Order Semantics and Weak Fairness
1995Causality-based partial order semantics allows an easy formulation of weak fairness. It is demonstrated that this is true also for other partial order semantics, namely for partial words and interval semiwords.
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A Weak First-Order Theory of Sequences
We introduce a first-order theory Seq which is mutually interpretable with Robinson’s Q. The universe of a standard model for Seq consists of sequences. We prove that Seq directly interprets the adjunctive set theory AST, and we prove that Seq interprets the tree theory T and the set theory AST+EXT.Lars Kristiansen, Juvenal Murwanashyaka
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Stability of weak second-order semantics
Studia Logica, 1988zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Relativized Weak Mixing of Uncountable Order
Canadian Journal of Mathematics, 1980We show that if Y is a metric minimal flow and θ: Y→Z in an open homomorphism that has a section (i.e., a RIM), and if S(θ)= R(θ),then °YΩ contains a dense set of transitive points, where Ω is the first uncountable ordinalYΩ = П{Y:1 ≦ α < Ω and α not a limit ordinal}, and°YΩ = {y ∈ YΩ:θ(yα)= θ(yβ)for 1 ≦ α,β < Ω and α, β not limit ordinals},S(θ ...
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Two‐order superconvergence for a weak Galerkin method on rectangular and cuboid grids
Numerical Methods for Partial Differential Equations, 2023JunPing Wang, Xiaoshen Wang, Xiu Ye
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A stabilizer free weak Galerkin finite element method with supercloseness of order two
Numerical Methods for Partial Differential Equations, 2021Ahmed Al-Taweel +2 more
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