Results 101 to 110 of about 248 (152)
From quantitative to qualitative orness for lattice OWA operators
This paper deals with OWA (ordered weighted average) operators defined on an arbitrary finite lattice endowed with a t-norm and a t-conorm. A qualitative orness measure for any OWA operator is suggested, based on its proximity to the OR operator that ...
Humberto Bustince +2 more
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Orness and parameterized RIM quantifier aggregation with OWA operators: A summary [PDF]
A necessary and sufficient condition for the ordered weighted average (OWA) aggregation value of an arbitrary aggregated set to consistently increase with the orness level is proposed.
Xinwang Liu
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Orness for real m-dimensional interval-valued OWA operators and its application to determine a good partition [PDF]
Ordered Weighted Averaging (OWA) operators are a profusely applied class of averaging aggregation functions, i.e. operators that always yield a value between the minimum and the maximum of the inputs.
Humberto Bustince +2 more
exaly +2 more sources
Orness measurements for lattice m-dimensional interval-valued OWA operators [PDF]
Ordered weighted average (OWA) operators are commonly used to aggregate information in multiple situations, such as decision making problems or image processing tasks.
Humberto Bustince +2 more
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The orness measures for two compound quasi-arithmetic mean aggregation operators [PDF]
The paper first summarizes the orness measures and their common characteristics of some averaging operators: the quasi-arithmetic mean, the ordered weighted averaging (OWA) operator, the regular increasing monotone (RIM) quantifier and the weighted ...
Xinwang Liu
exaly +2 more sources
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Communications in Algebra, 2014
Let R be a right Ore domain and φ a derivation or an automorphism of R. We determine the right Martindale quotient ring of the Ore extension R[t; φ] (Theorem 1.1). As an attempt to generalize both the Weyl algebra and the quantum plane, we apply this to rings R such that k[x] ⊆ R ⊆ k(x), where k is a field and x is a commuting variable.
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Let R be a right Ore domain and φ a derivation or an automorphism of R. We determine the right Martindale quotient ring of the Ore extension R[t; φ] (Theorem 1.1). As an attempt to generalize both the Weyl algebra and the quantum plane, we apply this to rings R such that k[x] ⊆ R ⊆ k(x), where k is a field and x is a commuting variable.
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Distribution of ore pressure in an ore carrier
International Shipbuilding Progress, 1977A numerical simulation procedure is developed for determining stress distributions in the ore field of an ore carrier in a loading condition. Elasto-plastic stress analysis of the ore field is carried out on the basis of the elasto-plastic constitutive equation proposed by the present authors and the yield criterion of Drucker and Prager. The ore field
Yamamoto, Yoshiyuki, Ura, Tamaki
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The Mathematical Gazette, 1965
A graph consists of a set of vertices some pairs of which are joined by a single edge . A path is a sequence of distinct vertices (
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A graph consists of a set of vertices some pairs of which are joined by a single edge . A path is a sequence of distinct vertices (
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THE STRUCTURES OF THE ORE DISTRICTS, ORE FIELDS AND ORE DEPOSITS OF THE RUDNYY ALTAY
International Geology Review, 1962Polymetallic and pyritic-polymetallic ores of the Rudnyy Altay and its intersection with the Gornyy Altay are analyzed as to structure and classified as to ore districts, ore fields and ore deposits. In relating these categories to their containing structures, the author finds that ore districts are associated with long-developing tectonic zones, ore ...
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2000
In this section are detailed and explained the main definitions, properties, and physical quantities used in the mineral properties table.
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In this section are detailed and explained the main definitions, properties, and physical quantities used in the mineral properties table.
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