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Relative Rota-Baxter operators on Hom-Lie triple systems
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Multiplier ideals of plane curve singularities via Newton polygons
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γ-fuzzy filters and space of γ — fuzzy filters in P-algebra
Dynamics of a modified Leslie–Gower Holling-type II eco-epidemiological model on time scales
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On continuation criteria for the double-diffusive convection system in Vishik spaces
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Predicting the Finite Population Distribution Function under a Multilevel Model
Calcutta Statistical Association Bulletin, Ahead of Print.
Chambers and Dunstan proposed a model-based predictor of the population distribution function that makes use of auxiliary population information under a general sampling design. Subsequently, Rao, Kovar, and Mantel proposed design-based ratio and difference predictors of the population distribution function that also use this auxiliary information. Both predictors (CD and RKM) assume a single level model for the target population. In this article we develop predictors of the finite population distribution function for a population that follows a multilevel model. These new predictors use the same smearing approach underpinning the CD predictor. We compare our new predictors with the CD and RKM predictors via design-based simulation, and show that they perform better than these single level predictors when there is significant intra-cluster correlation. The performances of these new two level predictors are also examined via an empirical study based on data from a large-scale UK business survey aimed at estimating the distribution of hourly pay rates.AMS subject classification: Primary 62G30, Secondary 62G32
Chambers and Dunstan proposed a model-based predictor of the population distribution function that makes use of auxiliary population information under a general sampling design. Subsequently, Rao, Kovar, and Mantel proposed design-based ratio and difference predictors of the population distribution function that also use this auxiliary information. Both predictors (CD and RKM) assume a single level model for the target population. In this article we develop predictors of the finite population distribution function for a population that follows a multilevel model. These new predictors use the same smearing approach underpinning the CD predictor. We compare our new predictors with the CD and RKM predictors via design-based simulation, and show that they perform better than these single level predictors when there is significant intra-cluster correlation. The performances of these new two level predictors are also examined via an empirical study based on data from a large-scale UK business survey aimed at estimating the distribution of hourly pay rates.AMS subject classification: Primary 62G30, Secondary 62G32
2-Local superderivations on infinite-dimensional Lie superalgebras
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Smoothness of time series: a new approach to estimation
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CM-generator: an approach for generating customized correlation matrices
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