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Proctor, Linley, and Maltby (2009) have reviewed the instruments developed from the unidimensional and multidimensional models to assess life satisfaction.
In their attempts to model a decision support system based on the data warehouse approach, the proposed methods have often relied on various multidimensional models to specify data mart schemas, including the star, constellation, and snowflake schema models [20, 25].
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Theoretical implications for extending a multidimensional model to other mixed-race groups and redefining race as a social and cultural construction are discussed.
The purpose of this pilot study was to use a multidimensional model to evaluate deficits in patients with low back pain (LBP) over the course of a 12-week rehabilitation program using the Swiss ball.
Giacomoni and Hutz (2008) developed the Multidimensional Life Satisfaction Scale for Children (MLSS-C), a Brazilian instrument, based on the scale originally developed by Huebner (1994), seeking to adapt Huebner multidimensional model to the characteristics of the Brazilian culture.
Multidimensional models similar to the one obtained here have been successfully applied to generic medicine treatments (SATMED-Q) [ 24] and treatments for asymptomatic diseases such as glaucoma (GLAUSAT) [ 50], and the dimensions obtained have been shown to be consistent with other models such as the TSQM [ 18, 24].
This paper presents a novel approach to integrating data mining models into multidimensional models in order to accomplish the conceptual design of DWs with Association Rules (AR).
Multidimensional models can be used to form rejectable hypotheses of how genes, gene products and regulators interact with each other.
These findings argue that the current multidimensional models are not culturally sensitive to assess insight.
To this end, this work develops several formulations in Mixed-Integer Linear Programming (MILP) using multidimensional piecewise-linear models to approximate the non-linear functions with domains spliced in hypercubes and simplexes.
In addition to these unidimensional models, multidimensional models and specific non-parametric models like the Mokken model [ 25, 26] have been developed.
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