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Titlebook: Applied Data Analysis and Modeling for Energy Engineers and Scientists; T. Agami Reddy,Gregor P. Henze Textbook 2023Latest edition The Edi

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楼主: hydroxyapatite
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Parametric and Non-Parametric Regression Methods,roduced, namely . (GLM), which combines in a unified framework both the strictly linear models and non-linear models which can be transformed into linear ones. The latter is achieved by . which can be applied to continuous and to binary/categorical random variables (such as exponential, logistic, an
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Niall Gildea,Helena Goodwyn,Helen Tyson Next, the distinction between simulation or forward (or well-defined or well-specified) problems, and inverse (or data-driven or ill-defined) problems is highlighted. This chapter introduces analysis approaches relevant to the latter which include calibrated forward models and statistical models id
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https://doi.org/10.1007/978-3-031-22556-7 the important discrete and continuous probability distributions are presented along with a discussion of their genealogy, their mathematical form, and their application areas. Subsequently, the Bayes’ theorem is derived and how it provides a framework to include prior knowledge in multistage tests
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https://doi.org/10.1007/978-3-031-22556-7useful both for determining errors in variables that are functions of individual experimental data and for selecting measuring instrumentation that meet pre-selected uncertainty criteria of the processed and derived variables. Finally, an overview of the various steps involved in planning a non-intr
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Peter Medway,John Hardcastle,David Crookues of data taken from several different groups are essentially equal or not, i.e., whether the samples emanate from different populations or whether they are essentially from the same population. Also treated are non-parametric statistical procedures, best suited for ordinal data or for noisy data,
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,The Three Schools—What We Have Learned,ches, such as stepwise regression to automatically select the appropriate subset of regressors, called . or . are described. Subsequently, the inherent assumptions/conditions under which OLS is an optimal estimator are discussed. This is followed by an in-depth treatment of how model . can provide d
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