Titlebook: Radiological Imaging of the Kidney; Emilio Quaia Book 20111st edition Springer-Verlag Berlin Heidelberg 2011 Computed Tomography.Kidney.Ma

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Marina Zweyerpirical data poses considerable methodological challenges. Debates in Integrated History and Philosophy of Science suggest that the advancement of philosophical knowledge can take place through the integration of empirical or historical research into philosophical studies, as Chang, Nersessian, Thag

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Emilio Quaia,Paola Martingano,Marco Cavallaro,Roberta Zappettiory of grappling with the relevance of empirical research on the practices of science to the philosophical analysis of science. Further, those discussions also touched upon the issue of importing empirical methods into the philosophy of science through the creation of an interdisciplinary field, nam

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Emilio Quaiapirical data poses considerable methodological challenges. Debates in Integrated History and Philosophy of Science suggest that the advancement of philosophical knowledge can take place through the integration of empirical or historical research into philosophical studies, as Chang, Nersessian, Thag

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irical process by.In this chapter we provide a survey of classical as well as modern techniques in the study of empirical processes of dependent data. We begin with a sketch of the early roots of the field in the theory of uniform distribution mod 1, of sequences defined by . . = {. .ω}, ω ∈ [0, 1],

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Emilio Quaia,Paola Martingano,Marco Cavallaro,Roberto Pozzi-Mucelli,Giulia Zamboni,Livia Bernardin,Ay useful for studying asymptotic properties of parametric as well as non-parametric statistical procedures. Recently, the need to model the dependence structure in data sets from many different subject areas such as finance, insurance, and telecommunications has led to new developments concerning th

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Fabio Pozzi-Mucelli,Andrea Pellegrinirical process by.In this chapter we provide a survey of classical as well as modern techniques in the study of empirical processes of dependent data. We begin with a sketch of the early roots of the field in the theory of uniform distribution mod 1, of sequences defined by . . = {. .ω}, ω ∈ [0, 1],

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