This paper is an important treatise on the theory of real functions. It is motivated by a study of Rogers and Taylor characterizing those interval functions which are absolutely continuous with respect to the [italic]s-dimensional Hausdorff measure. This leads naturally to inves…
This pioneering research brings a new insight into derivational processes in terms of theory, method and typology. Theoretically, it conceives of derivation as a three-dimensional system. Methodologically, it introduces a range of parameters for the evaluation of derivational ne…
Web derivatives
by Kenyon, Hewitt, Morse, A. P.
fromMemoirs of the American Mathematical Society
After some measure-theoretic preliminaries, the notion of web is defined and used to construct a dimension- and metric-free setting for the differentiation of non-negative valued set functions. Conditions which guarantee the frequent existence of the derivative of one such funct…
This volume provides a comprehensive and thorough overview of the study of derivational morphology. Chapters cover theoretical and definitional matters, formal and semantic issues, interdisciplinary connections, and detailed descriptions of derivational processes in a wide range…
This volume provides a comprehensive and thorough overview of the study of derivational morphology. Chapters cover theoretical and definitional matters, formal and semantic issues, interdisciplinary connections, and detailed descriptions of derivational processes in a wide range…