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Falling Practice
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Iterated Function Systems, Moments, and Transformations of Infinite Matrices
The authors study the moments of equilibrium measures for iterated function systems (IFSs) and draw connections to operator theory. Their main object of study is the infinite matrix which encodes all the moment data of a Borel measure on $\mathbb{R}^d$ or $\mathbb{C}$. To encode the salient features of a given IFS into precise moment data, they establish an interdependence between IFS equilibrium measures, the encoding of the sequence of moments of these measures into operators, and a new correspondence between the IFS moments and this family of operators in Hilbert space. For a given IFS, the authors' aim is to establish a functorial correspondence in such a way that the geometric transformations of the IFS turn into transformations of moment matrices, or rather transformations of the operators that are associated with them.
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American Federal Tax Reports
Ser. 2 contains unabridged federal and state court decisions arising under the Federal tax laws and previously reported in Prentice-Hall federal taxes.
Engineering Professionalism
"The research presented in this book provides analytical frameworks and case studies on engineering practices in education and professional work. The studies are inspired by practice theory as well as science and technology studies. The contributions demonstrate how these practices mutually dependent in co-construction processes in different domains of engineering. In order to demonstrate these essentially dynamic features, the empirical material is aimed at unravelling the interrelatedness of educational and work practices in engineering and analysing them as inherently situated in order to understand how engineering professionalism is produced. The studies are motivated by the following qu...
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