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Self-Similar Nanostructures

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Nanoscale Devices

Part of the book series: NanoScience and Technology ((NANO))

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Abstract

The geometric description of the world is at the root of Western thought: to the first (perhaps mythic) philosopher, Thales, we owe a theorem of plane geometry. The role of geometry in the construction of physical theories is equally important: on the cosmological scale, gravitation is explained in terms of space curvature; on the submicroscopic scale, quantum mechanics may be explained in terms of fluctuation of the metric tensor [303]. On the laboratory length scale, the most important geometric property of any thermodynamic system is most likely its shape. The general mathematical description of surfaces is a notoriously complicated affair – especially if one tries to describe real surfaces.

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Correspondence to Gianfranco Cerofolini .

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© 2009 Springer-Verlag Berlin Heidelberg

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Cerofolini, G. (2009). Self-Similar Nanostructures. In: Nanoscale Devices. NanoScience and Technology. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-540-92732-7_10

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