Derivation and application conditions of the one-dimensional heat equation
| Abstract | Example: which mathematical truths concerning the real numbers play a role in using real numbers to represent temperature? “temperature and other scalar fields used in physics are assumed to be continuous, and this guarantees that if point x has temperature ψ(x) and point z has temperature ψ(z) and r is a real number between ψ(x) and ψ(z), then there will be a point y spatio-temporally between x and z such that ψ(y ) = r ” (Field 1980, 57) | |||||||||
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Isabelle Peschard & Michel Bitbol (2008). Heat, Temperature and Phenomenal Concepts. In Edmond Wright (ed.), The Case for Qualia. MIT Press.
Bradford Skow (2011). Does Temperature Have a Metric Structure? Philosophy of Science 78 (3):472-489.
J. Viret, L. Tela, F. Canini & L. Bourdon (2000). Hydrodynamic Model of Heat Stroke. Acta Biotheoretica 48 (3-4).
G. Krishna Vemulapalli & Henry Byerly (1999). Remnants of Reductionism. Foundations of Chemistry 1 (1):17-41.
Mathias Frisch (2004). Laws and Initial Conditions. Philosophy of Science 71 (5):696-706.
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