Abstract
The method described concerns non-stationary problems. The region under consideration is divided into a number of sub-regions. Solution is sought-for in the form of a sum of products of appropriate approximating functions, the number of products being equal to that of sub-regions. The method is applicable to problems with any initial temperature and any boundary conditions. for bodies of arbitrary nonhomogeneous thermal properties.References
1. H. S. CARSLAW and J. C. JAEGER, Conduction of Heat in Solids, Oxford 1948.
2. [in Russian]
3. W. NOWACKI, Zagadnienia termosprężystości, Warszawa 1960.
4. I. N. SNEDDON, Fourier Transforms, New York-Toronto-London 1951.
5. C. B. BIEZENO, I. I. KOCH, Over een nieuwe methode ter bereking van vlakke platen, Ingenieur, Haag 38 (1923).
2. [in Russian]
3. W. NOWACKI, Zagadnienia termosprężystości, Warszawa 1960.
4. I. N. SNEDDON, Fourier Transforms, New York-Toronto-London 1951.
5. C. B. BIEZENO, I. I. KOCH, Over een nieuwe methode ter bereking van vlakke platen, Ingenieur, Haag 38 (1923).
