We consider a system of heat equations u t = โu and v t = โv in โฆ ร (0, T ) completely coupled by nonlinear boundary conditions โu โฮท = e pv u ฮฑ , โv โฮท = u q e ฮฒv on โโฆ ร (0, T ). We prove that the solutions always blow up in finite time for non-zero and non-negative initial values. Also, the blow
Exact theory of magnetic cooling for a system which obeys the third law
โ Scribed by J.C. Bonner; J.D. Johnson
- Book ID
- 103806950
- Publisher
- Elsevier Science
- Year
- 1977
- Weight
- 168 KB
- Volume
- 86-88
- Category
- Article
- ISSN
- 0378-4363
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