Heat conduction in lenses.
Aebischer, Beat (2007)
Mathematical Problems in Engineering
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Displaying similar documents to “The quasi-stationary approximation for the Stefan problem with a convective boundary condition.”
Heat conduction in lenses.
Conjugate problems in convective heat transfer: review.
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Mathematical Problems in Engineering
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Steady heat transfer through a two-dimensional rectangular straight fin.
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Mathematical Problems in Engineering
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The theoretical basis of heat flux sensor pen.
Chen, Xiao Dong, Nguang, Sing Kiong (2003)
Journal of Applied Mathematics and Decision Sciences
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The optimization of the stationary heat equation with a variable right-hand side
Ctirad Matyska (1986)
Aplikace matematiky
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Solving the stationary heat equation we optimize the temperature on part of the boundary of the domain under investigation. First the Poisson equation is solved; both the Neumann condition on part of the boundary and the Newton condition on the rest are prescribed, the distribution of the heat sources being variable. In the second case, the heat equation also contains a convective term, the distribution of heat sources is specified and the Neumann condition is variable on part of the...
On the mathematical formulation of the first principle of thermodynamics for non-uniform temperature processes
A. Paglietti (1979)
Annales de l'I.H.P. Physique théorique
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Computational modelling of thermal consumption of buildings with controlled interior temperature
Vala, Jiří
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New materials, structures and technologies used in civil engineering impeach traditional evaluations of the annual thermal consumption of buildings, based on the quasi-stationary estimate of the thermal resistance of the building envelope, or some operational parts of such building with the guaranteed temperature. The complete proper physical analysis, applying the principles of thermodynamics and appropriate constitutive relations for particular material layers and air in rooms, is...
Ignition properties of thermally thin plastics: the effectiveness of non-competitive char formation in reducing flammability.
Nelson, M. I., Brindley, J., McIntosh, A. C. (2002)
Journal of Applied Mathematics and Decision Sciences
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On the thermal aspect of dynamic contact problems
Christof Eck, Jiří Jarušek (2001)
Mathematica Bohemica
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A short survey of available existence results for dynamic contact problems including heat generation and heat transfer is presented.