A one-dimensional spot welding model.
Andrews, K.T., Guessous, L., Nassar, S., Putta, S.V., Shillor, M. (2006)
Journal of Applied Mathematics
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Displaying similar documents to “Fieldless methods for the simulation of stationary and nonstationary induction heating”
A one-dimensional spot welding model.
Thermal diffusivity and thermal conductivity of alloys and -matrix composites
A. Rudajevová, P. Lukáč (2000)
Acta Universitatis Carolinae. Mathematica et Physica
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Modeling of the radial heat flow and cooling processes in a deep ultraviolet CuNe-CuBr laser.
Iliev, Iliycho Petkov, Gocheva-Ilieva, Snezhana Georgieva, Temelkov, Krassimir Angelov, Vuchkov, Nikolay Kirilov, Sabotinov, Nikola Vassilev (2009)
Mathematical Problems in Engineering
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On a 1-D model of stress relaxation in an annealed glass
Vladimír Janovský, David Just (2002)
Applications of Mathematics
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A 1-D model of a slab of glass of a small thickness is considered. The governing equations are those of the classical 1-D linear viscoelasticity. A load due to the temperature gradients is assumed. The aim is to model the process called annealing. It is shown that an additional load due to structural strain is crucial for the success of the model. Algorithms of a numerical solution of the governing equations are proposed. Numerical results are presented and commented.
Modelling of free boundary problems for phase change with diffuse interfaces.
Sanyal, Dipayan, Rao, P.Ramachandra, Gupta, O.P. (2005)
Mathematical Problems in Engineering
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Dissipative nonlinear structures in tokamak plasmas.
Razumova, K.A. (2001)
Discrete Dynamics in Nature and Society
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Hyperbolic heat conduction in two semi-infinite bodies in contact
J. A. López Molina, Macarena Trujillo Guillén (2005)
Applications of Mathematics
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We find, under the viewpoint of the hyperbolic model of heat conduction, the exact analytical solution for the temperature distribution in all points of two semi-infinite homogeneous isotropic bodies that initially are at uniform temperatures and , respectively, suddenly placed together at time and assuming that the contact between the bodies is perfect. We make graphics of the obtained temperature profiles of two bodies at different times and points. And finally, we compare the...