Results 221 to 230 of about 138,361,326 (265)

Numerical investigation of blood flow effects on temperature distribution in pulmonary tumors during magnetic induction hyperthermia. [PDF]

Front Bioeng Biotechnol
Liu X, Lu M.
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Identification of the Thermal Conductivity Coefficient for Quasi-Stationary Two-Dimensional Heat Conduction Equations

Journal of Engineering Physics and Thermophysics, 2017
The problem of identifying the time-dependent thermal conductivity coefficient in the initial–boundary-value problem for the quasi-stationary two-dimensional heat conduction equation in a bounded cylinder is considered. It is assumed that the temperature field in the cylinder is independent of the angular coordinate.
Yu. M. Matsevityi, S. V. Alekhina, V. T. Borukhov, G. M. Zayats, A. O. Kostikov   +4 more
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General Method for Constructing of the Exact Solution of the Problem for Non-Stationary Heat Conductivity Equation in the Complex Field

2020 10th International Conference on Advanced Computer Information Technologies (ACIT), 2020
This paper proposes a general method for constructing of the exact solutions of boundary-value problems for differential parabolic type equations in fields of complex shape. The exact solutions built using spline-interlination of the functions. An example of constructing an exact solution is considered.
Oleg M. Lytvyn, Galina Zaluzhna, Inna Nefodova, Iuliia Pershyna, Olesia Nechuiviter   +4 more
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Determination of the coefficient in the stationary nonlinear equation of heat conduction

Computational Mathematics and Modeling, 1995
The article considers the problem of determining the solution-dependent coefficient of heat conductivity in a stationary nonlinear equation of heat conduction containing a parameter. Additional information for the determination of heat conductivity is provided by a function dependent on a parameter, which is obtained by solving a boundary-value problem.
A. M. Denisov, S. I. Solov'eva
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The stationary state and the heat equation for a variant of Davies' model of heat conduction

Journal of Statistical Physics, 1985
We study a variant of Davies' model of heat conduction, consisting of a chain of (classical or quantum) harmonic oscillators, whose ends are coupled to thermal reservoirs at different temperatures, and where neighboring oscillators interact via intermediate reservoirs.
Artuso R., Benza V., Frigerio A., Gorini V., Montaldi E.   +4 more
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Unique solvability of an inverse problem for the stationary heat conduction equation

Computational Mathematics and Modeling, 1994
See the review in Zbl 0807.35157.
Denisov, A. M., Solov'eva, S. I.
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Stationary solutions to the equations of dynamics of mixtures of heat-conductive compressible viscous fluids

Siberian Mathematical Journal, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kucher, N. A., Mamontov, A. E., Prokudin, D. A.   +2 more
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On solvability of inverse extremal problems for stationary equations of viscous heat conducting fluid

jiip, 1998
The authors, first, study the existence of a solution of the boundary value problem for the stationary Boussinesq equations, which describe viscous heat conducting fluids. Second, they study an extremal inverse problem, that is, in order to determine parameters, which consist of a nonhomogeneous term (the volume density of heat source) and two boundary
Alekseev, G. V., Tereshko, D. A.
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Analytical Solution of Hyperbolic Heat Conduction Equation for a Finite Slab With Arbitrary Boundaries, Initial Condition, and Stationary Heat Source

ASME 2008 6th International Conference on Nanochannels, Microchannels, and Minichannels, 2008
This paper presents an analytical solution of the hyperbolic heat conduction equation for a finite slab that sides are subjected to arbitrary heat source, boundary, and initial conditions. In the mathematical model used in this study, the heating on both sides treated as an apparent heat source while sides of the slab assumed to be insulated ...
Hossein Shokouhmand, Seyed Reza Mahmoudi, Kaveh Habibi   +2 more
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Mixed Boundary Value Problems for Stationary Magnetohydrodynamic Equations of a Viscous Heat-Conducting Fluid

Journal of Mathematical Fluid Mechanics, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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