Sentence examples for laws of conduction from inspiring English sources
Biot formulated the laws of conduction in 1804, and Fourier published a mathematical description of this phenomenon in 1822.
A sandwich model (3-layers model) and a multilayer model for predicting transient temperature are proposed, and the effective thermal conductivities in each layer are obtained by the analytical method based on the Fourier law of conduction.
This work shows that the transfer current recorded during a chronoamperometry of an electrodiffusion test is not governed by a simple law of conduction (Ohm's law), but it is influenced by the electrical double layer which is quantified by the parameter χ.
The heat fluxes (q^) from the surface of the inner and outer cylinders into the fluid region are given by the Fourier law of conduction as stated below: begin{aligned}& q_{1}^ = biggl.{- K_{T}frac{partial T}{partial r} }biggr|_{r = a}, end{aligned} (25) begin{aligned}& q_{2}^ = biggl.{- K_{T} frac{partial T}{partial r} }biggr|_{r = b}.
Equation (16.8) is the one-dimensional form of Fourier's law of heat conduction.
The resulting relationship is analogous to Fourier's law of heat conduction.
The thermal conductivity (400 600 °C) was evaluated using the one-dimensional, steady state Fourier's law of heat conduction.
Since Fourier's law of heat conduction fails for modeling second sound, we apply a non-classical one.
For each equilibrium, the heat balance equations between hot quantity and cold quantity are built by Fourier's law of heat conduction and heat convection.
In the classical theory of diffusion, Fourier law of heat conduction is used to describe the relation between the heat flux vector and the temperature gradient assuming that the heat propagation speeds are infinite.
Based on the electromagnetic equations (i.e. the ones by Faraday, Amp'ere, Ohm, Maxwell and Lorentz), the modified Fourier's law of heat conduction and on the elastokinetic field equations, the 3-D coupled problem is reduced to an equivalent 2-D one.
