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Thin film nonlinear peeling under steady-state condition is solved with the different governing parameters.
The pressure Poisson equation with Neumann boundary condition is solved by a stabilized finite point method.
The Cahn Hilliard diffusion equation for a thin film boundary condition is solved using a semi-implicit Fourier-spectral method.
In the developed model, kinematic free-surface boundary condition is solved simultaneously with the momentum and continuity equations, so that the water elevation can be obtained along with velocity and pressure fields as part of the solution.
The drying is assumed to take place from a moving boundary (the drying front) and an unsteady-state heat conduction equation (in spherical coordinates) with a convective boundary condition is solved using approximate analytical techniques.
For the lined duct segment, the eigenvalue problem resulted from the modified boundary condition is solved by an integration scheme which, on the one hand, allows the lined duct modes to be computed in an efficient manner, and on the other hand, orders the modes automatically.
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The governing equations of energy diffusion, coupled with the saturation condition, are solved and analytical correction factors are derived.
In order to arrive at nonlinear ordinary differential equations, similarity transformations are defined differently compared to the steady case and these nonlinear differential equations along with pertinent boundary condition are solved numerically by Runge Kutta Fehlberg 45 method.
Subsequently, the three-dimensional transient thermodynamic governing equations for the CFML structure under such laser work condition are solved by applying the finite difference method and Newmark method in space domain and time domain, respectively.
The inverse scattering problem for (1) with a linear spectral parameter in the boundary condition was solved in [18].
Recently, crystalline structure of rAaBGL1, which treated with the endoglycosidase H at undenaturing condition was solved at a 1.80 Å resolution (Suzuki et al. 2013).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com