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The photovoltaic functions of the InGaN and Si subcells can be analyzed by solving a set of coupled differential equations for the electron density, hole density, and electrostatic potential [3, 18].
The different sublevels of the X+ corresponding to the different energies of the hole motion in Z direction can be analyzed by solving the one-dimensional wave equation (Equation 5).
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The pool temperature under normal and abnormal conditions is analyzed by solving the simplified energy equation.
The performance of the design is analyzed by solving variants of Thomas-Fermi equation.
The flow through the turbine was analyzed by solving the Reynolds-averaged Navier-Stokes equations (RANSE).
The stability properties of SD schemes have been analyzed by solving a linear model problem.
The forced convective heat transfer inside the channels is analyzed by solving the energy equation, which is coupled with the heat conduction equation in the PCM container.
Numerical model validation is analyzed by solving a three-dimensional unsaturated flow problem in soil, and its derived results are verified against analytical solutions.
The forced convective heat transfer inside the channels is analyzed by solving the energy equation, which is coupled with the heat conduction equation in the container wall.
The electrostatic influence of the central cavity and pore alpha helices in the potassium ion channel from Streptomyces lividans (KcsA K+ channel) was analyzed by solving the finite difference Poisson equation.
Inviscid oscillations of free liquid drops are analyzed by solving Bernoulli's equation for the free surface shape and Laplace's equation for the velocity potential field.
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CEO of Professional Science Editing for Scientists @ prosciediting.com