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The relations for O2 and CO2 partial pressure are not substituted into this equation to reduce its complexity.
An assessment of seven discretization schemes for the advection terms of the transport equation to reduce numerical diffusion in practical flow problems has been established.
Sometimes the dose-response relationship is assumed to have some special form like Hill equation to reduce the experiment costs [ 22].
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For this reason, we have been employing the Mindlin plate equations to reduce the computational difficulty.
Similarly, the advantages of using problem-specific simplifications to the governing equations to reduce computational cost are discussed.
This paper proposes simplified QFM flow regime equations to reduce the uncertainty associated with reservoir parameter estimation.
To solve Equation 1, the quasilinearization technique is used to reduce Equation 1 to a sequence of linear problems.
We may apply Lemma 2.2 to reduce Equation (2.1) to an equivalent integral equation (2.3).
A procedure is proposed to reduce the equation to a one-parameter equation without losing accurary.
Lie symmetries are used to reduce the equations to ordinary differential equations (ODEs).
Since f is small or zero, such as near the equator, the equation reduces to stating that \nabla ( \phi_1 - \phi_0 ) is small.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com