The phrase "equation pressure" is not a commonly used term in written English.
It is more commonly referred to as "pressure equation" or "equation of pressure." This term is typically used in scientific or mathematical contexts to refer to the relationship between various factors affecting pressure. An example of using "equation pressure" in a sentence could be: "In order to accurately calculate the pressure exerted by a gas, one must use the equation pressure, taking into account factors such as temperature and volume."
According to the best fitting and most significant polynomial equation, pressure and time were the factors determining the Enterococcus inactivation, while temperature was not statistically significant.
For oil-water non-piston displacement flow, the fractional flow equation, oil/water front equation, pressure equation and production equation are put forward with solutions.
According to the best fitting and most significant polynomial equation, pressure and time were the most important factors determining the inactivation extent.
Pressure gradients can also be calculated using the modified Bernoulli equation: Pressure Gradient(mmHg) 4 × Vmax2, where Vmax is the peak velocity (m/s) [15].
According to the diffusivity equation, pressure decline in the reservoir is not associated with the production flow rate and depends solely on physical characteristics of reservoir rock and fluid.
The pressure gradient between the right ventricle and the right atrium at the time of pulmonary valve opening was calculated by applying the simplified Bernoulli equation (pressure = 4 times velocity2).
The change in IAV following addition of air to the intra-abdominal balloon was pressure-corrected using the Boyle equation (pressure-corrected additional IAV = measured additional × 1033/(1033 + IAP in centimeter of water), to compensate for the compressibility of air.
In the latter case, due to the singularity of the coefficient matrix of the pressure-linked equation, no pressure or pressure corrector solution can exist without explicitly enforcing global mass conservation (GMC) during each iteration.
The flow rates in the channels and the pressure distribution in the outlet header are predicted from the solution of two first order differential equations (pressure-flow equation set) involving the flow rate and the pressure difference across the headers.
In the equation, λ threshold pressure gradient and k permeability.
A separate equation for pressure correction is derived from the constitutive equation of the solid material.
