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With the aid of the finite element method, effectiveness factors of the model systems have been calculated in terms of two dimensionless parameters ψ and μ, one measuring the ratio of the adsorption and desorption rates to that of surface diffusion and the other the rate of reaction to the rate of surface diffusion.
Initially the maximum vehicle power and theoretical performance limits have been calculated in terms of weight and payload.
The conformally covariant graviton two-point functions have been calculated in terms of the massless minimally or conformally coupled scalar two-point functions, using ambient space notations.
For this system, steady-state equations have been solved and all of the steady-state probabilities have been calculated in terms of ( pi_{{Q_{1},Q_{2} }} ).
The skewness index has been calculated in terms of the third moment around the mean (Fisher Pearson standardised third moment): in symmetrical distributions, the mean is equal to the median, and the distribution has zero skewness.
Diversity indices: In the present study, the diversity indices of phytoplankton species have been calculated in terms of Species diversity method given by Shannon (2001), Species richness by Menhinick (1964) and Evenness by Pielou (1975) as follows: Species diversity method given by Shannon (2001), Species richness by Menhinick (1964) and.
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The quotas were calculated in terms of quantity rather than value.
Wear was calculated in terms of wear rate.
Total cost of embedding (reconciliation) is calculated in terms of assigned values of DTL parameters.
Since CO2 was resulted from the WGS reaction, the WGS activity was calculated in terms of the amount of CO2.
The fillet stress is calculated in terms of non-dimensional stress.
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