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Exact(9)
Now by substituting v k in Eqs.
Now, by substituting (58) into (57), we obtain the expression (55).
Now, by substituting in (12) with (A.3), we obtain (A.5).
Now by substituting each of the range values of E = (7 15 GPa) for cellulose we find ε min and ε max.
Now, by substituting (4), (5), and (6) into (23), the instantaneous capacity can be derived as (24) which is at the top of eleventh page.
Now, by substituting (38) in (37), the mean and second moment of over Nakagami- fading channels are respectively given by (40).
Similar(51)
Therefore, in both, (3.29) and (3.32), and the result now follows by substituting the values, (3.40).
This theorem can now be verified by substituting the above two results in Equation (6) into Equation (3).
Equation 1 can now be restated by substituting d(t) by the constant D: <img src="http://journals.plos.org/plosone/article/asset?id=info?doi/10.1371/journal.pone.0012785.e003.PNG" class= inline-graphic"/> For the analysis of the function F(t), we need to consider a number of additional factors.
Values for S a 2 and S d 2 can now be calculated by substituting (9) and (6) in (2), respectively.
The total number of infected individuals at equilibrium, I ^ t o t, can now be solved by substituting Equations 2, 4 into Equation 3, and replacing I k with p k I tot.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com