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Such a simple arithmetic relationship is valid for nearly all gases at room temperature and at pressures equal to or less than one atmosphere.
Similar relationship is valid for the quadratic and cubic terms (Tables 3 and 4).
This relationship is valid for τ ≥ 2 since Y 0 = M 0 = 1 and Y 1 = ( 1 + C V ) ∗ M 0 = ( 1 + C V ).
Although Eq. (2) is obtained for a highly idealized geometry, this relationship is valid for slightly more generalized cases as shown in Fig. 2, in which the relationship between the aspect ratio, plate size and the toroidal/poloidal spectra has been calculated and plotted.
We next show that a linear relationship is valid for two types of self-organized molecular systems: (i) Folded proteins and (ii) block co-oligomers in a solvent that encourages micelle formation.
Basically the relationship is valid for any continuous variable that is dichotomized to create risk groups, such as blood pressure, cholesterol or triglyceride level.
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These relationships are valid for a three-dimensional proportional or non-proportional mechanical loading or a combination of mechanical and thermal loading.
Since state variables must be linked algebraically, we take the vehicle conservation equation as the evolution one and consider, as algebraic relationship, a modified expression of the linear relationship (1): Open image in new window (22 This modification allows us to take into account the fact that the relationship is valid only for (ρ ≤ ρ c ).
Often the reciprocal relationship is valid: See integral transform.
In this case, the following relationship is valid: (2).
Santorini 'Strong' assumes that this relationship is valid.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com