We also take that approach and additionally assume the same direction for the slip vector as for the mainshock (Geographical Survey Institute, 2004).
If we now apply Theorem (2.2) and additionally assume an abstract information functional f*, we find as a consequence of the previous theorems that one can infer a statement that expresses a relationship between the resulting graph entropies.
For our projections we used the same assumptions about exposure beyond the year 2000 as in Hodgson et al (2005), and additionally assumed a linear decline in exposure between 1978 and 2000.
Additionally, assuming a total square cross-section and an average fibril density of 1.55 g/cm, then for straw the total fibril surface (S) from equation (2) would be 169 m/g.
Additionally, assuming that τ="βHU, where H is the nozzle-to-plate distance and U is the mean jet velocity, it is shown that βDisc= 1.8, βCCC= 1.03, and βEnv= 1.0.
Additionally, assuming some hypotheses on the uncertain terms hold, a practical asymptotic stability property is ensured by designing an appropriate class of controllers.
Additionally, assuming an equal composition of the matrix of the two Au ENP suspensions, a destabilizing effect should have been observed in both cases.
Estimates were also made by additionally assuming that even the mortalities owing to other causes of death were all equal to those in the highest category.
Additionally, assuming that the items are treated as continuous variables, the descriptive statistical analysis was calculated, the floor and ceiling effect was tested, and the discriminatory capacity of the questions and their distribution were studied.
Additionally, assuming that 5 \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\begin{aligned} d_1&< 2a_1-1 p_1 2a_1-1 p_1r \nonumber_1p_1(d_i+p_i)-2a_ip_i(d_1+p_1), \\uad \mathrm{for} \;\; i=2,\dots,n-1.
