The O-ring parameters (i.e., inside radius and width) were evaluated within a replicated design.
An equation is provided to calculate the stress applied to the ribbon as a function of the roll force, radius, and width.
The aerosol parameters of interest are the particle number density and the modal radius and width of the particle size distribution supposed to be lognormal.
A repeating element, composed of three cell edges connected at a vertex with Plateau borders of constant radius and width, is employed to calculate the creep strain rate of hexagonal honeycombs.
In our implementation, these stadia are circles with the same radius r: r = 1 2 r LS0 w LS0 (5 ) where r Ls 0 and w Ls 0 are the radius and width of the Ls0 stadium, respectively.
In our implementation, the stadium at the top of s4 is determined internally by the Ls4 stadium by: r = 0.57 r Ls 4 (3 ) t = 1 2 w Ls 4 – r (4 ) where r and t are the radius and thickness for the top stadium of s4, respectively, and r Ls 4 and w Ls 4 are the radius and width of the stadium at level Ls4, respectively.
The coordinate values of the red triangles represent the radius r and width w of the corresponding nanoring.
In this type of analysis, the probability that a particle starting at a specific position will be encountered within a shell of radius r and width dr at time t from that position is considered.
More formally, the O-ring statistic O 12(r) for a bivariate pattern composed of type 1 and type 2 points yields the average density of type 2 point within rings of radius r and width dr around the points of pattern 1.
Figure 1 Image model and parameters characterizing a blurred circular contour: center coordinates { l c ; m c }, radius r 0, and width 2 r f.
