Radius of gyration measurements for vertical (R) and horizontal (R) sectors, where the vertical sector includes the roll direction, show that R is virtually unchanged by rolling, whereas R is increased significantly.
The value of M is consisted of the sector radius (R) and the sensor node transmission range (r).
The radius of the sector is R, and the transmission range of each sensor node is r.
If the value of the sector radius is small, with the growing of β, reverse topology may not achieve energy saving effect as shown in Figure 7. On the other hand, when the network scale is relatively small, large value of β cannot be acceptable for the cases such as β = 1.4 and β = 1.8 as shown in Figure 7.
The radius of each sector with a binwidth of 10○ or other angles is proportional to the relative frequency of shared orthologs, whose corresponding angles belong to the sector, e.g. 60○ ∼ 70○ of the rose diagram of Sulfolobus in Figure 1, where the inner dotted (outer) circle denotes the frequency being 10 (20).
Corresponding text and figure abbreviations are: Sc, subcosta; R1, first branch of the radius; Rs, radial sector; MA, anterior media; MP, posterior media; CuA, anterior cubitus; CuP, posterior cubitus; 1A, first branch of the anal vein; 2A, second branch of the anal vein.
In this formula, A is the area of the sector, r is the radius, and θ (theta) is the central angle.
The effects of material gradient index, boundary condition and thickness to radius ratio of the sector plate on the static and dynamic responses are presented and discussed.
Let (S d,frac{pi }{tilde{k}}+delta,rho)) be a bounded sector of radius ρ with aperture (frac{pi}{tilde{k}}+delta), for some (delta>0), and with direction d.
It is defined considering the central projection cone (CPC(A)={x in mathbb {R}^n: x/h_{mathbb {P}}(x) in A}) and the star sector of radius (rho >0, sector(A,rho)=CPC(A) cap [rho mathbb {P}]) for every (A in (mathfrak {B}^n cap mathbb {S})), by begin{array}{*{20}l} mathfrak{O}_{mathbb{S}}(A) = f'(1), text{where} ;f(rho) = mu sector(A, rho)), A in (mathfrak{B}^{n} cap mathbb{S}).
