| IarcCSt1.std.tri | R Documentation |
t=1Returns I(p2 is in N_{CS}(p1,t=1)) for points p1 and p2, that is, returns 1 if p2 is in N_{CS}(p1,t=1),
returns 0 otherwise, where N_{CS}(x,t=1) is the CS proximity region for point x with expansion parameter t=1.
CS proximity region is defined with respect to the standard equilateral triangle
T_e=T(A,B,C)=T((0,0),(1,0),(1/2,\sqrt{3}/2)) and edge regions are based on the center of mass CM=(1/2,\sqrt{3}/6).
If p1 and p2 are distinct and either are outside T_e, it returns 0,
but if they are identical, then it returns 1 regardless of their locations (i.e., it allows loops).
IarcCSt1.std.tri(p1, p2)
p1 |
A 2D point whose CS proximity region is constructed. |
p2 |
A 2D point. The function determines whether |
I(p2 is in N_{CS}(p1,t=1)) for p1 in T_e that is, returns 1 if p2
is in N_{CS}(p1,t=1), returns 0 otherwise
Elvan Ceyhan
IarcCSstd.tri
## Not run:
A<-c(0,0); B<-c(1,0); C<-c(1/2,sqrt(3)/2);
Te<-rbind(A,B,C);
n<-3
set.seed(1)
Xp<-runif.std.tri(n)$gen.points
IarcCSt1.std.tri(Xp[1,],Xp[2,])
IarcCSt1.std.tri(c(.2,.5),Xp[2,])
## End(Not run)
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