Biomedical Engineering Reference
In-Depth Information
the instance of the angle in our problem. Then test instance construction system for
all the angles of our problem TIC
ð Þ
, then P
¼
NP.
Conversion We know that /
¼
/
1
;
...
;
/
n
2
0
;
360
d
½
is the optimal solu-
then d
¼
2
tion,
where
d
dihedral
angles
min
/
2
0
;
360
f
v
ð
/ : / is arotation about
d
½
the bond i
Þg
n is the maximum number of angles, n [ 0 and d [ 0. Let
2
[ 0be
given. Wh
ere
/
is
continuous, there is a point p
2
/
, /
2
/
ðÞ
w
here
\
2
v
ðÞ
2
/
ðÞ
,
im
plies
/
i
p
;
/
i
þ
p
and
we
have
/
i
p
;
/
i
þ
p
j
/
þ
v
ðj j
\d
þ
2
/
ðÞ
\
2
Uniqueness using the ex
ist
ence
an
d uniqueness theorem, we know that /
is
then converges.
continuous, in the interval /
i
p
;
/
i
þ
p
B2
D is said to be covering itself if
S
j
D
j
D and each elements of at least one of D
belongs to d
j
. The system D
j
is packing if D
i
\
D
j
¼;ð
i
6¼
j),
S
j
D
j
D
If two sets D
1
;
D
2
;
... have the same elements in common then each element
D
1
;
D
2
;
... belong to D
:
B3
Each segment can be treated as open beads, as such the coordinates belong to a set
X and for any point p
D
j
and d
¼
D
j
where the measure is positive.
So, the definition of the bead is:
D
¼
x:d(p,x)\d
f
g
B4
Let A and B be a disjoint convex set in a convex space, then
A
¼
x: x
D
i
n
o
and B
¼
x: x
D
j
n
o
, the distance is given by:
2
\r
j
Þ
2
\r
i
ð
n
o
then
2
r
j
dis(D
i
;
D
j
Þ¼
r
i
þ
r
j
. The closure of B is given by B
¼
x: x
D
j
A
\
B
¼;
.
A is an open set by construction. A & B are the convex hull, also by con-
struction, and then:
9
l(x)
¼
aif
Search WWH ::
Custom Search