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标题:
问个关于复形之和的边界问题
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作者:
lilianjie
时间:
2011-12-29 16:21
标题:
问个关于复形之和的边界问题
X:=**x(0);
3 K. G$ _6 ^+ G C9 L
X;
- Y V9 {; |/ h( b+ B- K4 s) b! p
X2:=
. h# Q i- \5 P) l, L7 `4 l
**x(1);X2;
4 T( ^" r- H2 Q0 b
X3:=**x(2);X3;
! T; n* f# }. S) ^1 @3 j J; V
X4:=
$ d% U& x6 {. G. h
**x(3);X4;
) N: W4 C, K* Q$ U7 p6 P& K/ G0 }
X5:=
5 n& I( j' c( W& x( O- M$ Y* n/ y% `
**x(4);X5;
. V0 y- I1 E; |) Y
. z) T5 K$ o I+ N0 _5 E6 C
% q) O9 m& K& H# }) f; z
XX:=Normalization(X5) ;
# G/ s1 h# O' S& f( Q1 D3 S
XX;
/ L4 v2 E: e. P
S:=Shift(XX, -2);
3 {: y6 c7 w R& \% z* q
S;
/ L; f: I+ x- p2 h
Boundary(X5) ;
( X( `# H2 J2 F2 N& O: g* {2 ]
Boundary(S) ;
* x( |9 A4 F" h! U' P1 }3 }8 Y" |' Q
K:=S + X5;
K;
: w* C6 F) p2 \- u9 b2 f
+ L. P5 Q. {! X7 i, @
Boundary(K) ;
) h4 H9 c( o1 a8 T% x% F9 o
0 x/ j) |- n& z4 p
6 q# ] v u/ R+ ?
Simplicial complex
" ?+ y: H! D! J
[
* S7 }# r) w% [% c2 \4 K! V
{ 1 }
6 i6 f/ q! t/ h; u: [! ~
]
8 ^- i* B7 t! m% n6 ?: k/ Y0 R2 {; `
+ R' M9 o, k8 k
Simplicial complex
$ o9 }7 {7 M% T0 d1 T. [7 u/ t5 m+ S
[
8 r X9 ?# Z" d2 \3 J& Y- x
{ 1, 2 }
% J; y6 A0 H9 H+ [2 ?8 M U: s+ m% N
]
+ r1 D* ]! r0 D1 i& _8 K- I9 L2 `; e) i
, ~+ G z" _4 h5 g7 Y" R
Simplicial complex
3 s. C* z5 e! w. O Q
[
. x. v* S+ D" Y$ [/ O# o$ a* P, a6 p# m7 k
{ 1, 2, 3 }
* I: ^' ?7 n- E- y" {, i
]
6 x. t" A. {* W
5 K& ^/ u1 z, \4 ^! j
Simplicial complex
, k5 h8 T" p* q$ Q9 t
[
9 d% H4 _+ t. l1 [3 s* i8 w
{ 1, 2, 3, 4 }
) c0 M4 p* D: Z! d6 n
]
1 n% ~! f8 i# ^( ?
2 \( g3 U' b, |. A9 N" I) B( T
Simplicial complex
& K9 _# N. g3 I, S% n3 i
[
7 U |" Q% ?9 @6 {5 P& b$ F4 P/ D
{ 1, 2, 3, 4, 5 }
* d+ ]* ?- @; B! ^* `7 N% Z
]
; r" {# K; V! b
- l2 r- h1 g* m3 d$ n
Simplicial complex
* D5 l8 n) ?' }/ h
[
5 N4 y# e# J: k8 D4 h! u' M
{ 1, 2, 3, 4, 5 }
( C* z5 V! ~+ `
]
+ o; m1 i) s2 z; v# g1 S
! _- ~4 l' I3 K$ W- g0 c
Simplicial complex
* Y/ _- y* b6 Z+ V
[
* o/ X& }. z6 T5 r3 k
{
-1,
0, 1, 2, 3 }
* v. q u2 S% q
]
( X# R5 `# x7 [+ F9 p" Y4 [
8 ^2 E. X; V. {/ `/ t6 ^0 m
Simplicial complex
" M5 m* S3 b, A& u
[
_3 g/ e6 ]0 {$ u ]7 [, o
{ 1, 2, 4, 5 },
: B1 a t2 F, {! y6 S3 m/ g
{ 1, 2, 3, 4 },
0 U5 f/ K" _, W1 ]4 X1 D1 D7 }$ I
{ 1, 3, 4, 5 },
6 X# b( o4 K# E4 R1 M/ w# l6 r: L
{ 1, 2, 3, 5 },
; K# ^. @0 a/ U. [3 }
{ 2, 3, 4, 5 }
0 [2 A- e, I! i9 |1 I5 B
]
0 y" k) a. L: s1 u4 c7 u+ i
' i, K- d) d4 M" |) a2 r, u
Simplicial complex
8 x" {2 c2 |& J, F2 r
[
0 B: D6 S m9 T2 C4 b5 m- T, Z
{ -1, 0, 1, 3 },
, V# D& I5 v: k E9 N# m" C
{ -1, 1, 2, 3 },
) q: _6 H/ C5 }9 L% I5 C" N
{ 0, 1, 2, 3 },
. x4 [9 ^- x9 V0 {: w, S( x6 P
{ -1, 0, 1, 2 },
1 A# o% w8 Z7 f2 D4 E+ |/ S7 f* ^
{ -1, 0, 2, 3 }
0 \8 l, ~( w. d: z
]
; ?' h8 F: `9 I* g! \
: s7 @: | [, h
Simplicial complex
" Q5 Y5 T/ s8 ^4 s: A
[
% q' g% G' B& M3 L
{ 4, 5, 6, 7, 8 },
7 s' E2 l' j7 H3 L( T U# q
{ -1, 0, 1, 2, 3 }
$ ]8 M- R$ c) N+ v5 P9 d
]
1 `7 r V, M6 h, K
Simplicial complex
& r6 q! I5 p" v
[
) ~$ B" h. ~9 O; o7 q
{ 0, 1, 2, 3 },
* x2 l' T' C4 |4 J4 @3 E% C
{ 4, 5, 6, 8 },
& }$ i( R, p3 }0 e7 i; N
{ 4, 5, 7, 8 },
" L2 X0 ~# R( I5 i, ~/ M
{ 5, 6, 7, 8 },
2 P" Y E, U5 b6 N7 q
{ -1, 0, 1, 3 },
: ^8 J8 A( g5 \) ]; o& _
{ -1, 0, 2, 3 },
" D- A3 r. C5 p5 j! h
{ 4, 5, 6, 7 },
6 {, P X: ? U2 Y* z' D& G7 m
{ 4, 6, 7, 8 },
' y9 J) k* G7 D6 E
{ -1, 0, 1, 2 },
! b0 ~0 j: L8 X U' c1 s# Y
{ -1, 1, 2, 3 }
- z3 w0 A# \ Q( W1 z$ B6 L
]
- }/ R; w* G# C
5 Z4 n. F W6 y- _* |
* D9 Z) ?2 m+ G2 u) J
边界之和是怎样算出的?
* p) X5 B" d- y+ ?$ T8 r8 b5 O
{ 4, 5, 6, 7, 8 },
: P5 Y7 }& {7 f( f: r( P3 M3 R
{ -1, 0, 1, 2, 3 }
& U0 O9 N: o0 q3 e( d$ K, H+ n# V0 j
3 T' M2 q$ Q% y
8 W$ ^2 x2 G* {, }7 j2 \
5 z/ B3 |9 k/ @/ }; q8 L& X
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