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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);
8 B; j* ~, j7 x' E% d/ V/ d
X;
: \3 k3 j: e& G
X2:=
C5 \- a! [2 ?0 A. m, Q9 y& Q
**x(1);X2;
, y! c; G0 |4 w5 I( D5 Y
X3:=**x(2);X3;
% F9 ?. t9 x( A2 ]7 U' R0 n
X4:=
9 X4 y! j5 S3 P2 M! c6 x+ m" i
**x(3);X4;
) M: N- e2 V( g: A1 b" u6 K
X5:=
- N4 z; A7 p$ x+ O
**x(4);X5;
: B( n1 r( p1 p( f8 s' h
% N' A5 \# H/ ]- O2 K
u; C R0 M- j
XX:=Normalization(X5) ;
$ t& I2 p+ v3 e0 T- F
XX;
& [$ E+ j& k$ g- a2 N ~5 u: `
S:=Shift(XX, -2);
, Y, [8 y' h. D/ O
S;
: {" R2 [& q/ ], @
Boundary(X5) ;
/ G, I# w. O- y! U; G
Boundary(S) ;
' J% G* q" L9 u! H2 m( c
K:=S + X5;
K;
5 D, d \; D9 K" y5 M
E3 L7 ]* A; v6 f# C K a
Boundary(K) ;
3 {9 F( C& s3 \
L& l% Q! m0 w" |
; r) M& h6 S- E. b
Simplicial complex
* l1 e5 V- {- V3 l) O
[
1 p0 t; N d8 F/ X7 |0 Q
{ 1 }
% h, _+ w" }7 \6 v/ b9 D. Y: c
]
7 d: r5 ]. ?& y8 Q6 ?# u
' S6 ]) c( H0 H5 e
Simplicial complex
! N/ K4 m' t0 c3 O! z2 |7 t9 ^
[
$ X6 z$ U2 } b1 w: p
{ 1, 2 }
% F4 \ Z" \; o% f
]
C3 S1 T4 u2 X" v4 |
5 A$ h7 q$ a# }% F& U
Simplicial complex
' B9 Q5 g2 Q: A" c. D6 e1 t w- ]. t
[
( w7 \1 U2 J9 j4 U
{ 1, 2, 3 }
% n3 g: { v2 k
]
9 E6 l6 _( ?( n/ X
7 b: K% T8 H# M% |; p
Simplicial complex
( j! G- {& L7 u7 W
[
' g& F2 U8 A# w% j$ L; s
{ 1, 2, 3, 4 }
- ~3 y8 l% {8 T: L: P6 e; k
]
; }9 m" P' T- P* Q/ B* n U! t: U
; F0 `) F" l3 C8 e) C9 b* G
Simplicial complex
5 t- a# W* i& V! W, J
[
) x. `. _$ M5 W% R: i+ z
{ 1, 2, 3, 4, 5 }
9 z8 [4 n K( i; c _6 @# \, g
]
- S9 p& \& {4 L! O0 Z0 j
. k4 H; h1 I4 f* H! m
Simplicial complex
0 D2 x' n: @ R R' O6 c
[
6 [$ B4 e. p: g9 R! {; @1 a: n
{ 1, 2, 3, 4, 5 }
3 N- d4 d L" Q
]
$ r' ~/ m; @' W4 p, y" Z
2 t: G; T2 f" n) e$ R
Simplicial complex
/ h1 J. ]) }# z$ B) e' Y
[
2 H$ u9 J* f1 S, y$ _/ K0 S; j
{
-1,
0, 1, 2, 3 }
2 z& J; [1 y; @2 v
]
. z0 v0 q" e# V9 d9 ]+ P- r
# h) Y) J# U2 c
Simplicial complex
1 \0 C+ @$ S4 K* [
[
8 [# U$ K9 H: v4 H6 y/ \, ?
{ 1, 2, 4, 5 },
; f2 Q% r% b$ B3 j
{ 1, 2, 3, 4 },
8 [% @& e: ]4 l7 A1 U) M
{ 1, 3, 4, 5 },
: n: p0 k; M+ M* i$ w3 t2 W
{ 1, 2, 3, 5 },
( ]1 {* n9 G, z
{ 2, 3, 4, 5 }
/ w% U& v' ~4 Z9 `+ S( U
]
0 m% C( D1 T: p$ Z* E! Z
/ `( R. Y0 ~' Y* w2 N" v* K
Simplicial complex
7 l$ T2 ~- i" a, S
[
7 v2 s, L8 m1 z: x+ t8 G
{ -1, 0, 1, 3 },
) [8 U$ f N- K
{ -1, 1, 2, 3 },
1 M4 ^& [& U7 [: \6 P
{ 0, 1, 2, 3 },
3 G2 g3 X& N. k
{ -1, 0, 1, 2 },
: X) L+ } c) P6 c2 I+ q" T0 k
{ -1, 0, 2, 3 }
! d& a* i; n, M1 {# W* k8 v5 ^
]
& R/ B" [; F# ?; i
9 v d) J( f3 R/ c' i/ w9 Y
Simplicial complex
1 G( _2 v* o/ H: o- i/ v
[
( H1 h9 O* I6 F6 J! q
{ 4, 5, 6, 7, 8 },
- ^# k- \1 n$ ^
{ -1, 0, 1, 2, 3 }
# z% c% q" b$ ~' l8 I
]
$ e# i7 e/ ]$ L$ R2 ^
Simplicial complex
% }. H1 W% C6 d' g
[
4 k1 S! B# f" {
{ 0, 1, 2, 3 },
* n9 ~5 k! D: f+ L: N6 C% j
{ 4, 5, 6, 8 },
( R# W$ a' `8 m' ^1 t4 _! Q/ U/ O
{ 4, 5, 7, 8 },
2 c; {8 R, T. T- w8 k7 g
{ 5, 6, 7, 8 },
, b) Y' j) k( j, W
{ -1, 0, 1, 3 },
5 S" x5 p% E9 V+ N! f
{ -1, 0, 2, 3 },
1 h/ H9 @& \8 k8 y h" m9 S
{ 4, 5, 6, 7 },
/ j3 x* I5 E" G& [0 N- ?1 l# [
{ 4, 6, 7, 8 },
9 B H8 x8 L! ~8 Q$ M# c2 \
{ -1, 0, 1, 2 },
8 S M0 A. {# C( E% r
{ -1, 1, 2, 3 }
& A* i4 \$ u1 q0 t$ J
]
* ~( M. j+ T9 l' P* w6 I
+ o. c1 u1 u' N6 p5 z3 u' w0 N
& X( P, H2 R* ]3 H5 D
边界之和是怎样算出的?
: p3 G* v6 @9 ~! B/ V
{ 4, 5, 6, 7, 8 },
9 p( e f l5 y' s8 D9 s6 y
{ -1, 0, 1, 2, 3 }
6 i, h9 }+ ?1 y( b. j6 U" R" [
" x* v2 k( G" N/ _
# C6 o0 V3 K: ?! Z
# x- q9 m- F- l8 [: c6 d0 J+ f
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