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ãšå®ãããšã h {\displaystyle h} 㯠[ 0 , â ) {\displaystyle [0,\infty )} ãã ( 0 , â ) {\displaystyle (0,\infty )} ãžã®å
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a {\displaystyle a} ã«å¯Ÿãã q ( a ) = | { b â B : g ( b ) = a } | {\displaystyle q(a)=|\{b\in B:g(b)=a\}|} ãšãã颿°ãå®ãã q ( a ) {\displaystyle q(a)} ã®æå°å€ã m {\displaystyle m} ãšãããéå M {\displaystyle {\rm {M}}} ã { a â A : q ( a ) = m } {\displaystyle \{a\in {\rm {A}}:q(a)=m\}} ãšãããšã A {\displaystyle {\rm {A}}} ã¯4å
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ã f ( A ) {\displaystyle f({\rm {A}})} ã®å€ãšããã°ããã
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https://ja.wikipedia.org/wiki/%E9%81%B8%E6%8A%9E%E5%85%AC%E7%90%86
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ãããŸã§ãå±æåº§æš Ï(a) ã¯ãŠãŒã¯ãªãã空é R ã«å€ãåããšèããŠãããã代ããã«å空é H = {(x1, x2, ..., xm) â R | xm ⥠0} ã«å€ãåããšèãå±æåº§æšã®å®çŸ©ãä¿®æ£ãããšå¢çã®ããäœçžå€æ§äœãå®çŸ©ãããã
N ãããŠã¹ãã«ã空éãšããN ã®ä»»æã®ç¹ a ã«å¯ŸããŠãa ãå«ã m 次å
座æšè¿å (U, Ï) ãååšãããšããã
å空é H = {(x1, x2, ..., xm) â R | xm ⥠0} ã®éšå空éãšã㊠G = {(x1, x2, ..., xm) â R | xm = 0} ãåãã°ãã㯠R ã«ãªãã N ã®åº§æšè¿åç³» S = {(Uλ, Ïλ) |λ â Î} ã«å¯Ÿããå座æšè¿å (Uλ, Ïλ)
ã«ãã㊠Wλ = { a â Uλ | Ïλ(a) â G} ãšããéåãèãããšã
ã N ã®å¢çãšãããâN ã空ã§ãªããšã N ã å¢çã®ãã m 次å
äœçžå€æ§äœãšãããå¢çã®ãã m 次å
äœçžå€æ§äœã®å¢ç㯠m â 1 次å
äœçžå€æ§äœã«ãªãã
m 次å
äœçžå€æ§äœ M ã®åº§æšè¿åç³» S = {(Uλ, Ïλ) | λ â Î} ã®ä»»æã® 2 ã€ã®åº§æšè¿å (U1, Ï1), (U2, Ï2) ã«å¯ŸããU1 â© U2 ã空ã§ãªããªãã°åº§æšå€æ
ã®ãã¹ãŠã®æåããC çŽé¢æ°(n åé£ç¶åŸ®åå¯èœé¢æ°ãããªãã¡ n å埮åå¯èœã§ããã〠n éåå°é¢æ°ããã¹ãŠé£ç¶ãšãªããããªé¢æ°)ãšãªããšããS ã C çŽåº§æšè¿åç³»ãšããã
m 次å
äœçžå€æ§äœ M ããC çŽåº§æšè¿åç³»ãæã€ãšãã Mã C çŽ m 次å
埮åå¯èœå€æ§äœ(ãããã¯å¯åŸ®å倿§äœãdifferentiable manifold of class C) ãšããã埮åå¯èœãšããå¯åŸ®åãšãã£ãèšèãçç¥ã㊠C çŽå€æ§äœãšããããšããããäœçžå€æ§äœã®ããšãã座æšå€æã®åŸ®åå¯èœæ§ãä»®å®ããªããšããæå³ã§ C çŽå€æ§äœãšåŒã¶ããšãããã C çŽå€æ§äœã®ããšãæ»ãããªå€æ§äœãšãåŒã¶ãç¹ã« n = Ï ããªãã¡ãå
šãŠã®åº§æšå€æãå®è§£æé¢æ°ã§ãããšãã¯ç¹ã«è§£æå€æ§äœ (analytic manifold) ãšããã
ããã§ãèªç¶æ° s, t ã s †t ãæºãããšããå®çŸ©ãããC çŽé¢æ°ã¯ C çŽé¢æ°ã§ããã
ãã®ããšãããC çŽåŸ®åå¯èœå€æ§äœã¯ C çŽåŸ®åå¯èœå€æ§äœã§ãããã
埮åå¯èœå€æ§äœã¯ãC çŽåº§æšè¿åç³» Sã®åãæ¹ã«ãã£ãŠã¯ãŸã£ããå¥ã®å€æ§äœã«ãªã£ãŠããŸãã®ã§ã äœçžå€æ§äœ M ãšåº§æšè¿åç³» S ã察ã«ã㊠(M, S) ãšæžãããšãããããã®æå³ã§ S ã¯äœçžå€æ§äœ M ã« C çŽå¯åŸ®åæ§é (differentiable structure of class C) ãå®ãããšè¡šçŸãããããšãããã
m 次å
äœçžå€æ§äœ M ã«å¯Ÿã C çŽåº§æšè¿åç³»ãšã㊠S ãš T ã® 2ã€ãåããšãããåéå S ⪠T ãåã³ M ã®C çŽåº§æšè¿åç³»ã«ãªããšãã S ãš T ã¯åå€ã§ãããšãããããã¯åå€é¢ä¿ãå®ããããã㯠S ã«å±ãã座æšè¿åãš T ã«å±ãã座æšè¿åã®éã«ã座æšå€æãååšã S ã§ã®èšç®ãš T ã§ã®èšç®ã«éããç¡ããšããæ§è³ªãä¿èšŒããããã®åå€é¢ä¿ã§ããã
ããã«ã M äžã® S ãšåå€ãª C çŽåº§æšè¿åç³»å
šãŠã®åéåãåãããšã«ãã£ãŠåŸããã F = F(S) ã S ã«ãã£ãŠçæããã M ã® C çŽæ¥µå€§åº§æšè¿åç³»ããã㯠M ã® C çŽåŸ®åæ§é ãšãããå®çŸ©ã«ãããåãåŸ®åæ§é ãå®ãã座æšè¿åç³»å士ã¯åå€ã§ããã
ããããŠåº§æšè¿åç³»ã®åãæ¹ã«äŸåããªã C çŽå€æ§äœãå®çŸ©ããããm 次å
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ãŠãŒã¯ãªãã空é R ã«åº§æšè¿åç³»ãšã㊠S1 = {(R, id)} ãããããã®ã§ãããããã§ id ã¯æçåå
ããªãã¡ x â R ã«å¯Ÿã㊠x ããã®ãŸãŸè¿ãååã§ãããæåãã座æšãæãããŠããã®ã ããããããã®ãŸãŸäœ¿ãã°ããããã®å Žåã¯åº§æšè¿åã 1 ã€ãããªãã®ã§åº§æšå€æãäžèŠã§ãããæçååã¯ãã¡ããè§£æçãªã®ã§ (R,S1) 㯠m 次å
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話ãããã«ç°¡æã«ããããã« m = 1 ãšãããããªãã¡æ°çŽç· R ã«ã€ããŠèãããäžã«æžãããšãã S1 = {(R, id)} ãšããŠã (R,S1) 㯠1 次å
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ã§å®ãããš Ïi 㯠Ui ã®å±æåº§æšç³»ã«ãªãã S2 = {(Ui,Ïi)| i â Z} ãšãããšãã (R,S2) ã 1 次å
è§£æå€æ§äœã§ãããäŸãã° Ui â© Ui + 1 = (i,i + 1) ã§åº§æšè¿å (Ui,Ïi) ãã座æšè¿å (Ui + 1,Ïi + 1) ãžã®åº§æšå€æã¯
ã§äžããããããªã S1 ãš S2 ã¯åå€ãªåº§æšè¿åç³»ã§ããã
S1 = {(Uλ, Ïλ) | λ â Î} ã座æšè¿åç³»ã«ã〠m 次å
C çŽå€æ§äœ (M1,S1)ãšã M ã®(空ã§ãªã)ééåVã«å¯Ÿã㊠S2 = {(Uλ â© V, Ïλ) | λ â Î} ãèããããã ãã Ïλ ã¯ã Ï ã®å®çŸ©åã Uλ ãã Uλ â© V ã«å¶éããã ãã®ååã§ãæ¬è³ªçã«ã¯ Ï ãšãªããå€ããã®ãªãååã§ããã
ãã®ãšã (V, S2) ã m 次å
C çŽå€æ§äœãšãªãããã®å€æ§äœã (M1,S1) ã®ééšå倿§äœ (open submanifold) ãšããã
R ã®ééåã§ãã éåºé (a,b) 㯠R ã®ééšå倿§äœã§ããã
R ã®ééåã§ãã éåæ¿ {(x1,x2)|x1+x2 < 1} 㯠R ã®ééšå倿§äœã§ããã
ãšããããã«ã倿§äœã«å«ãŸããééåã«å€æ§äœãå¶éãããã®ãééšå倿§äœã§ããã
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S1 = {(Uλ, Ïλ) | λ â Î} ã座æšè¿åç³»ã«ã〠a 次å
C çŽå€æ§äœ (M1,S1) ãš S2 = {(VÏ, ÏÏ) | Ï â ΀} ã座æšè¿åç³»ã«æã€ b 次å
C çŽå€æ§äœ (M2,S2) ãèããã
çŽç©éå M1 à M2 ã¯çŽç©äœçžã«ãã£ãŠããŠã¹ãã«ã空éãšãªããããããã®åº§æšè¿å (Uλ, Ïλ) ãš (VÏ, ÏÏ) ã«å¯Ÿããééå Uλ ãš VÏ ã®çŽç© Uλ à VÏ ãšãã®äžã§å®çŸ©ãããåå Ïλ à ÏÏ ã«ãã£ãŠåº§æšè¿åå士ã®çŽç© (Uλ à VÏ, Ïλ à ÏÏ) ãå®çŸ©ãããã
ããã§ Uλ à VÏ ã¯ã p â Uλ ãš q â VÏ ãåã£ããšãã® (p,q) ãšããçµã®å
šäœã§ãããååã®çŽç© Ïλ à ÏÏ ã¯ Uλ à VÏ ã®äžã§å®çŸ©ããã
ãšããååã§ããã
ãã®ããã«åº§æšè¿åå士ã®çŽç©ã«ãã£ãŠåº§æšè¿åç³» S3 = {(Uλ à VÏ, Ïλ à ÏÏ) | λ â Î , Ï â ΀} ãå®ãããšãã (M1 à M2, S3) ã¯ã a + b 次å
C çŽå€æ§äœã«ãªãããã® (M1 à M2, S3) ã (M1,S1) ãš (M2,S2) ã®ç©å€æ§äœ (product manifold) ãšãããåæ§ã«ã㊠M1 à M2 à ... à Mm ãšãããããªã 3 ã€ä»¥äžã®å€æ§äœããäœãããç©å€æ§äœãå®çŸ©ã§ããã
çŽç·ãšååšã®çŽç© R à S ãèããã°ãçŽç·ã軞ãšããç¡éã«äŒžã³ãåæ±ã®åŽé¢ã倿§äœãšèŠãããšãã§ããããååšå士ã®çŽç© T = S à S ãèããã°ããŒã©ã¹ã倿§äœãšã¿ãããšãã§ããã
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C çŽå€æ§äœ M äžã§å®çŸ©ããã宿°å€é¢æ° f ãèããã
ããã¯ã倿§äœäžã®ç¹ p â M ã«å¯ŸããŠå®æ°å€ f(p) ã察å¿ããã颿°ã§ãããç¹å®ã®å±æåº§æšãèããŠããããã§ã¯ãªãã®ã§ããã®é¢æ°ã®å€æ°ã¯ (x1, x2, ..., xm) ã®ããã«æ°ã䞊ã¹ã座æšã§ã¯ãªãåã«ç¹ã衚ããŠããã
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·äœçã« f(x1, x2, ..., xm) ã®ããã«æžããã颿°ã (Uλ, Ïλ) ã«é¢ãã f ã®å±æåº§æšè¡šç€ºãšããã
ãšããã§ã倿§äœäžã®èšç®ã¯ãªãã¹ãå±æåº§æšã®ãšãæ¹ã«äŸåããªããããªèšç®ãããããšããç®æšãããã®ã§ U1 â© U2 äžã§ã¯ã座æšè¿å (U1, Ï1), (U2, Ï2) ã®ããããã®èšç®ã¯åº§æšå€æã§ãã€ãåãå¿
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C çŽã§ãããšããèšããã座æšå€æã«ãã£ãŠã¯ n + 1 å以äžã®åŸ®åã¯äžå¯èœã§ããå Žåããããããããªãã®ã§æå³ããªãããããã£ãŠãC çŽå€æ§äœäžã§ã®é¢æ°ã¯ C çŽãŸã§ããæå³ãæããªãããã¡ãããããç¹å®ã®åº§æšè¿åã ãã§å®çŸ©ããã颿°ã« n + 1 å以äžåŸ®åã§ãã颿°ãå®çŸ©ããããšã¯ã§ããããããã¯ãã®åº§æšè¿åã ãã§ã®æ§è³ªã§ãããC çŽå€æ§äœãšããå³åœ¢ã®æ§è³ªãšã¯ç°ãªããã®ã«ãªãã
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R ã®éåºé I = (a, b) ãã C çŽå€æ§äœ M ãžã® C çŽåå
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ãšãããÏ ã éåºé I = (a,b) ã§å®çŸ©ããã C çŽæ²ç·ã§ãããšãã I ã«å«ãŸããéåºé [c,d] ã åéåºé [c,d), (c,d] ã« Ï ã®å®çŸ©åãå¶éããŠåŸãããååã C çŽæ²ç·ãšããã
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8,948 |
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