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1,905 |
DVD-Video
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https://ja.wikipedia.org/wiki/DVD-Video
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https://ja.wikipedia.org/wiki/%E9%9F%B3%E5%A3%B0%E5%A4%9A%E9%87%8D%E6%94%BE%E9%80%81
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šãŠãµãŒãã¹ãšãªã¢åå€ãã®ãããªç¶æ³äžã§ã¯è¡æé»è©±ãããã«çèšåã§ã®åºå®éä¿¡å©çšããŸãã¯é³é¿ã«ãã©ã®ä»ã«ã¯å€åºæã®ããŒã¿éä¿¡ææ®µã¯ååšããªããšããããšã«ãªãã
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https://ja.wikipedia.org/wiki/%E9%9F%B3%E9%9F%BF%E3%82%AB%E3%83%97%E3%83%A9
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1,917 |
2009幎
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2009幎(2009 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæšææ¥ããå§ãŸã平幎ãå¹³æ21幎ã
ãã®é
ç®ã§ã¯ãåœéçãªèŠç¹ã«åºã¥ãã2009幎ã«ã€ããŠèšèŒããã
2æ4æ¥ é«æ©äŸãå圹
| false | false | false |
https://ja.wikipedia.org/wiki/2009%E5%B9%B4
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1,919 |
1977幎
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1977幎(1977 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããåææ¥ããå§ãŸã平幎ãæå52幎ã
ãã®é
ç®ã§ã¯ãåœéçãªèŠç¹ã«åºã¥ãã1977幎ã«ã€ããŠèšèŒããã
â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1977%E5%B9%B4
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1,921 |
1974幎
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1974幎(1974 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããç«ææ¥ããå§ãŸã平幎ãæå49幎ã
ãã®é
ç®ã§ã¯ãäžçã®1974幎ã®åºæ¥äºã«ã€ããŠèšèŒãããæ¥æ¬ã«ã€ããŠã¯1974å¹Žã®æ¥æ¬ãåç
§ã®ããšã
â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1974%E5%B9%B4
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1,922 |
1972幎
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1972幎(1972 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããåææ¥ããå§ãŸãé幎ãæå47幎ã
åå®äžçæã«ããèšæž¬ã§ã¯ããã®å¹Žã¯(é幎ã§)éç§ã«ããç§ã®è¿œå ã幎å
ã«2床ããé廿ãé·ãã£ã幎ã§ããã
ãã®é
ç®ã§ã¯ãåœéçãªèŠç¹ã«åºã¥ãã1972幎ã«ã€ããŠèšèŒããã
â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1972%E5%B9%B4
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1,927 |
1967幎
|
1967幎(1967 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæ¥ææ¥ããå§ãŸã平幎ãæå42幎ã
â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
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(â»éèªãå«ã)
| false | false | false |
https://ja.wikipedia.org/wiki/1967%E5%B9%B4
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1,928 |
1966幎
|
1966幎(1966 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããåææ¥ããå§ãŸã平幎ãæå41幎ã
以äžã«ãéå»ã®äž»ãªåºæ¥äºããã®åºåãã®è¯ã幎æ°(åšå¹Ž)ãèšãã
äžçãšæ¥æ¬ã®ã§ãããš
æ¥æ¬ã§ã¯ãã®å¹Žã¯äžå(ã²ã®ãããŸ)ã«ããããåºçæ°ã¯çŽ136äžäººãšåå¹Žã«æ¯ã¹å€§ããèœã¡èŸŒãã ã
| false | false | false |
https://ja.wikipedia.org/wiki/1966%E5%B9%B4
|
1,929 |
1965幎
|
1965幎(1965 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããéææ¥ããå§ãŸã平幎ãæå40幎ã
â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
以äžã«ãéå»ã®äž»ãªåºæ¥äºããã®åºåãã®è¯ã幎æ°(åšå¹Ž)ãèšãã
| false | false | false |
https://ja.wikipedia.org/wiki/1965%E5%B9%B4
|
1,930 |
1964幎
|
1964幎(1964 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæ°Žææ¥ããå§ãŸãé幎ãæå39幎ã
ãã®é
ç®ã§ã¯ãåœéçãªèŠç¹ã«åºã¥ãã1964幎ã«ã€ããŠèšèŒããã
| false | false | false |
https://ja.wikipedia.org/wiki/1964%E5%B9%B4
|
1,931 |
1963幎
|
1963幎(1963 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããç«ææ¥ããå§ãŸã平幎ãæå38幎ã
| false | false | false |
https://ja.wikipedia.org/wiki/1963%E5%B9%B4
|
1,932 |
1962幎
|
1962幎(1962 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæææ¥ããå§ãŸã平幎ãæå37幎ã
| false | false | false |
https://ja.wikipedia.org/wiki/1962%E5%B9%B4
|
1,933 |
1961幎
|
1961幎(1961 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæ¥ææ¥ããå§ãŸã平幎ãæå36幎ã
â»æªçŽã¯ã倧鿰åœã§1948å¹Žã«æ³çæ ¹æ ãäžãããããããã®å¹Žã®å¹Žå·å»æ¢ã®æ³ä»€ãå¶å®ã«äŒŽã1962幎1æ1æ¥ãã廿¢ã â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1961%E5%B9%B4
|
1,934 |
1960幎
|
1960幎(1960 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããéææ¥ããå§ãŸãé幎ãæå35幎ã
ã¢ããªã«ã«ãããŠåœæè¥¿æ¬§è«žåœã®æ€æ°å°ã§ãã£ãå°åã®å€æ°ãç¬ç«ãéæãã幎ã§ããããšã«ã¡ãªã¿ãã¢ããªã«ã®å¹ŽãšåŒã°ããã
â»æªçŽã¯ã倧鿰åœã§1948å¹Žã«æ³çæ ¹æ ãäžãããããã1962幎ããã¯å
¬åŒãªå Žã§ã¯äœ¿çšãããŠããªãã â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1960%E5%B9%B4
|
1,935 |
1959幎
|
1959幎(1959 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæšææ¥ããå§ãŸã平幎ãæå34幎ã
â»æªçŽã¯ã倧鿰åœã§1948å¹Žã«æ³çæ ¹æ ãäžãããããã1962幎ããã¯å
¬åŒãªå Žã§ã¯äœ¿çšãããŠããªãã â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1959%E5%B9%B4
|
1,936 |
1958幎
|
1958幎(1958 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæ°Žææ¥ããå§ãŸã平幎ãæå33幎ã
| false | false | false |
https://ja.wikipedia.org/wiki/1958%E5%B9%B4
|
1,937 |
1945幎
|
1945幎(1945 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæææ¥ããå§ãŸã平幎ãæå20幎ã
ãã®å¹Žã«ç¬¬äºæ¬¡äžç倧æŠãçµçµãããããäžçå²ã®å€§ããªè»¢æç¹ãšãªã£ã幎ã§ããã
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ç®ã§ã¯ãåœéçãªèŠç¹ã«åºã¥ãã1945幎ã«ã€ããŠèšèŒããã
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| false | false | false |
https://ja.wikipedia.org/wiki/1945%E5%B9%B4
|
1,938 |
1955幎
|
1955幎(1955 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããåææ¥ããå§ãŸã平幎ãæå30幎ã
â»æªçŽã¯ã倧鿰åœã§1948å¹Žã«æ³çæ ¹æ ãäžãããããã1962幎ããã¯å
¬åŒãªå Žã§ã¯äœ¿çšãããŠããªãã â»äž»äœæŠã¯ãæé®®æ°äž»äž»çŸ©äººæ°å
±ååœã§1997幎ã«å¶å®ãããã
以äžã«ãéå»ã®äž»ãªåºæ¥äºããã®åºåãã®è¯ã幎æ°(åšå¹Ž)ãèšãã
| false | false | false |
https://ja.wikipedia.org/wiki/1955%E5%B9%B4
|
1,939 |
1957幎
|
1957幎(1957 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããç«ææ¥ããå§ãŸã平幎ãæå32幎ã
â»æªçŽã¯ã倧鿰åœã§1948å¹Žã«æ³çæ ¹æ ãäžãããããã1962幎ããã¯å
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±ååœã§1997幎ã«å¶å®ãããã
| false | false | false |
https://ja.wikipedia.org/wiki/1957%E5%B9%B4
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1,940 |
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https://ja.wikipedia.org/wiki/%E4%B8%AD%E3%81%A4%E5%9B%BD_(%E3%83%88%E3%83%BC%E3%83%AB%E3%82%AD%E3%83%B3)
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1,942 |
Simple Mail Transfer Protocol
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https://ja.wikipedia.org/wiki/%E9%BB%92%E6%BE%A4%E6%98%8E
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1,971 |
VOS3
|
VOS3(ãã¹ã»ã¹ãªãŒããã¹ã»ãµã³ãVirtual-storage Operating System 3)ã¯ãæ¥ç«è£œäœæã補é ã»è²©å£²ããŠããã¡ã€ã³ãã¬ãŒã çšãªãã¬ãŒãã£ã³ã°ã·ã¹ãã ã®ããšã
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VOS3/ES1(VOS3/Extend System product 1)ã¯IBM MVS/XAã«å¯ŸæãM/EXã¢ãŒãã§åäœãã31ãããã¢ãã¬ãã·ã³ã°ããã³æ¡åŒµãã£ãã«ã·ã¹ãã (ECS)ããµããŒããããã®ã1985幎(æå60幎)3æåºè·ã
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VOS3/LS(VOS3/Leading System Product)ã¯IBM z/OS飿ºã·ã¹ãã ã64ãããã¢ãã¬ãã·ã³ã°ããµããŒãããã æ°ãã«AP8000ã·ãªãŒãºããµããŒãããã2002幎4æåºè·éå§ã
VOS3/US(Virtual-storage Operating System 3/Unific System Product)ã·ã¹ãã ã¯VOS3/LSã®åŸç¶ãšãªãOSã§ããã2008幎2æã«çºè¡šããã2008幎7æã«åºè·éå§ã æ°ããããŒããŠã§ã¢ãšããŠAP8800ã·ãªãŒãºã«å¯Ÿå¿ããã BladeSymphonyãšã®é£æºã«å¿
èŠãªè£œåãä»ãŸã§ã¯å¥å£²è£œåãšããŠåºãããŠããã®ããVOS3/USæšæºããã±ãŒãžããšããŠæäŸãããŠããã
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https://ja.wikipedia.org/wiki/VOS3
|
1,972 |
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šäœã®æãéåã Aut(G) ãšè¡šããšã Aut(G) ã¯ååã®åæãç©ãšããŠçŸ€ãšãªããAut(G) ã G ã®èªå·±åå矀ãšåŒã¶ã
矀 G ã®ä»»æã®å
g ã«å¯Ÿããåå Ag: G â G ã
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矀 G ã®äºã€ã®å
x, y ã«å¯Ÿããy = Ag(x) = gxg ãšãªã g â G ãååšãããšããx ãš y ã¯äºãã«å
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㯠S ããã®äžå¿ã«å«ã G ã®éšå矀ãšãªãããã®çŸ€ CG(S) ã S ã® G ã«ãããäžå¿å矀ãšãããS ãäžå
éå {x} ã§ãããšããCG({x}) ã CG(x) ãšç¥èšãããG ã®åå
x ã«å¯ŸããŠããã®äžå¿å矀 CG(x) ã® G ã«å¯Ÿããææ° [G : CG(x)] 㯠x ã®å±ããå
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矀 G ã®éšåéå S ã«å¯ŸããŠãG ã®éšåéå
ã¯(S ãéšå矀ã§ãªããšã)G ã®éšå矀ãšãªãããã® NG(S) ã S ã® G ã«ãããæ£èŠå矀ãšåŒã¶ãH ã矀 G ã®éšå矀ã§ãããšãã¯ããã®æ£èŠå矀 NG(H) 㯠H ãå«ãããŸã H ã¯æ£èŠå矀 NG(H) ã®æ£èŠéšå矀ã§ãããããããNG(H) 㯠H ãæ£èŠå (normalize) ãããšãã衚ããäžè¬ã« G ã®ãµãã€ã®éšå矀 H1, H2 ã«å¯ŸããH1 ã H2 ãæ£èŠåãããšã¯ã
ã H1 ã®ã©ã® h ã«ã€ããŠãæç«ããããšãèšãã
矀 G ããG ã®éšåçŸ€ã®æéå G0, G1, ..., Gn ã§ 2 æ¡ä»¶
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G ã®éšå矀 D(G) ã
ãšå®ããH1 = D(G), H2 = D(H1), ... ãšåž°çŽçã« G ã®éšå矀 Hi ãå®ãããšããHr = {e} ãšãªãèªç¶æ° r ãååšãããªãã° G ãå¯è§£çŸ€ãšåŒã¶ã
äžè¬ã«ãxyxy ã x ãš y ã®äº€æåãšåŒã³ã[x, y] ã§ãããããããã« G ã®éšå矀 H, K ã«å¯Ÿãã[h, k] (h â H, k â K) ã®åœ¢ã®å
ã§çæããã G ã®éšå矀ã [H, K] ã§è¡šããH ãš K ã®äº€æå矀ãšããã
ãã®èšå·ãçšããã°ãD(G) = [G, G] ã§ãããããã G ã®äº€æå矀ãšåŒã¶ãD(G) 㯠G ã®ç¹æ§éšå矀ããããã£ãŠç¹ã«æ£èŠéšå矀ã§ãããããã«åããããã«ãD(G) = {e} 㯠G ãã¢ãŒãã«çŸ€ãšãªãããšã«åå€ã§ããããããã£ãŠãå°äœçŸ€ G/H ãã¢ãŒãã«çŸ€ãšãªããªã H â D(G) ã§ãããèªç¶ã« G/H â G/D(G) ãšèŠãªããã®ã§ãG/D(G) 㯠G ã®å°äœã¢ãŒãã«çŸ€ã®äžã§æå€§ã®ãã®ã«ãªãããã£ãŠ G/D(G) ã G ã®æå€§å°äœã¢ãŒãã«çŸ€ããã㯠G ã®ã¢ãŒãã«åãã¢ãŒãã«åãªã©ãšåŒã¶ã
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矀 G ãšçŸ€ H ã«å¯Ÿãããã®çŽç©éå G à H äžã«
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1925幎ããã¹ãã»ã¯ãŒã«ãã(The Lost World)ã¯ãã¢ãŒãµãŒã»ã³ãã³ã»ãã€ã«ã®åäœã§ã®äººæ°ãããããŒãã§ããã1960幎ã倱ãããäžçã(The Lost World)ã§ãªã¡ã€ã¯ãããŠããã
1927幎ã®ããªããã»ã©ã³ã°ã«ãããã¡ããããªã¹ã(Metropolis)ã¯ãæªæ¥éœåžãšãããããç»å Žãããæªæ¥ç€ŸäŒãæããSFæ ç»ãšããŠæåã§ãååºã®ãæäžçæ
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1931幎ã®ãžã§ãŒã ãºã»ããšãŒã«(James Whale)ã®ããã©ã³ã±ã³ã·ã¥ã¿ã€ã³ã(FRANKENSTEIN)ã¯ããã³ãã³ã®ååèå°ãå
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1933幎ã«ã¯ã¡ãªã¢ã³ã»Cã»ã¯ãŒããŒãã¢ãŒãã¹ãã»Bã»ã·ã§ãŒãã¶ãã¯ã«ãããããã³ã°ã»ã³ã³ã°ã(KING KONG)ã補äœãããã¢ã¡ãªã«ã®KING OF MONSTERãšããŠå¹ŸåºŠãšãªãã€ãã«äžæ ããã1976幎ã2005幎ã«ååã§ãªã¡ã€ã¯ãäœæãããŠãããç¹ã«ããŒã¿ãŒã»ãžã£ã¯ãœã³ç£ç£çã¯ãå代ã«å¿ å®ã§ããã
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1950幎代ã¯SFæ ç»ããŒã ãšèšããã
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1954幎ã«ã¯ãæµ·åºäºäžå©ã(20,000 LEAGUES UNDER THE SEA)ããŠã©ã«ãã»ãã£ãºããŒã補äœããã¢è¹é·ãšããŒãã©ã¹å·ã®ã€ã¡ãŒãžã¯ãã®äœåãæ±ºå®ã¥ããŠãããšèšã£ãŠãéèšã§ã¯ãªãã
1956幎ãçŠæã®ææã(FORBIDDEN PLANET)ã®ããããããã£ã¯ããå°çã®éæ¢ããæ¥ãã®ãŽãŒããšããå®å®å®¶æããã³ãœã³ã(1965幎ããã®ã¢ã¡ãªã«ã®TVã·ãªãŒãº)ã®ãã©ã€ãã£ãšå
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1960幎åäœã¢ãŒãµãŒã»ã³ãã³ã»ãã€ã«ã®ã倱ãããäžçã(THE LOST WORLD)ãšã1961幎åäœãžã¥ãŒã«ã»ãŽã§ã«ãã®ãSF巚倧çç©ã®å³¶ã(MYSTERIOUS ISLAND)ã¯ãå
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äžèšã®èª¬æã§ã N = Q k ( P = Q k â 1 ) {\displaystyle N=Q^{k}(P=Q^{k-1})} ã®å ŽåãN = Q åã®ããŒã¿ f ( q Q k â 1 + p ) {\displaystyle f(qQ^{k-1}+p)} ãããN = Q åã®èšç®çµæ
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ããr ãåºå®ã s ã倿°ãšãã Q æ¬¡é¢æ£ããŒãªãšå€æãšèŠãªããŠã s = s 2 Q + r 2 {\displaystyle s=s_{2}Q+r_{2}} ãšãããšã
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é«éããŒãªãšå€æãšããã°äžè¬çã«ã¯1965幎ããžã§ã€ã ãºã»ã¯ãŒãªãŒ(è±èªç) (J. W. Cooley) ãšãžã§ã³ã»ãã¥ãŒã㌠(J. W. Tukey) ãçºèŠãã ãšãããŠããã¯ãŒãªãŒâãã¥ãŒããŒåFFTã¢ã«ãŽãªãºã (è±èªç)ãåŒã¶ãåææã«é«æ©ç§ä¿ãã¯ãŒãªãŒãšãã¥ãŒããŒãšã¯å
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èŠãšããå¿çšåéã§åãç¶ãããŠããããã§ãã(ããšãã°ãRobart L. Nowack: "Development of the FFT and Applications in Geophysics", in Proceedings of the Cornelius Lanczos International Centenary Conference,SIAM, ISBN 978-0898713398 (1994), pp.395--397ãã®äžã§ã¯ Danielson and Lanczos(1942幎)ãªã©ã®å
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1960幎ã«ãžã§ã³ã»ã³ã«ãã¬ãŒã³ãã°ã«ãŒããè±éãä»ã®ã¡ã³ããŒãéæäº€æ¿ããããããããã°ããã¡ã³ããŒã¯åºå®ããã(ãã®ææãœããŒã»ã¹ãã£ããããœããŒã»ããªã³ãºãJã»Jã»ãžã§ã³ãœã³ããšåã³å
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1970幎代ã«å
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1986幎ãé·å¹Žåšç±ããã³ãã³ãã¢ããã¯ãŒããŒã»ãã¥ãŒãžãã¯ãžç§»ç±ãå幎çºè¡šã®ãTUTUãã¯ãããŒã«ã¹ã»ãã©ãŒã®ãããã¥ãŒã¹(1æ²ã®ã¿ãžã§ãŒãžã»ãã¥ãŒã¯ã®ãããã¥ãŒã¹)ã§ããã³ããåŸãããããããåºæ¥äžãã£ããã©ãã¯ã®äžã«ãã©ã³ãããããã¶ãããããã¹ã»ãã¥ãŒãžã·ã£ã³ã®ãããªå¶äœã¹ã¿ã€ã«ãåãå
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https://ja.wikipedia.org/wiki/%E3%83%9E%E3%82%A4%E3%83%AB%E3%82%B9%E3%83%BB%E3%83%87%E3%82%A4%E3%83%B4%E3%82%A3%E3%82%B9
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1,997 |
Standard Generalized Markup Language
|
Standard Generalized Markup Language(ã¹ã¿ã³ããŒã ãžã§ãã©ã©ã€ãºã ããŒã¯ã¢ãã ã©ã³ã²ãŒãžãç¥:SGML)ã¯ãããã¥ã¢ã«ãªã©ã®ææžã®ããã®ããŒã¯ã¢ããèšèªã§ããã
1980幎代ãè»èŠãè»çšæ©ãªã©ã®ééã®ãªãé«åºŠåã¯ãããã¥ã¢ã«ã®ééã®ãªãèšåŒµãšããçµæãããããããæ¹è¯ãå ããããæãªã©ã«ãããã¥ã¢ã«ãæžãçŽãäœæ¥ãçºçããŠæ¥åã®è² æ
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1979幎ãIBMã§ãããžã§ã¯ããããŒãžã£ãããŠãããã£ãŒã«ãºã»ãŽãŒã«ããã¡ãŒã(è±èªç) ã¯ãEdward Mosherããã³Raymond Lorieããšãšãã«ããGMLã(Generalized Markup Language) ãçºè¡šããããã¯ãDCFã(Document Composition Facility) ã®åã§åæ¥åãããããã®æåã§ãŽãŒã«ããã¡ãŒãã¯æåã«ãªããIBMãéè·ããŠGMLã®åŸç¶èšèªã§ããSGMLãéçºããããšã«ãªã£ãã®ã§ããã
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https://ja.wikipedia.org/wiki/Standard_Generalized_Markup_Language
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1,998 |
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1,999 |
Unicode
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1991幎6æãISO/IEC 10646ã«ãã4ãªã¯ãããåºå®é·ã³ãŒããäž»äœãšãããã©ãããDIS 10646第1çãã¯ã2ãªã¯ãããåºå®é·ã³ãŒãã§ããUnicodeãšã®äžæ¬åãæ±ããååœã«ããåŠæ±ºãããISO 10646ãšUnicodeã®äžæ¬åãå³ãããããšã«ãªã£ãããŸãäžåœããã³ãŠãã³ãŒãã³ã³ãœãŒã·ã¢ã ã®èŠè«ã«ãããCJK-JRGã«ãããŠãISO 10646ãšUnicodeã®äžæ¬åãå³ãããããšã«ãªã£ããCJK-JRGã¯ååœã®æŒ¢åã³ãŒãã«åºã¥ãç¬èªã®çµ±åèŠæºãå®ããISO 10646 / Unicodeçšã®çµ±å挢åã³ãŒã衚ãäœæããããšã«ãªã£ããCJK-JRGã®äŒåã¯ç¬¬1åã7æ22æ¥ãã24æ¥ã«ãããŠæ±äº¬ã§ã第2åã®äŒåã9æ17æ¥ãã19æ¥ã«ãããŠå京ã§ã第3åã11æ25æ¥ãã29æ¥ã«ãããŠéŠæž¯ã§éå¬ãããããããã®èšè°ã®çµæã1991幎æ«ã«ãªã£ãŠãISO 10646=Unicodeãçšã®çµ±å挢åã³ãŒã衚ã Unified Repertoire and Ordering (URO) ã®ç¬¬1çãšããŠå®æããã
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2,023 |
WebDAV
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https://ja.wikipedia.org/wiki/WebDAV
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2,028 |
JavaScript
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ãæå®ããååŠå€æ°ã¯äžè¬ååº§æš q ( t ) = ( q 1 ( t ) , ... ) {\displaystyle q(t)=(q_{1}(t),\ldots )} ã§ãããååŠç³»ã®æ§è³ªã¯äžè¬å座æšãšãã®åŸ®å(äžè¬åé床)ãããã³æéã倿°ãšãã颿° L ( q ( t ) , q Ì ( t ) , t ) {\displaystyle L(q(t),{\dot {q}}(t),t)} ã«ãã£ãŠèšè¿°ãããããã®ååŠç³»ã®æ§è³ªãèšè¿°ãã颿° L ã¯ã©ã°ã©ã³ãžã¥é¢æ°(ã©ã°ã©ã³ãžã¢ã³)ãšåŒã°ããã
ã©ã°ã©ã³ãžã¥åœ¢åŒã«ãããŠãäœçšæ±é¢æ°ã¯ã©ã°ã©ã³ãžã¥é¢æ°ã®æéç©å
S [ q ] = â« t I t F L ( q ( t ) , q Ì ( t ) , t ) d t {\displaystyle S[q]=\int _{t_{\text{I}}}^{t_{\text{F}}}L(q(t),{\dot {q}}(t),t)\,dt}
ãšããŠäžããããã äžè¬å座æšã¯å®éã«ã¯èµ·ãããªãéåã®å€ãåãããããããããå®éã®éåãå°ãæ¹æ³ãæå°äœçšã®åçã§ãããããªãã¡ãäœçšæ±é¢æ°ãæå°ãšãªãéåãå®éã«èµ·ããéåã§ããã
äœçšã®åçæ¡ä»¶ãããã©ã°ã©ã³ãžã¥ã®éåæ¹çšåŒ(ãªã€ã©ãŒ=ã©ã°ã©ã³ãžã¥æ¹çšåŒ)
ÎŽ S [ q ] ÎŽ q i ( t ) = â L â q i â d d t â L â q Ì i = 0 {\displaystyle {\frac {\delta S[q]}{\delta q_{i}(t)}}={\frac {\partial L}{\partial q_{i}}}-{\frac {d}{dt}}{\frac {\partial L}{\partial {\dot {q}}_{i}}}=0}
ãåŸãããã ããã¯ãã¥ãŒãã³ã®éåæ¹çšåŒãšåçã§ããã
äžè¬å座æšã«å
±åœ¹ãªäžè¬åéåéã¯ãã©ã°ã©ã³ãžã¢ã³ã®äžè¬åé床ã«ããå埮å
p i â¡ â L â q Ì i {\displaystyle p_{i}\equiv {\frac {\partial L}{\partial {\dot {q}}_{i}}}}
ã«ãã£ãŠå®çŸ©ãããã ããã¯äžŠé²å¯Ÿç§°æ§ããå°ãããä¿åéã§ããã
äžè¬åéåéãçšãããšãã©ã°ã©ã³ãžã¥ã®éåæ¹çšåŒã¯
p Ì i = â L â q i {\displaystyle {\dot {p}}_{i}={\frac {\partial L}{\partial q_{i}}}}
ãšãªãããã¥ãŒãã³ã®éåæ¹çšåŒãšã®æ¯èŒãããå³èŸºã¯äžè¬åãããåãšèŠãããšãåºæ¥ãã
ããã«ãã³åœ¢åŒã§ã¯äžè¬å座æšãšäžè¬åéåéã«ãã£ãŠèšè¿°ãããŠããã äžè¬åéåéã¯æ£æºå
±åœ¹éã§ãããå
±åœ¹éåéãæ£æºéåéãšåŒã°ããããšãããã
ã©ã°ã©ã³ãžã¥é¢æ°(ã©ã°ã©ã³ãžã¢ã³ãLagrangian)ã¯ãç©ççãªååŠç³»ã®åååŠãèšè¿°ããããã«çšãããã颿°ã§ããã ã©ã°ã©ã³ãžã¢ã³ L ( q , q Ì , t ) {\displaystyle L(q,{\dot {q}},t)} ã¯äžè¬ã«éåãšãã«ã®ãŒ T ãšããã³ã·ã£ã« V ã®å·®
L ( q , q Ì , t ) = T â V {\displaystyle L(q,{\dot {q}},t)=T-V}
ã®åœ¢ã§æžãããã
ã©ã°ã©ã³ãžã¢ã³ã¯ãšãã«ã®ãŒã®æ¬¡å
ãæã€ã¹ã«ã©ãŒã§ãããã芳枬å¯èœãªç©çéã§ã¯ãªãããã®å€èªäœã«ç©ççãªæå³ãããããã§ã¯ãªããç¹ã«ã座æšãšæéã®ä»»æé¢æ° f ( q , t ) {\displaystyle f(q,t)} ã®æéã«ããå
šåŸ®åãå ãã倿
L â² ( q , q Ì , t ) = L ( q , q Ì , t ) + d d t f ( q , t ) {\displaystyle L'(q,{\dot {q}},t)=L(q,{\dot {q}},t)+{\frac {d}{dt}}f(q,t)}
ãè¡ã£ãŠãå
šãåãååŠç³»ã衚ãã ãã®å
šåŸ®åã¯é£éåŸã«ãã
d d t f ( q , t ) = q Ì i â
â f â q i + â f â t {\displaystyle {\frac {d}{dt}}f(q,t)={\dot {q}}_{i}\cdot {\frac {\partial f}{\partial q_{i}}}+{\frac {\partial f}{\partial t}}}
ãšãªãã®ã§ããã®å€æã«å¯ŸããŠãå
±åœ¹éåéã¯
p i â² = â L â² â q Ì i = p i + â f â q i {\displaystyle p'_{i}={\frac {\partial L'}{\partial {\dot {q}}_{i}}}=p_{i}+{\frac {\partial f}{\partial q_{i}}}}
ãšå€æãããããããã£ãŠãæ°ããªå
±åœ¹éåéã®æé埮åã¯
p Ì i â² = p Ì i + d d t â f â q i {\displaystyle {\dot {p}}'_{i}={\dot {p}}_{i}+{\frac {d}{dt}}{\frac {\partial f}{\partial q_{i}}}}
ãšãªããäžæ¹ãäžè¬åãããåã¯
â L â² â q i = â L â q i + â â q i d d t f {\displaystyle {\frac {\partial L'}{\partial q_{i}}}={\frac {\partial L}{\partial q_{i}}}+{\frac {\partial }{\partial q_{i}}}{\frac {d}{dt}}f}
ãšå€æããããä»»æé¢æ° f ã«äœçšããå
šåŸ®å d/dt ãšåº§æšã®å埮å â/âq ã亀æå¯èœãªã®ã§ããã®å€æã«å¯ŸããŠéåæ¹çšåŒãä¿ãããã
座æšå€æ q ⊠Q {\displaystyle q\mapsto Q} ã
q i = g i ( Q , t ) {\displaystyle q_{i}=g_{i}(Q,t)}
ã§è¡šããããšããæ°ããªåº§æšã®äžã§ã®ã©ã°ã©ã³ãžã¢ã³ã¯
L ~ ( Q , Q Ì , t ) = L ( g ( Q , t ) , g Ì ( Q , t ) , t ) {\displaystyle {\tilde {L}}(Q,{\dot {Q}},t)=L(g(Q,t),{\dot {g}}(Q,t),t)}
ã§äžããããæ°ããªã©ã°ã©ã³ãžã¢ã³ããå°ãããéåæ¹çšåŒã¯
ÎŽ S ~ [ Q ] ÎŽ Q I ( t ) = â L ~ â Q I â d d t â L ~ â Q Ì I = 0 {\displaystyle {\frac {\delta {\tilde {S}}[Q]}{\delta Q_{I}(t)}}={\frac {\partial {\tilde {L}}}{\partial Q_{I}}}-{\frac {d}{dt}}{\frac {\partial {\tilde {L}}}{\partial {\dot {Q}}_{I}}}=0}
ã§ããããã®ããã«ååã®åæã§åº§æšå€æã容æã«è¡ããããšãäžè¬å座æšã§è¡šãããã©ã°ã©ã³ãžã¥åœ¢åŒã®å©ç¹ã®äžã€ã§ããã
座æšå€æã®æé埮åã¯é£éåŸã«ãã
g Ì i ( Q , t ) = d g i d t ( Q , t ) = Q Ì I â
â g i â Q I ( Q , t ) + â g i â t ( Q , t ) {\displaystyle {\dot {g}}_{i}(Q,t)={\frac {dg_{i}}{dt}}(Q,t)={\dot {Q}}_{I}\cdot {\frac {\partial g_{i}}{\partial Q_{I}}}(Q,t)+{\frac {\partial g_{i}}{\partial t}}(Q,t)}
ã§ãããããæ°ããªåº§æšã«å
±åœ¹ãªéåéã¯
P I ( t ) = â L ~ â Q Ì I = â L â q Ì i â g i â Q I = p i â
â g i â Q I {\displaystyle P_{I}(t)={\frac {\partial {\tilde {L}}}{\partial {\dot {Q}}_{I}}}={\frac {\partial L}{\partial {\dot {q}}_{i}}}{\frac {\partial g_{i}}{\partial Q_{I}}}=p_{i}\cdot {\frac {\partial g_{i}}{\partial Q_{I}}}}
ãšãªãã
座æšå€æã¯
W ( p , Q , t ) = p i â
g i ( Q , t ) {\displaystyle W(p,Q,t)=p_{i}\cdot g_{i}(Q,t)}
ã§å®çŸ©ãããæ¯é¢æ°ã«ããçæãããã 座æšå€æã¯
q i = â W â p i {\displaystyle q_{i}={\frac {\partial W}{\partial p_{i}}}}
ã§äžããããæ°ããªéåéã¯
P I = â W â Q I {\displaystyle P_{I}={\frac {\partial W}{\partial Q_{I}}}}
ã§äžããããã
å
ã®ä»»æé¢æ°ã«ããã©ã°ã©ã³ãžã¥é¢æ°ã®å€æã䌎ãå Žåã®æ¯é¢æ°ã¯
W ( p , Q , t ) = p i â
g i ( Q , t ) + f ( Q , t ) {\displaystyle W(p,Q,t)=p_{i}\cdot g_{i}(Q,t)+f(Q,t)}
ã§äžããããã
æææ¡ä»¶ã課ãããç³»ã«ã©ã°ã©ã³ãžã¥åœ¢åŒãçšããéã«ãäžè¬åº§æšãé©åœã«éžã¶ããšã«ãã£ãŠãæææ¡ä»¶ãåžžã«æºããããããã«ããããšãã§ãããäžã§æããæ¯ãåã®äŸã§ããã°ã座æšå€æ°ã«è§åºŠãéžã¶ããšã«ãã£ãŠé·ããäžå®ãšããæææ¡ä»¶ãåžžã«æºããããããã«ããŠããã ããã®ææ³ãšã¯å¥ã«ãã©ã°ã©ã³ãžã¥ã®æªå®ä¹æ°æ³ãçšããŠäœçšæ±é¢æ°(ã©ã°ã©ã³ãžã¥é¢æ°)ã«æææ¡ä»¶ãåãå
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äžè¬ååº§æš q ã«å¯ŸããŠãæææ¡ä»¶
Ί ( q , t ) = 0 {\displaystyle \varPhi (q,t)=0}
ã課ãããŠããå Žåãèããã ãã®ãšããäœçšã¯
S b [ q , β ] = S [ q ] + ⫠t I t F β ( t ) Ί ( q , t ) d t {\displaystyle S_{\text{b}}[q,\beta ]=S[q]+\int _{t_{\text{I}}}^{t_{\text{F}}}\beta (t)\,\varPhi (q,t)\,dt}
ã«ãã£ãŠæææ¡ä»¶ãåãå
¥ãããããããã§å°å
¥ããã β(t) ãã©ã°ã©ã³ãžã¥ã®æªå®ä¹æ°ã§ããã æææ¡ä»¶ã¯å
šãŠã®æéã§æãç«ã€ã®ã§ãæªå®ä¹æ°ãåã
ã®æéã«å¯ŸããŠå°å
¥ãããæéã®é¢æ°ã§ããã
æææ¡ä»¶ãåãå
¥ããããäœçšã«å¯ŸããŠæå°äœçšã®åçãé©çšããŠ
ÎŽ S b [ q , β ] ÎŽ q i ( t ) = â L â q i + β ( t ) â Ί â q i â d d t â L â q Ì i = 0 {\displaystyle {\frac {\delta S_{\text{b}}[q,\beta ]}{\delta q_{i}(t)}}={\frac {\partial L}{\partial q_{i}}}+\beta (t){\frac {\partial \varPhi }{\partial q_{i}}}-{\frac {d}{dt}}{\frac {\partial L}{\partial {\dot {q}}_{i}}}=0}
Ύ S b [ q , β ] Ύ β ( t ) = Ί ( q , t ) = 0 {\displaystyle {\frac {\delta S_{\text{b}}[q,\beta ]}{\delta \beta (t)}}=\varPhi (q,t)=0}
ãåŸããããååŠå€æ° q ã«å¯Ÿå¿ããéåæ¹çšåŒã«ã¯ãææåãβ(âΊ/âq) ãå ããããæªå®ä¹æ°ã«å¯Ÿå¿ããéåæ¹çšåŒãšããŠæææ¡ä»¶ãå°ãããã
ããã«ãã³åœ¢åŒãšã©ã°ã©ã³ãžã¥åœ¢åŒã¯ã«ãžã£ã³ãã«å€æãéããŠç䟡ã§ããããã ããã©ã°ã©ã³ãžã¢ã³ãéåããŠããå Žåã¯ãã«ãžã£ã³ãã«å€æã埮ååçžååã§ã¯ãªããªããã©ã°ã©ã³ãžã¥ç³»ããããã«ãã³ç³»ãžç§»è¡ããããšãã§ããªããªãããã®éåããŠããå Žåã®åŠæ¹ãšããŠãã£ã©ãã¯ã®ææçè«ãç¥ãããŠããã
ç¹ã«çžå¯Ÿè«çãªå Žã®çè«ã®å Žåã§ã¯ãã©ã°ã©ã³ãžã¥åœ¢åŒããåºçºããã®ãäžè¬çã§ããããã®æ¹ãçžå¯Ÿè«çäžå€æ§ãªã©ã®å¯Ÿç§°æ§ãèŠãããããã§ããã
ååŠå€æ°ãšããŠã¯å Ž Ï ( x ) {\displaystyle \phi (x)} ãèãããäœçšç©åã¯ã©ã°ã©ã³ãžã¢ã³å¯åºŠ L ( Ï , â Ï , x ) {\displaystyle {\mathcal {L}}(\phi ,\partial \phi ,x)} ã«ãã
S [ Ï ] = 1 c â« L ( Ï , â Ï , x ) â g d d x {\displaystyle S[\phi ]={\frac {1}{c}}\int {\mathcal {L}}(\phi ,\partial \phi ,x){\sqrt {-g}}\,d^{d}x}
ã§æžãããããã®å€åã¯
ÎŽ S = 1 c â« ( â L â Ï ÎŽ Ï + â L â ( â ÎŒ Ï ) â ÎŒ ÎŽ Ï ) â g d d x = 1 c â« [ â L â Ï â 1 â g â ÎŒ ( â L â ( â ÎŒ Ï ) â g ) ] ÎŽ Ï â g d d x + 1 c â® â L â ( â ÎŒ Ï ) ÎŽ Ï â g d Σ ÎŒ {\displaystyle {\begin{aligned}\delta S&={\frac {1}{c}}\int \left({\frac {\partial {\mathcal {L}}}{\partial \phi }}\delta \phi +{\frac {\partial {\mathcal {L}}}{\partial (\partial _{\mu }\phi )}}\partial _{\mu }\delta \phi \right){\sqrt {-g}}\,d^{d}x\\&={\frac {1}{c}}\int \left[{\frac {\partial {\mathcal {L}}}{\partial \phi }}-{\frac {1}{\sqrt {-g}}}\partial _{\mu }\left({\frac {\partial {\mathcal {L}}}{\partial (\partial _{\mu }\phi )}}{\sqrt {-g}}\right)\right]\delta \phi {\sqrt {-g}}\,d^{d}x+{\frac {1}{c}}\oint {\frac {\partial {\mathcal {L}}}{\partial (\partial _{\mu }\phi )}}\delta \phi {\sqrt {-g}}\,d\varSigma _{\mu }\\\end{aligned}}}
ãšãªããã©ã°ã©ã³ãžã¥ã®éåæ¹çšåŒãšããŠ
c â g ÎŽ S [ Ï ] ÎŽ Ï ( x ) = â L â Ï â 1 â g â ÎŒ ( â L â ( â ÎŒ Ï ) â g ) = 0 {\displaystyle {\frac {c}{\sqrt {-g}}}{\frac {\delta S[\phi ]}{\delta \phi (x)}}={\frac {\partial {\mathcal {L}}}{\partial \phi }}-{\frac {1}{\sqrt {-g}}}\partial _{\mu }\left({\frac {\partial {\mathcal {L}}}{\partial (\partial _{\mu }\phi )}}{\sqrt {-g}}\right)=0}
ãåŸãããã
座æšã®2é埮å ··q ã«ã€ããŠé«ã
1次ã§ããæ¬¡ã®éåæ¹çšåŒ
(ãã ã q = (q, ..., q))ãå°ãã©ã°ã©ã³ãžã¥é¢æ°ã屿çã«ååšããå¿
èŠå忡件ã¯ä»¥äžã§ããããšããã«ã ãã«ãã«ãã調ã¹ãããŠãã:
ãã®ãšããã©ã°ã©ã³ãžã¥é¢æ°ã¯ä»¥äžã§äžãããã:
ããã§ G 㯠q, t ã®ä»»æé¢æ°ã§ããã
çžå¯Ÿè«çãªç³»ã§ã¯ãæéã¯äœçœ®ãšå
±ã«4å
ãã¯ãã«ãšãªãã®ã§ãæéã¯ååŠå€æ°ãšãªããéåã®ãã©ã¡ãŒã¿ã§ã¯ãªããªãããã©ã¡ãŒã¿ã λ ãšããŠãååŠå€æ°ã
X = ( X i Ό ( λ ) ) = ( c t i ( λ ) , x i ( λ ) ) {\displaystyle X=(X_{i}^{\mu }(\lambda ))=(ct_{i}(\lambda ),{\boldsymbol {x}}_{i}(\lambda ))}
ãšãããããã§ ÎŒ ã¯æç©ºã®æ·»ãåã§ãi ã¯ç²åãåºå¥ããæ·»ãåã§ããã èªç±ç²åç³»ãèãããšãäœçšç©åã¯
S [ X ] = â« L ( X , X Ì , λ ) d λ = â â« â i ( m i c â η ÎŒ Μ X Ì i ÎŒ X Ì i Μ ) d λ {\displaystyle S[X]=\int L(X,{\dot {X}},\lambda )\,d\lambda =-\int \sum _{i}\left(m_{i}c{\sqrt {-\eta _{\mu \nu }\,{\dot {X}}_{i}^{\mu }{\dot {X}}_{i}^{\nu }}}\right)\,d\lambda }
ã§ããããã㧠η ã¯å¹³åŠãªæç©ºã®èšé㧠η = d i a g ( â 1 , 1 , ... , 1 ) {\displaystyle \eta =\mathrm {diag} (-1,1,\ldots ,1)} ã§ããã å¹³æ¹æ ¹ã®äžãæ£ã§ããçºã«ãäœçšç©åã®æ®µéã§éåã¯æéçãªãã®ã«éå®ãããŠããã
ã©ã°ã©ã³ãžã¥ã®éåæ¹çšåŒã¯
ÎŽ S [ X ] ÎŽ X i ÎŒ ( λ ) = â p Ì i ÎŒ ( λ ) = 0 {\displaystyle {\frac {\delta S[X]}{\delta X_{i}^{\mu }(\lambda )}}=-{\dot {p}}_{i\mu }(\lambda )=0}
ãšãªãã ããã§ãäžè¬åéåéã¯
p i ÎŒ ( λ ) = â L â X Ì i ÎŒ = m i c η ÎŒ Μ X Ì i Μ ( λ ) â ( X Ì i ) 2 {\displaystyle p_{i\mu }(\lambda )={\frac {\partial L}{\partial {\dot {X}}_{i}^{\mu }}}=m_{i}c{\frac {\eta _{\mu \nu }\,{\dot {X}}_{i}^{\nu }(\lambda )}{\sqrt {-({\dot {X}}_{i})^{2}}}}}
p i ÎŒ ( λ ) = η ÎŒ Μ p i Μ ( λ ) = m i c X Ì i ÎŒ ( λ ) â ( X Ì i ) 2 {\displaystyle p_{i}^{\mu }(\lambda )=\eta ^{\mu \nu }\,p_{i\nu }(\lambda )={\frac {m_{i}c{\dot {X}}_{i}^{\mu }(\lambda )}{\sqrt {-({\dot {X}}_{i})^{2}}}}}
ã§ããã åºææé c 2 d Ï i 2 = η Ï Ï d X i Ï d X i Ï {\displaystyle c^{2}d\tau _{i}^{2}=\eta _{\rho \sigma }dX_{i}^{\rho }dX_{i}^{\sigma }} ã䜿ããš
p i ÎŒ ( Ï i ) = m i d X i Μ d Ï i = ( m i c d t i d Ï i , m i d x i d Ï i ) = ( E i / c , p i ) {\displaystyle p_{i}^{\mu }(\tau _{i})=m_{i}{\frac {dX_{i}^{\nu }}{d\tau _{i}}}=\left(m_{i}c{\frac {dt_{i}}{d\tau _{i}}},m_{i}{\frac {d{\boldsymbol {x}}_{i}}{d\tau _{i}}}\right)=(E_{i}/c,{\boldsymbol {p}}_{i})}
ãšãªãã
ãã®äœçšã¯å¹³æ¹æ ¹ã®äžã«åŸ®åãå«ã圢ã®ããæ±ããå°é£ã§ããã è£å©å€æ° γi(λ) ãå°å
¥ããŠå¥ã®åœ¢ã«æžãããšãåºæ¥ãã
S [ X , γ ] = 1 2 â« â i ( 1 γ i 2 η ÎŒ Μ X Ì i ÎŒ X Ì i Μ â m i 2 c 2 ) γ i d λ {\displaystyle S[X,\gamma ]={\frac {1}{2}}\int \sum _{i}\left({\frac {1}{{\gamma _{i}}^{2}}}\eta _{\mu \nu }{\dot {X}}_{i}^{\mu }{\dot {X}}_{i}^{\nu }-m_{i}^{2}c^{2}\right)\gamma _{i}d\lambda }
ãã®äœçšç©åã¯å€ãã®ç³»ã®éåé
ãšåããäžè¬åé床ã®äºæ¬¡åœ¢åŒã§æžãããŠãããäœçšç©åã®æ®µéã§ã¯éåã¯æéçãªãã®ã«éå®ãããªãããŸãã質é m ããŒãã®å Žåã«ãæå³ãæã€ã
ååŠå€æ° X ã«é¢ããéåæ¹çšåŒã¯
ÎŽ S [ X , γ ] ÎŽ X i ÎŒ ( λ ) = â p Ì i ÎŒ ( λ ) = 0 {\displaystyle {\frac {\delta S[X,\gamma ]}{\delta X_{i}^{\mu }(\lambda )}}=-{\dot {p}}_{i\mu }(\lambda )=0}
ã§ãããäžè¬åéåéã¯
p i ÎŒ ( λ ) = 1 γ i ( λ ) η ÎŒ Μ X Ì i Μ ( λ ) {\displaystyle p_{i\mu }(\lambda )={\frac {1}{\gamma _{i}(\lambda )}}\eta _{\mu \nu }{\dot {X}}_{i}^{\nu }(\lambda )}
ã§ããã
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ÎŽ S [ X , γ ] ÎŽ γ i ( λ ) = 1 2 ( â 1 γ i 2 η ÎŒ Μ X Ì i ÎŒ X Ì i Μ â m i 2 c 2 ) = 0 {\displaystyle {\frac {\delta S[X,\gamma ]}{\delta \gamma _{i}(\lambda )}}={\frac {1}{2}}\left(-{\frac {1}{\gamma _{i}^{2}}}\eta _{\mu \nu }{\dot {X}}_{i}^{\mu }{\dot {X}}_{i}^{\nu }-m_{i}^{2}c^{2}\right)=0}
ãšãªãã質é m ããŒãã§ãªããšãã«ã¯
γ i 2 = â η ÎŒ Μ X Ì i ÎŒ X Ì i Μ m i 2 c 2 {\displaystyle \gamma _{i}^{2}=-{\frac {\eta _{\mu \nu }{\dot {X}}_{i}^{\mu }{\dot {X}}_{i}^{\nu }}{m_{i}^{2}c^{2}}}}
γ i = 1 m i c â ( X Ì i ) 2 {\displaystyle \gamma _{i}={\frac {1}{m_{i}c}}{\sqrt {-({\dot {X}}_{i})^{2}}}}
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S [ X , A ] = S X [ X ] + S A [ A ] + S int [ X , A ] {\displaystyle S[X,A]=S_{X}[X]+S_{A}[A]+S_{\text{int}}[X,A]}
ã®åœ¢ã§æžãããã ããã§ SX ã¯ç©è³ªã®é
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S A [ A ] = â 1 4 Z 0 â« F ÎŒ Μ F ÎŒ Μ ( x ) â g d 4 x {\displaystyle S_{A}[A]=-{\frac {1}{4Z_{0}}}\int F^{\mu \nu }F_{\mu \nu }(x){\sqrt {-g}}\,d^{4}x}
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c â g ÎŽ S [ X , A ] ÎŽ A ÎŒ ( x ) = j ÎŒ ( x ) + c Z 0 D Μ F Μ ÎŒ ( x ) = 0 {\displaystyle {\frac {c}{\sqrt {-g}}}{\frac {\delta S[X,A]}{\delta A_{\mu }(x)}}=j^{\mu }(x)+{\frac {c}{Z_{0}}}D_{\nu }F^{\nu \mu }(x)=0}
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S int [ X , A ] = â i q i â« X Ì i ÎŒ ( λ ) A ÎŒ ( X i ) d λ = â« â i q i ( â« X Ì i ÎŒ ( λ ) ÎŽ 4 ( X i ( λ ) â x ) d λ ) A ÎŒ ( x ) d 4 x {\displaystyle {\begin{aligned}S_{\text{int}}[X,A]&=\sum _{i}q_{i}\int {\dot {X}}_{i}^{\mu }(\lambda )\,A_{\mu }(X_{i})\,d\lambda \\&=\int \sum _{i}q_{i}\left(\int {\dot {X}}_{i}^{\mu }(\lambda )\,\delta ^{4}(X_{i}(\lambda )-x)\,d\lambda \right)A_{\mu }(x)\,d^{4}x\\\end{aligned}}}
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ãã®ãšããç©è³ª X ã«é¢ããéåæ¹çšåŒã¯
ÎŽ S X [ X ] ÎŽ X i ÎŒ ( λ ) + ÎŽ S int [ X , A ] ÎŽ X i ÎŒ ( λ ) = â p Ì i ÎŒ ( λ ) + q i X Ì i Μ ( λ ) F Μ ÎŒ ( X i ) = 0 {\displaystyle {\frac {\delta S_{X}[X]}{\delta X_{i}^{\mu }(\lambda )}}+{\frac {\delta S_{\text{int}}[X,A]}{\delta X_{i}^{\mu }(\lambda )}}=-{\dot {p}}_{i\mu }(\lambda )+q_{i}{\dot {X}}_{i}^{\nu }(\lambda )\,F_{\nu \mu }(X_{i})=0}
ãšãªããããŒã¬ã³ãåãåçŸããã
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j ÎŒ ( x ) = c â g ÎŽ S int [ X , A ] ÎŽ A ÎŒ ( x ) = â i q i c â g â« X Ì i ÎŒ ( λ ) ÎŽ 4 ( X i ( λ ) â x ) d λ {\displaystyle j^{\mu }(x)={\frac {c}{\sqrt {-g}}}{\frac {\delta S_{\text{int}}[X,A]}{\delta A_{\mu }(x)}}=\sum _{i}{\frac {q_{i}c}{\sqrt {-g}}}\int {\dot {X}}_{i}^{\mu }(\lambda )\,\delta ^{4}(X_{i}(\lambda )-x)\,d\lambda }
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S [ g , X ] = S X [ g , X ] + S g [ g ] {\displaystyle S[g,X]=S_{X}[g,X]+S_{g}[g]}
ãšæžãããã éåå Žã®é
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S g [ g ] = 1 2 κ c â« R â g d 4 x {\displaystyle S_{g}[g]={\frac {1}{2\kappa c}}\int R{\sqrt {-g}}\,d^{4}x}
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https://ja.wikipedia.org/wiki/%E7%94%A3%E6%A5%AD%E8%B2%A1%E7%94%A3%E6%A8%A9%E6%B3%95
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