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| false | false | false |
https://ja.wikipedia.org/wiki/%E3%82%AA%E3%83%BC%E3%83%97%E3%83%B3%E3%83%AA%E3%83%BC%E3%83%AB
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3,155 |
CGI
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CGI
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https://ja.wikipedia.org/wiki/CGI
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3,157 |
Common Gateway Interface
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Common Gateway Interface(ã³ã¢ã³ã»ã²ãŒããŠã§ã€ã»ã€ã³ã¿ãã§ãŒã¹ãCGI)ã¯ããŠã§ããµãŒãäžã§ãŠãŒã¶ããã°ã©ã ãåäœãããããã®ä»çµã¿ãçŸåããå€ãã®ãŠã§ããµãŒãããã°ã©ã ã¯CGIã®æ©èœãå©çšããããšãã§ããã
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https://ja.wikipedia.org/wiki/Common_Gateway_Interface
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3,158 |
DAT
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¥ããããæ°ççšãšããŠ1993幎3æã«ãã®SBM察å¿ç¬¬1å·æ©ãDTC-2000ESããçºå£²ãããäžæ¹ã§ããã€ãªãã¢ã¯HS-DATãšåŒã°ããæ¹åŒã§æšæºã¢ãŒãã«å¯Ÿã2åã®ãµã³ããªã³ã°åšæ³¢æ°ãããŒãé床ãšåäœã¯ããã¯ãåéã«ããŠ88.2~96kHzé²é³ãæ°çæ©åšã§å®çŸããæ°ççšãšããŠ1992幎11æ16æ¥(é²é³æåã®æ¥)ã«ä»æ¥ã®ãã€ã¬ãŸãªã¥ãŒã·ã§ã³ãªãŒãã£ãªã®ç¥ãšããã96kHzãã€ãµã³ããªã³ã°å¯Ÿå¿ç¬¬1å·æ©ãD-07ããçºå£²ãããã¡ãªã¿ã«DATã®ããŒãé床ãåéã§èµ°ãããçºæ³ã¯ãæ¢åã®ã³ã³ãã¥ãŒã¿ãŒçšDDSãã©ã€ããããã³ããåŸããšããããŠããã
ãã€ãªãã¢ã¯ããã«AIRSãšéæã£ãé²é³ã·ã¹ãã ãéãåºããæ¢åã®æ°ççšDATããããD-07Aããåºã«æ¥åçšçšéã«ç¹åããDATããããD-9601ããšããžã¿ã«ããã»ããµãŒãSP-AR1ããçµã¿åããã96kHzãµã³ããªã³ã°ã«å ã24ããããŸã§ã¯ãŒãã¬ã³ã°ã¹ã䌞ã°ãããã®ã§ãåœæãšããŠã¯çãã96kHz/24ããããã©ãŒãããã«å¯Ÿå¿ããŠãããããã«D-9601ã¯ããŠã³ã³ã³ããŒã¿ãŒãå
èµãã96kHzãã44.1kHzãžããŠã³ãµã³ããªã³ã°ããä¿¡å·ãå瀟ã®CDã¬ã³ãŒããŒãRPD-500ãã«æ¥ç¶ããã¢ããã°ãä»ããã«é³æ¥œCDãäœãäºãåºæ¥ãããã®AIRSã¯æ¥åçšã§ãäžè¬ã«æ®åããªãã£ãã
ãã®ä»ãã£ã¢ãã¯ã®æ¥åçšãã©ã³ãã®TASCAMããDATããŒããåéã§é§åãHR(ãã€ã»ã¬ãŸãªã¥ãŒã·ã§ã³)ã¢ãŒãã§48kHzãµã³ããªã³ã°ã»24ãããé²é³ã«å¯Ÿå¿ããæ¥åçšDATããããDA-45HRãã2000幎ã«çºå£²ããã
1992幎ã«ç»å Žãããããã£ã¹ã¯(MD)ããäŸ¡æ Œã䜿ãåæãªã©ã®é¢ãã1990幎代åã°ãã2000幎代åé ã«ãããŠã®æ°ççšãªãŒãã£ãªæ©åšã®äž»æµãšãªã£ããMDã®å§çž®ã³ãŒããã¯ATRACã®ããŒã¿å§çž®æã®ã¢ã«ãŽãªãºã ã®å€§å¹
ãªèŠçŽãã«ããé«é³è³ªåããã»ããæ°ççšCDã¬ã³ãŒããŒã®æ®åãé²ãã ããããŠ2000幎代åŸåã«ãªã£ãŠããã¯ãMP3ãWMAãAACçã®é«å§çž®ã®é³å£°ãã¡ã€ã«ãã©ãŒããããæ¡çšããæºåž¯åã®ããžã¿ã«ãªãŒãã£ãªãã¬ãŒã€ãŒãçå®ã«æ®åããã®éãDATã®ã·ã§ã¢ã¯çž®å°ã®äžéã蟿ã£ãã
2003幎ã«ã¯ãã€ãªãã¢ã®æ°ççšæ®çœ®åDATãããD-05ããã³D-HS5ã販売çµäºã2005幎ã«ã¯ãœããŒã®æ°ççšæ®çœ®åDATãããDTC-ZA5ESã販売çµäºããã
1995幎7æçºå£²ã®ãœããŒDATãŠã©ãŒã¯ãã³TCD-D100ãæ°ççšDAT補åæçµæ©çš®ãšããŠè²©å£²ãç¶ç¶ããŠããããæéåºè·å°æ°ã100å°çšåºŠã ã£ãããšãã補åã«äœ¿çšããéšåã®å
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https://ja.wikipedia.org/wiki/DAT
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3,163 |
ãããç°ç€
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ãããç°ç€(ãããããããããè±: en:Bikini Atoll)ã¯ããã€ãŠæ¥æ¬å§ä»»çµ±æ²»äžåæŽè«žå³¶ã®1å³¶ã§1945幎8æ15æ¥ã®ã¢ã¡ãªã«åè¡åœãžã®å²è²ä»¥éã1946幎7æ1æ¥ã®ã¢ã¡ãªã«åè¡åœã«ããç¬¬äºæ¬¡äžç倧æŠåŸã®æåã®æ žå®éš(ååç匟å®éš)ãšããã以é1958幎ãŸã§23åã®æ žå®éš(ååç匟ããã³æ°ŽçŽ ç匟)ãè¡ãããç°ç€ã§ãããçŸåšã¯ããŒã·ã£ã«è«žå³¶å
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1946幎ãã1958幎ã«ãããŠãå€ªå¹³æŽæ žå®éšå Žã®äžã€ãšããŠã¢ã¡ãªã«åè¡åœã23åã®æ žå®éšãè¡ã£ãã
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1946幎7æã«ã¢ã¡ãªã«åè¡åœã¯ãå幎8æ15æ¥ã®æ¥æ¬ã®éäŒã«äŒŽãå²è²ã«ããã¢ã¡ãªã«åè¡åœã®ä¿¡èšçµ±æ²»é ãšãªã£ãã°ããã®æ§åæŽçŸ€å³¶ãããç°ç€ãæ žå®éšå Žã«éžãã ãããã¯æŽå²çã«æ žå®éšå Žã®å€ããæ¬åœã®äººå£å¯éå°ã§ã¯ãªããæ§ãœé£ã«ã¶ããäžåœæ°çããã©ã³ã¹æ§æ€æ°å°ã¢ã«ãžã§ãªã¢ãä»é ããªãã·ã¢ãšãã£ãå°åã§ãã£ãããšãšåæ§ã§ãããæ žæ€æ°å°äž»çŸ©ã®èгç¹ããæ¹å€ãããã
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1946幎7æ1æ¥ã®åçå®éš(ã¯ãã¹ããŒãäœæŠ)ã®çŽåŸã®1946幎7æ5æ¥ã«ã«ã€ã»ã¬ã¢ãŒã«ãããã®å°ãããšåšå²ã«äžããç Žå£çåšåãåçã«ããšããŠ("like the bomb, the bikini is small and devastating")ãããããšåœåããŠãã®æ°Žçãçºè¡šããã
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座æš: åç·¯11床35å æ±çµ165床23å / åç·¯11.583床 æ±çµ165.383床 / 11.583; 165.383
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CP/M-86
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CP/M-86ãšã¯ãããžã¿ã«ãªãµãŒã瀟ãéçºãã16bitCPU(Intel 8086ã·ãªãŒãº)çšã®ãªãã¬ãŒãã£ã³ã°ã·ã¹ãã ã
8bit CPUã§ããIntel 8080ã»8085ããã³ãã®äºæCPUçšã®OSã§ããCP/M-80ã®åŸç¶ã«ããããæ©èœçã«ã¯CP/M-80ã®ããŒãžã§ã³2.2ã«çžåœããã
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1982幎4æãäžè±é»æ©ã®MULTI 16ã«æèŒããããæ¥æ¬èªCP/M-86ãããªãªãŒã¹ããããããã¯Shift_JISãæ¡çšããåããŠã®ãªãã¬ãŒãã£ã³ã°ã·ã¹ãã ãšãªã£ããMS-DOSã«ãããShift_JIS(å³å¯ã«ã¯MS挢åã³ãŒã)ã®ãµããŒãã¯1983幎5æã«ãªãªãŒã¹ãããMS-DOS 2.01ãããšãªãã
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Intel 8080ã»8085ã®ã¢ã»ã³ãã©ã®ãœãŒã¹ã³ãŒããIntel 8086çšã®åçã®ãœãŒã¹ã³ãŒãã«å€æããããã°ã©ã (XLT86)ãååšããã
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1970幎代ã«äžçã§åããŠå®çšããžã¿ã«é³æ¥œé²é³ãå®çŸããæ¥æ¬ã³ãã ãã¢ã®DN-023R(PCMããã»ããµã§ã¯ãªã)ã§ã¯ãã©ããã®ããããåžžã«èšé²ç¶æ
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1980幎代æ«ã«éå§ããæ¥æ¬ã«ãããè¡ææŸé(åã³ãã®ã¡ã®DVDãªã©)ã®é³å£°ã¯48kHzã®ãµã³ããªã³ã°åšæ³¢æ°ã䜿ã£ãŠããã
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ãªã«ã«ã(è±èª: occult)ã¯ãç§åŠã»ç¥ç§(çãªããš)ã»è¶
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ã©ãã³èª: occulere ã®éå»åè© occulta(é ããããã®)ãèªæºãšãããç®ã§èŠãããè§ŠããŠæãããããããšã®ã§ããªãããšãæå³ããããã®ãããªç¥èã®æ¢æ±ãšããã«ãã£ãŠåŸãããç¥èäœç³»ã¯ããªã«ã«ãã£ãºã ããšåŒã°ããŠããããã ããäœããã£ãŠããªã«ã«ãããšããã®ãã«ã€ããŠã¯ãæä»£ãè«è
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ç«¥çšéèªã«æ²èŒãã奜è©ã§ãã£ããããããããæŽŸçããå瀟ã®éèªãã ãŒãã«ããã人ã
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ã¬ãžã¹ã¿
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ã¬ãžã¹ã¿ãŒãã¬ãžã¹ã¿
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3,235 |
PNG
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Portable Network Graphics
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Portable Network Graphics(ããŒã¿ãã«ã»ãããã¯ãŒã¯ã»ã°ã©ãã£ãã¯ã¹ãPNGããã³ã°ããã³)ã¯ã³ã³ãã¥ãŒã¿ã§ããããããç»åãæ±ããã¡ã€ã«ãã©ãŒãããã§ãããå§çž®ã¢ã«ãŽãªãºã ãšããŠDeflateãæ¡çšããŠãããå§çž®ã«ããç»è³ªã®å£åã®ãªãå¯éå§çž®ã®ç»åãã¡ã€ã«ãã©ãŒãããã§ããã
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ã V c {\displaystyle V_{\mathrm {c} }} ãæ¬éæ³¢è§åšæ³¢æ°ã Ï c ( = 2 Ï f c ) {\displaystyle \omega _{\mathrm {c} }(=2\pi f_{\mathrm {c} })} ãšãããšã
v c = V c cos Ï c t {\displaystyle v_{\mathrm {c} }=V_{\mathrm {c} }\cos \omega _{\mathrm {c} }t}
åæ§ã«ãä¿¡å·æ³¢é»å§ v s {\displaystyle v_{\mathrm {s} }} ã¯ãæ¯å¹
ã V s {\displaystyle V_{\mathrm {s} }} ãä¿¡å·æ³¢è§åšæ³¢æ°ã Ï s ( = 2 Ï f s ) {\displaystyle \omega _{\mathrm {s} }(=2\pi f_{\mathrm {s} })} ãšãããšã
v s = V s cos Ï s t {\displaystyle v_{\mathrm {s} }=V_{\mathrm {s} }\cos \omega _{\mathrm {s} }t}
ãšè¡šããããã®ãšããå€èª¿ãããæ¬éæ³¢æ¯å¹
V m {\displaystyle V_{\mathrm {m} }} ã¯ã
V m = V c + V s cos Ï s t {\displaystyle V_{\mathrm {m} }=V_{\mathrm {c} }+V_{\mathrm {s} }\cos \omega _{\mathrm {s} }t}
ãšãªããå€èª¿æ³¢ v m {\displaystyle v_{\mathrm {m} }} ã¯ã
v m = V m cos Ï c t = ( V c + V s cos Ï s t ) cos Ï c t = V c ( 1 + m cos Ï s t ) cos Ï c t = V c cos Ï c t + m V c cos Ï s t cos Ï c t = V c cos Ï c t + m V c 2 [ cos ( Ï c + Ï s ) t + cos ( Ï c â Ï s ) t ] {\displaystyle {\begin{aligned}v_{\mathrm {m} }&=V_{\mathrm {m} }\cos \omega _{\mathrm {c} }t\\&=(V_{\mathrm {c} }+V_{\mathrm {s} }\cos \omega _{\mathrm {s} }t)\cos \omega _{\mathrm {c} }t\\&=V_{\mathrm {c} }(1+m\cos \omega _{\mathrm {s} }t)\cos \omega _{\mathrm {c} }t\\&=V_{\mathrm {c} }\cos \omega _{\mathrm {c} }t+mV_{\mathrm {c} }\cos \omega _{\mathrm {s} }t\cos \omega _{\mathrm {c} }t\\&=V_{\mathrm {c} }\cos \omega _{\mathrm {c} }t+{\frac {mV_{\mathrm {c} }}{2}}[\cos(\omega _{\mathrm {c} }+\omega _{\mathrm {s} })t+\cos(\omega _{\mathrm {c} }-\omega _{\mathrm {s} })t]\end{aligned}}}
ãã®åŒã«ãããŠã m = V s / V c {\displaystyle m=V_{\mathrm {s} }/V_{\mathrm {c} }} ã¯å€èª¿åºŠãšãããä¿¡å·æ³¢ãšæ¬éæ³¢ã®æ¯å¹
ã®æ¯ãšå®çŸ©ããå€ã§ããããŸãã Ï c + Ï s {\displaystyle \omega _{\mathrm {c} }+\omega _{\mathrm {s} }} ãäžåŽæ³¢ã Ï c â Ï s {\displaystyle \omega _{\mathrm {c} }-\omega _{\mathrm {s} }} ãäžåŽæ³¢ãšãã(å€èª¿æ³¢ãè€æ°ã®åšæ³¢æ°ãå«ãå Žåã¯ããããäžåŽæ³¢åž¯ (USB)ãäžåŽæ³¢åž¯ (LSB) ãšãã)ã
å€èª¿åºŠã®å€ã倧ããã»ã©ä¿¡å·æ³¢ã®æ¯å¹
ã倧ãããªãäºè§£åºŠã®è¯ãå€èª¿å
·åã«ãªãããã ã100%ãè¶
ããç¶æ
ãéå€èª¿ãšããã埩調信å·ã®æ³¢åœ¢ãæªã¿ããŸãå®è£
äžã¯äžèŠæ³¢ãçºçããŠä»ã®éä¿¡ã«åŠšå®³ãäžããã®ã§ãæŸéã§ã¯å€èª¿åºŠã®æå€§å€ãå³ããèŠå®ãããŠããã
å æåž¯åå¹
ã¯ã次ã®åŒã§è¡šãããã
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https://ja.wikipedia.org/wiki/%E6%8C%AF%E5%B9%85%E5%A4%89%E8%AA%BF
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ãã¯ãããžãã¡ãããFMãè±èª: frequency modulationã»ããªã¯ãšã³ã·ãŒã»ã¢ãã¥ã¬ãŒã·ã§ã³)ãšã¯ãæ
å ±ãæ¬éæ³¢ã®åšæ³¢æ°ã®å€åã§äŒéããå€èª¿æ¹åŒã§ããã
FMã©ãžãªæŸéãã¢ããã¥ã¢ç¡ç·ãæ¥åç¡ç·(èªç©ºäº€é管å¶ãé€ããèªç©ºäº€é管å¶ã§ã¯æ¯å¹
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ããšããšç空管ããªã¢ã¯ã¿ã³ã¹ç®¡ãšããŠçšããŠãããããã©ã³ãžã¹ã¿ã®çºæä»¥éã¯ãçºæ¯åšæ³¢æ°ãé»å§ã§å¶åŸ¡ã§ããçºæ¯åšãããªãã¡é»å§å¶åŸ¡çºæ¯åš(VCO)ã®å¶åŸ¡é»å§ã«å€èª¿ä¿¡å·ãå ããããšã«ããFMå€èª¿æ³¢ãåŸãããæ¹æ³ãäž»æµã埩調ã¯ãå
±æ¯åè·¯ã®ã¹ããŒãç¹æ§ãå©çšããåšæ³¢æ°åŒå¥åš(ãã£ã¹ã¯ãªãããŒã¿)ãçšããããããšãå€ããä»ã«ãåä¿¡ä¿¡å·ãPLLåè·¯ã®æ¯èŒå
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FMã¯ãåã«çºæ¯åšã®åšæ³¢æ°ãå€åãããã ããªã®ã§ãéä¿¡é»åã®å€åããªããã€ãŸããåžžã«æå€§é»åã§ããé»åã匱ããªãç¬éããªãããŸããåä¿¡ã¯AGCã䜿ããªãã§ãªããã¿ã§é£œåå¢å¹
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å€èª¿ã䜿ã£ãŠãããã®ã¯ããã®ç¹æ§ã«ãããç¡ç·éä¿¡ãäžå¯èœã«ãªãã®ãé²ãããã§ãã)ãæè¡è
ãã¢ããã¥ã¢ç¡ç·å®¶ã®éã§äžè¬ã«åºã䜿ãããŠããå°éçšèª(ãžã£ãŒãŽã³)ã§ããã
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šã«æé€ã§ããããšãæãŸãããFMåä¿¡æ©ã§ã¯ãã³ãã£ã³ãã«ç¹æ§(è±èª: cochannel selectivity:åäžãã£ãã«éžæåºŠ)ãšããææšã§æé€èœåã瀺ãã
V c = V c m cos Ï c t = V c m cos 2 Ï f c t {\displaystyle V_{\mathrm {c} }=V_{\mathrm {cm} }\cos \omega _{\mathrm {c} }t=V_{\mathrm {cm} }\cos 2\pi f_{\mathrm {c} }t\,}
V s = V s m cos Ï s t = V s m cos 2 Ï f s t {\displaystyle V_{\mathrm {s} }=V_{\mathrm {sm} }\cos \omega _{\mathrm {s} }t=V_{\mathrm {sm} }\cos 2\pi f_{\mathrm {s} }t\,}
ãã ãã V c {\displaystyle V_{\mathrm {c} }} : æ¬éæ³¢, V c m {\displaystyle V_{\mathrm {cm} }} : æ¬éæ³¢æå€§å€, f c {\displaystyle f_{\mathrm {c} }} : äžå¿åšæ³¢æ°(æ¬éæ³¢åšæ³¢æ°) V s {\displaystyle V_{\mathrm {s} }} : ä¿¡å·æ³¢, V s m {\displaystyle V_{\mathrm {sm} }} : ä¿¡å·æ³¢æå€§å€, f s {\displaystyle f_{\mathrm {s} }} : ä¿¡å·æ³¢åšæ³¢æ°
ãšãããšãã被å€èª¿æ³¢ã¯ä»¥äžã®ããã«è¡šãããã
V m = V c m sin Ξ m {\displaystyle V_{\mathrm {m} }=V_{\mathrm {cm} }\sin \theta _{\mathrm {m} }\,}
被å€èª¿æ³¢äœçžè§ã¯ä¿¡å·æ³¢ã«ããå€åããã®ã§æéç©åãããšæ¬¡ã®ããã«ãªãã
Ξ m = â« 0 t Ï m d t = Ï c t + Î Ï Ï s sin Ï s t {\displaystyle \theta _{\mathrm {m} }=\int _{0}^{t}\omega _{\mathrm {m} }\ dt=\omega _{\mathrm {c} }t+{\frac {\Delta \omega }{\omega _{\mathrm {s} }}}\sin \omega _{\mathrm {s} }t\,}
V m = V c m sin Ξ m = V c m sin { Ï c t + Î Ï Ï s sin Ï s t } = V c m sin ( Ï c t + m sin Ï s t ) {\displaystyle {\begin{aligned}V_{\mathrm {m} }&=V_{\mathrm {cm} }\sin \theta _{\mathrm {m} }=V_{\mathrm {cm} }\sin \left\{\omega _{\mathrm {c} }t+{\frac {\Delta \omega }{\omega _{\mathrm {s} }}}\sin \omega _{\mathrm {s} }t\right\}\\&=V_{\mathrm {cm} }\sin(\omega _{\mathrm {c} }t+m\sin \omega _{\mathrm {s} }t)\\\end{aligned}}}
ãã ãã Ï m = Ï c + Î Ï cos Ï s t {\displaystyle \omega _{\mathrm {m} }=\omega _{\mathrm {c} }+\Delta \omega \cos \omega _{\mathrm {s} }t\,} f m = f c + Î f cos 2 Ï f s t {\displaystyle f_{\mathrm {m} }=f_{\mathrm {c} }+\Delta f\cos 2\pi f_{\mathrm {s} }t\,} Ï m {\displaystyle \omega _{\mathrm {m} }} : 被å€èª¿æ³¢è§åšæ³¢æ°, f m {\displaystyle f_{\mathrm {m} }} : 被å€èª¿æ³¢åšæ³¢æ°, Î f {\displaystyle \Delta f} : æå€§åšæ³¢æ°åç§», V m {\displaystyle V_{\mathrm {m} }} : 被å€èª¿æ³¢, Ξ m {\displaystyle \theta _{\mathrm {m} }} : 被å€èª¿æ³¢äœçžè§ m = ( Î Ï / Ï s ) = ( Î f / f s ) {\displaystyle m=(\Delta \omega /\omega _{\mathrm {s} })=(\Delta f/f_{\mathrm {s} })}
m {\displaystyle m} : å€èª¿ææ°
ãã®å€èª¿æ³¢ã®åšæ³¢æ°è»žäžã®ã¹ãã¯ãã«ã¯ããã»ã«é¢æ°ã«ãã£ãŠè¡šçŸãããã
ãŸããå æåž¯åå¹
ãæå€§åšæ³¢æ°åç§»ã¯æ¬¡ã®ããã«è¡šãããã
B W = 2 f s m ( m + 1 ) {\displaystyle BW=2f_{\mathrm {sm} }(m+1)}
Î f = m f s m {\displaystyle \Delta f=mf_{\mathrm {sm} }}
B W {\displaystyle BW} : å æåž¯åå¹
, Î f {\displaystyle \Delta f} : æå€§åšæ³¢æ°åç§», f s m {\displaystyle f_{\mathrm {sm} }} : ä¿¡å·æ³¢ã®æå€§åšæ³¢æ°, m {\displaystyle m} : å€èª¿ææ°
ããã«ãå€èª¿ææ°ã1æªæºçšåºŠã®å Žåã«ãããŠã95%以äžã®é»åãååšããå æåž¯åå¹
ã¯æ¬¡ã®ã«ãŒãœã³ã®åŒã§è¿äŒŒçã«è¡šãããã
B W = 2 ( Î f + f s m ) {\displaystyle BW=\ 2(\Delta f+f_{\mathrm {sm} })}
ãã®è¿äŒŒåŒã§èšç®ããå æåž¯åå¹
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