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Transmission Control Protocol
|
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Post Office Protocol
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| false | false | false |
https://ja.wikipedia.org/wiki/Post_Office_Protocol
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å·åæ©ã®å·åèœåããã1ãã³ã0°Cã®æ°Žã24æéã§0°Cã®æ°·ã«ã§ããå·åèœåããåºæºãšããŠå·åãã³ãšãã圢ã§è¡šçŸããããšããããæ¥æ¬ã§ã¯ã¡ãŒãã«ãã³ããã¢ã¡ãªã«ã§ã¯ç±³ãã³ãçšãããããããæ°å€ãè¥å¹²ç°ãªãã
ãŸããUnicodeã«ã¯ããã³ãšãã®åéã»åéåäœã衚ãäžèšã®æåãåé²ãããŠããããããã¯CJKäºæçšæåã§ãããæ¢åã®æåã³ãŒãã«å¯ŸããåŸæ¹äºææ§ã®ããã«åé²ãããŠãããã®ã§ããã®ã§ã䜿çšã¯æšå¥šãããªãã
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1262幎(1262 ãã)ã¯ã西æŠ(ãŠãªãŠã¹æŠ)ã«ããã平幎ã
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https://ja.wikipedia.org/wiki/%E5%B0%8F%E7%94%B0%E6%80%A5%E5%A4%9A%E6%91%A9%E7%B7%9A
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â D â t = ε 0 â E â t + j p ( r , t ) {\displaystyle {\frac {\partial {\boldsymbol {D}}}{\partial t}}=\varepsilon _{0}{\frac {\partial {\boldsymbol {E}}}{\partial t}}+{\boldsymbol {j}}_{p}({\boldsymbol {r}},t)}
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E ( r , t ) = E ( k , Ï ) e i ( k â
r â Ï t ) {\displaystyle {\boldsymbol {E}}({\boldsymbol {r}},t)={\boldsymbol {E}}({\boldsymbol {k}},\omega )e^{i({\boldsymbol {k}}\cdot {\boldsymbol {r}}-\omega t)}} :(*)
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D ( k , Ï ) = ε ^ ( k , Ï ) â
E ( k , Ï ) {\displaystyle {\boldsymbol {D}}({\boldsymbol {k}},\omega )={\hat {\varepsilon }}({\boldsymbol {k}},\omega )\cdot {\boldsymbol {E}}({\boldsymbol {k}},\omega )}
ãšæžãããšãåºæ¥ãããã㧠ε ^ ( k , Ï ) {\displaystyle {\hat {\varepsilon }}({\boldsymbol {k}},\omega )} ããã©ãºãã®èªé»çã§ããã
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ε ^ ( k , Ï ) = ( ε ⥠( k , Ï ) â ε T ( k , Ï ) 0 ε T ( k , Ï ) ε ⥠( k , Ï ) 0 0 0 ε â ( k , Ï ) ) {\displaystyle {\hat {\varepsilon }}({\boldsymbol {k}},\omega )={\begin{pmatrix}\varepsilon _{\perp }({\boldsymbol {k}},\omega )&-\varepsilon _{T}({\boldsymbol {k}},\omega )&0\\\varepsilon _{T}({\boldsymbol {k}},\omega )&\varepsilon _{\perp }({\boldsymbol {k}},\omega )&0\\0&0&\varepsilon _{\|}({\boldsymbol {k}},\omega )\end{pmatrix}}}
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E ( k , Ï ) {\displaystyle {\boldsymbol {j}}_{e}({\boldsymbol {k}},\omega )={\hat {\sigma }}_{e}({\boldsymbol {k}},\omega )\cdot {\boldsymbol {E}}({\boldsymbol {k}},\omega )} ã§è¡šããã黿°äŒå°åºŠã®é»åæå Ï ^ e {\displaystyle {\hat {\sigma }}_{e}} ãæ±ããããããŠåæ§ã«ããŠé»æ°äŒå°åºŠã®ã€ãªã³æå Ï ^ i {\displaystyle {\hat {\sigma }}_{i}} ãæ±ããããããšèªé»çã¯
ε ^ ( k , Ï ) = ε 0 1 ^ + i Ï Ï ^ e ( k , Ï ) + i Ï Ï ^ i ( k , Ï ) {\displaystyle {\hat {\varepsilon }}({\boldsymbol {k}},\omega )=\varepsilon _{0}{\hat {\boldsymbol {1}}}+{\frac {i}{\omega }}{\hat {\sigma }}_{e}({\boldsymbol {k}},\omega )+{\frac {i}{\omega }}{\hat {\sigma }}_{i}({\boldsymbol {k}},\omega )}
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ε l ( k , Ï ) = k â
ε ^ ( k , Ï ) â
k / k 2 {\displaystyle \varepsilon _{\ell }({\boldsymbol {k}},\omega )={\boldsymbol {k}}\cdot {\hat {\varepsilon }}({\boldsymbol {k}},\omega )\cdot {\boldsymbol {k}}/k^{2}}
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ε l ( k , 0 ) = ε 0 ( 1 + k D 2 k 2 ) {\displaystyle \varepsilon _{\ell }({\boldsymbol {k}},0)=\varepsilon _{0}(1+{\frac {k_{D}^{2}}{k^{2}}})}
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k à ( k à E ) + Ï 2 ÎŒ ε ^ ( k , Ï ) â
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äžè¿°ã®å®çŸ©ã«ããã T {\displaystyle {\mathcal {T}}} ã®äºã S {\displaystyle {\mathcal {S}}} ã®æééšå被èŠãšããã
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ãã® ÎŽ x {\displaystyle \delta _{x}} ã¯xã«äŸåããŠãããããããæ£æ° Îµ {\displaystyle \varepsilon } ãäžãããšãã« f ( B ÎŽ ( x ) ) â B ε ( f ( x ) ) {\displaystyle f(B_{\delta }(x))\subset B_{\varepsilon }(f(x))} ãæºããæ£æ°ÎŽãç¹xã«äŸããã«éžã¹ãã®ã§ããã° f {\displaystyle f} ã® X {\displaystyle X} ã«ãããäžæ§é£ç¶æ§ãèšããããã®ãããªÎŽãèŠã€ããåçŽãªæ¹æ³ã¯
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šæçã§ã¯ãªãããã§ãããå®éã â e n â e m â = 2 {\displaystyle \|\mathbb {e} _{n}-\mathbb {e} _{m}\|={\sqrt {2}}} for nâ mã§ããã®ã§ã ε < 2 / 2 {\displaystyle \varepsilon <{\sqrt {2}}/2} ãæºããæ£æ°Îµã«å¯ŸããŠã¯ãå e 1 , e 2 , ... {\displaystyle \mathbb {e} _{1},\mathbb {e} _{2},\ldots } ãèŠãããã«äžã€ãã€Îµ-çãçšããå¿
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| false | false | false |
https://ja.wikipedia.org/wiki/%E3%82%B3%E3%83%B3%E3%83%91%E3%82%AF%E3%83%88%E7%A9%BA%E9%96%93
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