翻訳と辞書 Words near each other ・ Miller's House at Red Mills ・ Miller's House at Spring Mill ・ Miller's knot ・ Miller's Landing ・ Miller's law ・ Miller's line ・ Miller's long-tongued bat ・ Miller's mastiff bat ・ Miller's Passage, Newfoundland and Labrador ・ Miller's pier ・ Miller's Point ・ Miller's Point, Western Cape ・ Miller's Retail ・ Miller's Rexall Drugs ・ Miller's rule ・ Miller's Rule (optics) ・ Miller's saki ・ Miller's snail ・ Miller's Store ・ Miller's striped mouse ・ Miller's Tavern ・ Miller's Tavern, Virginia ・ Miller's Word ・ Miller's, Nevada ・ Miller, California ・ Miller, Canfield, Paddock & Stone ・ Miller, Edmonton ・ Miller, Fulton County, Kentucky ・ Miller, Indiana ・ Miller, Iowa Dictionary Lists mini英和辞書 mini和英辞書 Webster 1913 Latin-English FOLDOC Wikipedia English ウィキペディア

翻訳と辞書　辞書検索 [ 開発暫定版 ] スポンサード リンク Miller's Rule (optics) ： ウィキペディア英語版 Miller's Rule (optics) In optics, Miller's Rule is an empirical rule which gives an estimate of the order of magnitude of the nonlinear coefficient. More formally, it states that the coefficient of the second order electric susceptibility response ($\backslash chi\_\}$) at the three frequencies which $\backslash chi\_\{\backslash text\{2\}\}$ is dependent upon. The proportionality coefficient is known as Miller's coefficient $\backslash delta$. == Definition == The first order susceptibility response is given by: :$\backslash chi\_\; \backslash frac\}$ where: * $\backslash omega$ is the frequency of oscillation of the electric field; * $\backslash chi\_\}$: :$D(\backslash omega)=\backslash frac\}$ :$\backslash chi\_\; \backslash frac$ The second order susceptibility response is given by: :$\backslash chi\_\; \backslash frac$ where $\backslash zeta\_2$ is the first anharmonicity coefficient. It is easy to show that we can thus express $\backslash chi\_\}$ :$\backslash chi\_\; \backslash chi\_\}(\backslash omega)\backslash chi\_\}$ and the product of $\backslash chi\_\}$: :$D(\backslash omega)=\backslash frac\}$ :$\backslash chi\_\; \backslash frac$ The second order susceptibility response is given by: :$\backslash chi\_\; \backslash frac$ where $\backslash zeta\_2$ is the first anharmonicity coefficient. It is easy to show that we can thus express $\backslash chi\_\}$ :$\backslash chi\_\; \backslash chi\_\}(\backslash omega)\backslash chi\_\}$ and the product of $\backslash chi\_$ 抄文引用元・出典: フリー百科事典『 ウィキペディア（Wikipedia）』 ■ウィキペディアで「Miller's Rule (optics)」の詳細全文を読む スポンサード リンク 翻訳と辞書 : 翻訳のためのインターネットリソース Copyright(C) kotoba.ne.jp 1997-2016. All Rights Reserved.