超伝導入門 第５章 ピパード方程式とコヒーレンス長さ
書誌事項
- タイトル別名
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- Introduction to Superconductivity. Chapter 5. Pippard Equation and the Introduction of Coherence Length.
- Chapter 5: Pippard Equation and the Introduction of Coherence Length
- 第5章: ピパード方程式とコヒーレンス長さ
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説明
The penetration depth may be measured with refined accuracy by measuring the surface impedance in the microwave region. This technique was utilized by Pippard to measure the change in penetration depth with the application of magnetic fields. He found that the change in penetration depth with the application of fields up to the critical field was on the order of 1%, which indicates that the entropy density change occuring in the transition to the normal state is anomalously large in the penetration depth region. This anomaly may be resolved if it is assumed that there is coherence between super-electrons over a region larger than the penetration depth. In this case, the state of a super-electron at one position cannot be defined by the magnetic field at that position as assumed in the London equation and will feel the change in the magnetic field over the length of coherence. An analogous situation in normal metals occurs when the mean free path of electrons becomes larger than the skin depth as the electron is accelerated by a field which varies with position. Pippard used this analogy to revise the London equation, which takes into account the variation of the vector potential over the coherence length. The derivation of the Pippard equation and its significance are described.
収録刊行物
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- 低温工学
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低温工学 35 (4), 169-175, 2000
公益社団法人 低温工学・超電導学会 (旧 社団法人 低温工学協会)
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詳細情報 詳細情報について
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- CRID
- 1390001204615400320
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- NII論文ID
- 130003449400
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- ISSN
- 18800408
- 03892441
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- 本文言語コード
- ja
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- データソース種別
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- JaLC
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- CiNii Articles
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- 抄録ライセンスフラグ
- 使用不可
