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| Author |
Andreev, A. F. |
| Title |
The thermal conductivity of the intermediate state in superconductors |
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Journal Article |
Year  |
1964 |
Publication |
Sov. Phys. JETP |
Abbreviated Journal |
Sov. Phys. JETP |
| Volume |
19 |
Issue |
5 |
Pages |
1228-1231 |
| Keywords |
superconductors, intermediate state, thermal conductivity |
| Abstract |
It is shown that, owing to over-the-barrier reflection of electron excitations at the boundary of the normal and superconducting phases, a temperature drop occurs when there is a flow of heat. The additional thermal resistance of a superconductor in the intermediate state is calculated. It is shown that it increases exponentially as the temperature is lowered and does not depend on the electron mean free path. |
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MSPU @ s @ Andreev_reflection |
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216 |
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| Author |
Годунова, Е. К.; Левин, В. И. |
| Title |
Некоторые качественные вопросы теплопроводности |
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Journal Article |
| Year |
1966 |
Publication |
Ж. вычисл. матем. и матем. физ. |
Abbreviated Journal |
Ж. вычисл. матем. и матем. физ. |
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6 |
Issue |
6 |
Pages |
1097-1103 |
| Keywords |
mathematics, temperature distribution, rod |
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Одногорбое распределение останется одногорбым; Duplicated as 1701 |
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1700 |
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| Author |
Godunova, E. K.; Levin, V. I. |
| Title |
Some general features of heat conduction |
Type |
Journal Article |
| Year |
1966 |
Publication |
USSR Computational Mathematics and Mathematical Physics |
Abbreviated Journal |
USSR Computational Mathematics and Mathematical Physics |
| Volume |
6 |
Issue |
6 |
Pages |
212-220 |
| Keywords |
mathematics, temperature distribution, rod |
| Abstract |
LET the initial temperature distribution in an infinite insulated rod without a heat source be given by a continuously differentiable function y = f(x), having a single maximum at x = 0 and two points of inflexion. The equation f′ = 0 then has a unique solution x = 0, where f′(x) > 0 for x < 0 and f′(x) < 0 for x > 0, We shall describe this as a one-hymped distribution. We shall assume that f/(x) also satisfies: (1) f(x) > 0 for − ∞ < x < ∞; (2) f(x) and x(fx) are integrable throughout the axis. Then the distribution remains one-humped for all t > 0. |
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0041-5553 |
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Некоторые качественные вопросы теплопроводности; Одногорбое распределение останется одногорбым |
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1701 |
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| Author |
Калмыков, Б.; Фридкин, Г. |
| Title |
Сольфеджио. Часть 2. Двухголосие |
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Book Whole |
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1970 |
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children, music, piano, school, learning |
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Музыка |
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Москва |
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Дурандина, Е. |
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no |
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1844 |
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| Author |
Gershenzon, E. M.; Gol'tsman, G. N.; Mel'nikov, A. P. |
| Title |
Binding energy of a carrier with a neutral impurity atom in germanium and in silicon |
Type |
Journal Article |
| Year |
1971 |
Publication |
JETP Lett. |
Abbreviated Journal |
JETP Lett. |
| Volume |
14 |
Issue |
5 |
Pages |
185-186 |
| Keywords |
Ge, Si, neutral impurity atom, binding energy |
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1739 |
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