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<book-title>Большая Советская Энциклопедия (СЖ)</book-title><coverpage> <image l:href="#cover.jpg"/></coverpage><lang>ru</lang></title-info> <document-info> <author> <nickname>traum</nickname></author><program-used>perl</program-used>
<date>12.07.2008</date><src-url>http://www.cultinfo.ru</src-url><id>id</id><version>1.0</version>  </document-info> </description><body><title><p>Большая Советская Энциклопедия (СЖ)</p></title>
<section id="page_101-801"><title><p>Сжатие</p></title> <p><strong>Сжа'тие</strong> в сопротивлении материале в, см. <emphasis><a l:href="page_095-637">Растяжение-сжатие</a></emphasis>.</p>   
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<section id="page_101-802"><title><p>Сжатие земли</p></title> <p><strong>Сжа'тие земли',</strong> земного эллипсоида, величина, характеризующая степень сплюснутости Земли в направлении оси вращения, т. е. отступление формы Земли от шара. Полярное С. З. a выражается равенством: <image l:href="#i-images-112765893.png"/>, где <emphasis>a</emphasis> <emphasis>—</emphasis> радиус экватора Земли, а <emphasis>b</emphasis> <emphasis>—</emphasis> полярный радиус её. По современным данным, a = 1: 298,3. В связи с обнаруженным фактом сплюснутости Земли также и по экватору введено понятие экваториального С. З., равного <image l:href="#i-images-103121053.png"/>, где <emphasis>a<sub>1</sub></emphasis> и <emphasis>a<sub>2</sub></emphasis>, соответственно, — наибольший и наименьший радиусы земного экватора. По имеющимся данным, e = 1: 30000, разность <emphasis>a<sub>1</sub> — a<sub>2</sub></emphasis> составляет около 210 <emphasis>м</emphasis>. См. также <emphasis><a l:href="page_009-534">Геодезия</a></emphasis>, <emphasis><a l:href="page_045-930">Земля</a></emphasis>.</p>   
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<section id="page_101-803"><title><p>Сжатых отображений принцип</p></title> <p><strong>Сжа'тых отображе'ний при'нцип,</strong> одно из основных положений теории <emphasis><a l:href="page_076-064">метрических пространств</a></emphasis> о существовании и единственности неподвижной точки множества при некотором специальном («сжимающем») отображении его в себя. С. о. п. применяют главным образом в теории дифференциальных и интегральных уравнений.</p> <p>  Произвольное отображение <emphasis>А</emphasis> метрического пространства <emphasis>М</emphasis> в себя, которое каждой точке <emphasis>х</emphasis> из <emphasis>М</emphasis> сопоставляет некоторую точку <emphasis>у = Ax</emphasis> из <emphasis>М</emphasis>, порождает в пространстве <emphasis>М</emphasis> уравнение</p> <p>  <emphasis>Ax = х</emphasis>. (*)</p> <p>  Действие отображения <emphasis>А</emphasis> на точку <emphasis>х</emphasis> можно интерпретировать как перемещение её в точку <emphasis>у = Ax</emphasis>. Точка <emphasis>х</emphasis> называется неподвижной точкой отображения <emphasis>А</emphasis>, если выполняется равенство (*). Т. о. вопрос о разрешимости уравнения (*) является вопросом о нахождении неподвижных точек отображения <emphasis>А</emphasis>.</p> <p><emphasis>  </emphasis>Отображение <emphasis>А</emphasis> метрического пространства <emphasis>М</emphasis> в себя называется сжатым, если существует такое положительное число a &lt; 1, что для любых точек <emphasis>х</emphasis> и <emphasis>у</emphasis> из <emphasis>М</emphasis> выполняется неравенство</p> <p>  <emphasis>d </emphasis>(<emphasis>Ax, Ау</emphasis>) &#163; a<emphasis>d </emphasis>(<emphasis>х, у</emphasis>),</p> <p><emphasis>  </emphasis>где символ <emphasis>d </emphasis>(<emphasis>u, </emphasis>u) означает расстояние между точками <emphasis>u</emphasis> и u метрического пространства <emphasis>М</emphasis>.</p> <p><emphasis>  </emphasis>С. о. п. утверждает, что каждое сжатое отображение полного метрического пространства в себя имеет, и притом только одну, неподвижную точку. Кроме того, для любой начальной точки <emphasis>x<sub>0</sub></emphasis> из <emphasis>М</emphasis> последовательность {<emphasis>x<sub>n</sub></emphasis>}, определяемая рекуррентными соотношениями</p> <p>  <emphasis>x<sub>n</sub> = Ax<sub>n-1</sub></emphasis>, <emphasis>n</emphasis> = 1,2,...,</p> <p>  имеет своим пределом неподвижную точку <emphasis>х</emphasis> отображения <emphasis>А</emphasis>. При этом справедлива следующая оценка погрешности:</p> <p>  <image l:href="#i-images-132387897.png"/>.</p> <p>  С. о. п. позволяет единым методом доказывать важные теоремы о существовании и единственности решений дифференциальных, интегральных и др. уравнений. В условиях применимости С. о. п. решение может быть с наперёд заданной точностью вычислено <emphasis><a l:href="page_091-829">последовательных приближений методом</a></emphasis>.</p> <p><emphasis>  </emphasis>С помощью определённого выбора полного метрического пространства <emphasis>М</emphasis> и построения отображения <emphasis>А</emphasis> эти задачи сводят предварительно к уравнению (*), а затем находят условия, при которых отображение <emphasis>А</emphasis> оказывается сжатым.</p>  <p>  <emphasis>Лит.:</emphasis> Смирнов В. И., Курс высшей математики, т. 5, М., 1959.</p> <p><emphasis>  Ш. А. Алимов.</emphasis></p>   
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<section id="page_101-804"><title><p>Сжижение газов</p></title> <p><strong>Сжиже'ние га'зов,</strong> переход вещества из газообразного состояния в жидкое. С. г. достигается охлаждением их ниже <emphasis><a l:href="page_066-432">критической температуры</a></emphasis> (<emphasis>Т<sub>к</sub></emphasis>) и последующей конденсацией в результате отвода теплоты парообразования (конденсации). Охлаждение газа ниже <emphasis>Т<sub>К</sub></emphasis> необходимо для достижения области температур, при которых газ может сконденсироваться в жидкость (при <emphasis>Т </emphasis>&gt;<emphasis> Т<sub>К</sub></emphasis> жидкость существовать не может). Впервые газ (аммиак) был сжижен в 1792 (голландский физик М. ван Марум). Хлор был получен в жидком состоянии в 1823 (М. <emphasis><a l:href="page_115-328">Фарадей</a></emphasis>), кислород — в 1877 (швейцарский учёный Р. Пикте и французский учёный Л. П. Кальете), азот и окись углерода — в 1883 (З. Ф. <emphasis><a l:href="page_007-007">Вроблевский</a></emphasis> и К. <emphasis><a l:href="page_084-328">Ольшевский</a></emphasis>), водород — в 1898 (Дж. <emphasis><a l:href="page_035-548">Дьюар</a></emphasis>), гелий — в 1908 (Х. <emphasis><a l:href="page_058-251">Камерлинг-Оннес</a></emphasis>).</p> <p>  Идеальный процесс С. г. изображен на <strong><emphasis>рис. 1</emphasis></strong>. Изобара <emphasis>1—2</emphasis> соответствует охлаждению газа до начала конденсации, изотерма <emphasis>2—0</emphasis> <emphasis>—</emphasis> конденсации газа. Площадь ниже <emphasis>1—2—0</emphasis> эквивалентна количеству теплоты, которое необходимо отвести от газа при его сжижении, а площадь внутри контура <emphasis>1—2—0—3 </emphasis>(<emphasis>1—3</emphasis> — изотермическое сжатие газа, <emphasis>3—0</emphasis> <emphasis>—</emphasis> адиабатическое его расширение) характеризует термодинамически минимальную работу <emphasis>L<sub>min</sub></emphasis>, необходимую для С. г.:</p> <p><emphasis>L<sub>min</sub> </emphasis>=<emphasis> T<sub>0</sub></emphasis>(<emphasis>S<sub>Г</sub> — S<sub>Ж</sub></emphasis>)<emphasis> — </emphasis>(<emphasis>J<sub>Г</sub> - J<sub>Ж</sub></emphasis>),</p> <p>где <emphasis>T<sub>0</sub></emphasis> <emphasis>—</emphasis> температура окружающей среды; <emphasis>S<sub>Г</sub></emphasis>, <emphasis>S<sub>Ж</sub></emphasis> — энтропии газа и жидкости; <emphasis>J<sub>Г</sub></emphasis>, <emphasis>J<sub>Ж</sub></emphasis> <emphasis>—</emphasis> теплосодержания (энтальпии) газа и жидкости.</p> <p>  Значения <emphasis>L<sub>min</sub></emphasis> и действительно затрачиваемой работы <emphasis>L<sub>Д</sub></emphasis> для сжижения ряда газов даны в таблице.</p> <p>  Промышленное С. г. с критической температурой <emphasis>Т<sub>К</sub></emphasis> выше температуры окружающей среды (например, аммиак, хлор) осуществляется с помощью компрессора, где газ сжимается, и последующей конденсацией газа в теплообменниках, охлаждаемых водой или холодильным рассолом. С. г. с <emphasis>Т<sub>К</sub></emphasis>, которая значительно ниже температуры окружающей среды, производится методами <emphasis><a l:href="page_011-039">глубокого охлаждения</a></emphasis>. Наиболее часто для С. г. с низким <emphasis>Т<sub>К</sub></emphasis> применяются <emphasis><a l:href="page_119-527">холодильные циклы</a></emphasis>, основанные на дросселировании сжатого газа (использование <emphasis><a l:href="page_026-443">Джоуля — Томсона эффекта</a></emphasis>), на расширении сжатого газа с производством внешней работы в детандере, на расширении газа из постоянного объёма без совершения внешней работы (метод <emphasis><a l:href="page_109-897">теплового насоса</a></emphasis>). В лабораторной практике иногда используется <emphasis><a l:href="page_059-711">каскадный метод охлаждения</a></emphasis> (сжижения).</p> <p>  Графическое изображение и схема дроссельного цикла С. г. дана на <strong><emphasis>рис. 2</emphasis></strong>. После сжатия в компрессоре (<emphasis>1—2</emphasis>) газ последовательно охлаждается в теплообменниках (<emphasis>2—3—4</emphasis>) и затем расширяется (дросселируется) в вентиле (<emphasis>4—5</emphasis>). При этом часть газа сжижается и скапливается в сборнике, а несжижившийся газ направляется в теплообменники и охлаждает свежие порции сжатого газа. Для С. г. по циклу с дросселированием необходимо, чтобы температура сжатого газа перед входом в основной теплообменник T3 была ниже температуры инверсионной точки (см. <emphasis><a l:href="page_053-765">Инверсионная кривая</a></emphasis>). Для этого и служит теплообменник с посторонним <emphasis><a l:href="page_119-528">холодильным агентом</a></emphasis> T2. Если температура инверсионной точки газа лежит выше комнатной (азот, аргон, кислород), то схема принципиально работоспособна и без теплообменников T1 и T2. Применение посторонних хладагентов в этих случаях имеет целью повышение выхода жидкости. Если же температура инверсионной точки газа ниже комнатной, то теплообменник с посторонним хладагентом обязателен. Например, при сжижении водорода методом дросселирования в качестве постороннего хладагента используется жидкий азот, при сжижении гелия — жидкий водород.</p> <p>  Для С. г. в промышленных масштабах чаще всего применяются циклы с детандерами (<strong><emphasis>рис. 3</emphasis></strong>), т. к. расширение газов с производством внешней работы — наиболее эффективный метод охлаждения. В самом детандере жидкость обычно не получают, ибо технически проще проводить само сжижение в дополнительной дроссельной ступени. После сжатия в компрессоре (<emphasis>1—2</emphasis>) и предварительного охлаждения в теплообменнике (<emphasis>2—3</emphasis>) поток сжатого газа делится на 2 части: часть <emphasis>М</emphasis> отводится в детандер, где, расширяясь, производит внешнюю работу и охлаждается (<emphasis>3—7</emphasis>). Охлажденный газ подаётся в теплообменник, где понижает температуру оставшейся части сжатого газа <emphasis>1 — М</emphasis>, которая затем дросселируется и сжижается. Теоретически расширение в детандере должно осуществляться при постоянной энтропии (<emphasis>3—6</emphasis>). Однако из-за потерь расширение протекает по линии <emphasis>3—7</emphasis>. Для увеличения термодинамической эффективности процесса С. г. иногда применяют несколько детандеров, работающих на различных температурных уровнях.</p> <p>  Циклы с тепловыми насосами обычно используются (наряду с детандерными и дроссельными циклами) при С. г. с помощью холодильно-газовых машин, которые позволяют получать температуры до 12 К, что достаточно для сжижения всех газов, кроме гелия (см. табл.). Для сжижения гелия к машине пристраивается дополнительная дроссельная ступень.</p> <p>  Подвергаемые сжижению газы должны очищаться от паров воды, масла и др. примесей (например, воздух — от углекислоты, водород — от воздуха), которые при охлаждении могут затвердеть и закупорить теплообменную аппаратуру. Поэтому узел очистки газа от посторонних примесей — необходимая часть установок С. г.</p> <p>  О применении сжиженных газов см. в ст. <emphasis><a l:href="page_011-039">Глубокое охлаждение</a></emphasis>.</p>  <p>Значения температуры кипения <emphasis>Т<sub>кип</sub></emphasis> (при 760 <emphasis>мм. рт. ст.</emphasis>), критической температуры <emphasis>Т<sub>К</sub></emphasis>, минимальной <emphasis>L<sub>min</sub></emphasis> и действительной <emphasis>L<sub>Д</sub></emphasis> работ сжижения некоторых газов</p> <table> <tr> <td> Газ </td> <td> <emphasis>Т<sub>кип</sub></emphasis>, К </td> <td> <emphasis>Т<sub>К</sub></emphasis>, К </td> <td> <emphasis>L<sub>min</sub></emphasis>, <emphasis>квт•ч/кг</emphasis> </td> <td> <emphasis>L<sub>д</sub></emphasis>, <emphasis>квт•ч/кг</emphasis> </td> </tr> <tr> <td> Азот Аргон Водород Воздух Гелий Кислород Метан Неон Пропан Этилен </td> <td> 77,4 87,3 20,4 78,8 4,2 90,2 111,7 27,1 231,1 169,4 </td> <td> 126,2 150,7 33,0 132,5 5,3 154,2 191,1 44,5 370,0 282,6 </td> <td> 0,220 0,134 3,31 0,205 1,93 0,177 0,307 0,37 0,04 0,119 </td> <td> 1,2—1,5 0,8—0,95 15—40 1,25—1,5 15—25 1,2—1,4 0,75—1,2 3—4 ~ 0,08 ~ 0,3 </td> </tr> </table> <p><emphasis> </emphasis></p> <p><emphasis>  Лит.:</emphasis> Фастовский В. Г., Петровский Ю. В., Ровинский А. Е., Криогенная техника, 2 изд., М., 1974; Справочник по физико-техническим основам криогеники, 2 изд., М., 1973. См. также лит. при ст. <emphasis><a l:href="page_011-039">Глубокое охлаждение</a></emphasis>.</p> <p><emphasis>  А. Б. Фрадков.</emphasis></p> <image l:href="#i009-001-217920692.jpg"/><p>Рис. 3. Схема и диаграмма Т — S (температура — энтропия) цикла сжижения газов с детандером: К — компрессор; Д — детандер; Др — дроссельный вентиль.</p><image l:href="#i010-001-253550399.jpg"/><p>Рис. 1. Идеальный цикл сжижения газов на диаграмме T—S (температура — энтропия).</p><image l:href="#i010-001-279734648.jpg"/><p>Рис. 2. Схема и диаграмма Т — S (температура — энтропия) цикла сжижения газов на основе эффекта Джоуля — Томсона: К — компрессор; T1, T2, ТЗ — теплообменники; Др — дроссельный вентиль.</p>
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<section id="page_101-806"><title><p>Сжимаемость</p></title> <p><strong>Сжима'емость,</strong> способность вещества изменять свой объём под действием всестороннего давления. С. обладают все вещества. Если вещество в процессе сжатия не испытывает химических, структурных и других изменений, то при возвращении внешнего давления к исходному значению начальный объём восстанавливается. У твёрдых тел, имеющих поры, трещины и другие неоднородности структуры, практически обратимая С. может наблюдаться только при достаточно высоком давлении (например, у горных пород при давлении большем 2—5 <emphasis>кбар</emphasis>; 1 <emphasis>кбар</emphasis> = 10<sup>8</sup> <emphasis>н/м<sup>2</sup></emphasis>).</p> <p><emphasis>  </emphasis>Обычно С. (объёмной упругостью) называется обратимое изменение занимаемого веществом объёма <emphasis>V</emphasis> под равномерным гидростатическим давлением <emphasis>р</emphasis>. Величину С. характеризует коэффициент С. (b, который выражает уменьшение единичного объёма тела при увеличении <emphasis>р</emphasis> на одну единицу: <image l:href="#i-images-152610769.png"/>, где D<emphasis>V</emphasis> и Dr — изменения объёма <emphasis>V</emphasis> и плотности r при изменении <emphasis>р</emphasis> на величину D<emphasis>р</emphasis>. <emphasis>К</emphasis> = 1/b называют модулем объёмной упругости (модулем объёмного сжатия, объёмным модулем), для твердых тел <image l:href="#i-images-112522773.png"/>, где <emphasis>Е</emphasis> — модуль нормальной упругости (<emphasis><a l:href="page_127-778">Юнга модуль</a></emphasis>), m — модуль сдвига. Для идеальных газов <emphasis>К = р</emphasis> при любой температуре <emphasis>Т</emphasis>. В общем случае С. вещества, а следовательно <emphasis>К</emphasis> и b, зависит от <emphasis>р</emphasis> и <emphasis>Т</emphasis>. Как правило, b убывает при увеличении <emphasis>р</emphasis> и растет с <emphasis>Т</emphasis>. Часто С. характеризуют относит. плотностью d = r/r<sub>0</sub>, где r<sub>0</sub> — плотность при О °С и <emphasis>р</emphasis> = 1 <emphasis>атм</emphasis>.</p> <p><emphasis>  </emphasis>Сжатие может происходить как при постоянной температуре (изотермически), так и с одновременным разогревом сжимаемого тела (например, в адиабатном процессе). В последнем случае значения <emphasis>К</emphasis> будут большими, чем при изотермическом сжатии (для большинства твёрдых тел при обычной температуре — на несколько %).</p> <p>  Для оценки С. веществ в широком диапазоне давлений используют уравнения состояния, выражающие связь между <emphasis>р</emphasis>, <emphasis>V</emphasis> и <emphasis>Т</emphasis>. Определяют С. непосредственно по изменению объёма тел под давлением (см. <emphasis><a l:href="page_094-512">Пьезометр</a></emphasis>), из акустических измерений скорости распространения упругих волн в веществе, из экспериментов по ударному сжатию, дающих зависимость между r и <emphasis>р</emphasis> при максимальных полученных в эксперименте давлениях. С. находят также из измерений параметров кристаллической решётки под давлением, производимых методом <emphasis><a l:href="page_096-524">рентгеновского структурного анализа</a></emphasis>. С. можно определить с помощью измерения линейной деформации твёрдого тела под гидростатическим давлением (по т. н. линейной С.). Для изотропного тела коэффициент линейной С. <image l:href="#i-images-120227580.png"/>, где <emphasis>L</emphasis> — линейный размер тела.</p> <p>  С. газов, будучи очень большой при давлениях до 1 <emphasis>кбар</emphasis>, по мере приближения их плотности к плотности жидкостей становится близкой к С. жидкостей. Последняя с ростом <emphasis>р</emphasis> уменьшается сначала резко, а затем меняется весьма мало: в интервале 6—12 <emphasis>кбар</emphasis> b уменьшается примерно так же, как в интервале от 1 <emphasis>атм</emphasis> (10<sup>-3</sup> <emphasis>кбар</emphasis>) до 1 <emphasis>кбар</emphasis> (примерно в 2 раза), и при 10—12 <emphasis>кбар</emphasis> составляет 5—10% от начального значения. При 30—50 <emphasis>кбар</emphasis> модули <emphasis>К</emphasis> жидкостей по порядку величины близки к <emphasis>К</emphasis> твёрдых тел. Для твёрдых тел при 100 <emphasis>кбар</emphasis> Dr/r<sub>0</sub> » 15—25%. Для отдельных веществ, например щелочных металлов, Dr/r ~ 40%, для большинства др. металлов ~ 6—15%. Линейная С. анизотропных веществ зависит от кристаллографических направлений (во всяком случае, до давлений в десятки <emphasis>кбар</emphasis>), причём вдоль направлений со слабым межатомным взаимодействием она может в 8—10 раз превосходить С. по направлениям, вдоль которых в кристаллической решётке имеет место более сильная связь; изменение параметра решётки в этих направлениях в определённом интервале <emphasis>р</emphasis> может быть даже положительным (теллур, селен). С. — важнейшая характеристика вещества, которая позволяет судить о зависимости физических свойств от межатомных (межмолекулярных) расстояний.</p> <p>  Знание С. газов (паров), жидкостей и твёрдых тел необходимо для расчёта работы тепловых машин, химико-технологических процессов, действия взрыва, аэро- и гидродинамических эффектов, наблюдающихся при движениях с большими скоростями, и т. д. Примеры С. различных веществ приведены в ст. <emphasis><a l:href="page_018-140">Давление высокое</a></emphasis>.</p>  <p>  <emphasis>Лит.:</emphasis> Варгафтик Н. Б., Справочник по теплофизическим свойствам газов и жидкостей, 2 изд., М., 1972; Справочник физических констант горных пород, [пер. с англ.], М., 1969, гл. 7; Физический энциклопедический словарь, т. 4, М., 1963 (ст. Сжимаемость). См. также лит. при статьях <emphasis><a l:href="page_018-140">Давление высокое</a></emphasis>. <emphasis><a l:href="page_094-512">Пьезометр</a></emphasis>.</p> <p><emphasis>  Л. Д. Лившиц.</emphasis></p>   
</section>
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