Если задана или принята проектировщиком степень извлечения (), то можно подсчитать конечную концентрацию извлекаемого компонента газовой смеси по известной ун. Как правило, в абсорбционных установках производится регенерация поглотителя, то есть компонент, растворенный в абсорбере, извлекается из жидкости в десорбере. Десорбцию обычно проводят при повышенных температурах, и иногда за счет снижения давления. С учетом возможностей процесса десорбции назначается начальная концентрация извлекаемого компонента в поглотителе хн.
,
где G – количество инертного газа;
L – количество поглотителя.
Расход поглотителя зависит от степени его насыщения извлекаемым компонентом, то есть от хк. С увеличением хк расход L уменьшается.
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)
| Рабочая линия АВ может занимать различные положения.
- удельный расход поглотителя.
Изменяя удельный расход поглотителя, изменяем положение точки В на горизонтали ун.
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)
где - угол наклона рабочей линии.
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