Расчет охлаждения ЖРД
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)
Рисунок 2. Разбиение КД на сечения и участки при расчете тепловых потоков и охлаждения стенки.
Таблица 5. Основные параметры сечений №сечения
| D, м
| L, м
| 1,2,3
| 0,247
| 0,77
| 4
| 0,125
| 0,39
| 5
| 0,1
| 0,314
| 6
| 0,15
| 0,47
| 7
| 0,25
| 0,78
| 8
| 0,351
| 1,1
| 9
| 0,432
| 1,35
| 10
| 0,502
| 1,57
| 11
| 0,552
| 1,73
| 12
| 0,606
| 1,9
| 13
| 0,65
| 2
| 1. Исходные данные.
Для расчета параметров СПО, нам необходимы данные, которые мы получили в расчете камеры двигателя и записать их в таб. 6
Таблица 6. Исходные данные для расчета СПО.
| Название параметра
| Обозначение
| Значение
| Размерность
| 1
| Окислитель
| Кислород
| –
| –
| 2
| Горючее
| Керосин Т-1
| –
| –
| 3
| Тяга двигателя / число камер
| P/n
| 100
| кН
| 4
| Давление в камере сгорания
| Pk
| 7
| МПа
| 5
| Давление на срезе сопла
| Pa
| 0,015
| МПа
| 6
| Суммарный расход топлива
| ṁ
| 33
| кг/с
| 7
| Температура ПС в камере сгорания (в ядре потока)
| Тk
| 3585
| К
| 8
| Коэффициент избытка окислителя в пристеночном слое
| αпр
| 0,384
| –
| 9
| Температура газа в пристеночном слое
| Тпр
| 2000
| К
| 10
| Кинематическая вязкость газа в пристеночном слое
| μпр
| 56
| мкПа∙с
| 11
| Коэффициент теплопроводности материала огневой стенки
| λst
| 25
| Вт/м∙К
| 12
| Материал огневой стенки
| 12Х18Н10Т
| –
| –
| 13
| Расход охладителя (Г и/или О)
| ṁохл
| 9,6
(22,4)
| кг/с
| 14
| Допустимая температура огневой стенки со стороны газа
| Тст.г.max
| 1200
| К
| 15
| Плотность компонента
| ρ
| 820
| кг/м3
| 16
| Коэффициент избытка окислителя средний
| αср
| 0,686
| –
| 2. Расчет геометрии системы проточного охлаждения.
При расчете основной геометрии системы проточного охлаждения (СПО) контур камеры разбиваем на 13 сечений (12 участков). Важным условием разбиения является совпадение одного из сечений с критическим сечением. D – диаметр сечения, Х– расстояние от смесительной головки до последующего участка,F - площадь сечения, ∆X – расстояние между участками, ∆Xs – длина участка по образующей контура камеры , - приведенный диаметр и площадь данного сечения. Для удобства восприятия информации, о камере двигателя полученные данные будем представлять в табличном виде. ∆Xs – берем из программы КОМПАС.
Таблица 7. Геометрические параметры камеры двигателя. n
| X, м
| Dt, м
| ∆X м
| ∆Xs м
|
| Ft, м2
|
| ∆S, м2
| 1
| 0
| 0,247
| 0
| 0
| 2,47
| 0,05
| 6,1
| 0
| 2
| 0,05
| 0,247
| 0,05
| 0,05
| 2,47
| 0,05
| 6,1
| 0,04
| 3
| 0,236
| 0,247
| 0,186
| 0,186
| 2,47
| 0,05
| 6,1
| 0,14
| 4
| 0,333
| 0,125
| 0,1
| 0,116
| 1,25
| 0,01
| 1,56
| 0,07
| 5
| 0,357
| 0,1
| 0,02
| 0,03
| 1
| 0,008
| 1
| 0,01
| 6
| 0,4
| 0,15
| 0,04
| 0,05
| 1,5
| 0,02
| 2,25
| 0,02
| 7
| 0,5
| 0,25
| 0,1
| 0,11
| 2,5
| 0,05
| 6,25
| 0,07
| 8
| 0,626
| 0,351
| 0,126
| 0,14
| 3,51
| 0,1
| 12,32
| 0,13
| 9
| 0,76
| 0,432
| 0,13
| 0,134
| 4,32
| 0,15
| 18,66
| 0,16
| 10
| 0,9
| 0,502
| 0,14
| 0,146
| 5,02
| 0,2
| 25,2
| 0,21
| 11
| 1,03
| 0,552
| 0,13
| 0,13
| 5,52
| 0,24
| 30,5
| 0,21
| 12
| 1,18
| 0,606
| 0,15
| 0,162
| 6,06
| 0,29
| 36,72
| 0,29
| 13
| 1,36
| 0,65
| 0,18
| 0,18
| 6,5
| 0,33
| 42
| 0,35
| Приведенный диаметр определяется как отношение диаметра сечения к диаметру критического сечения.
![](data:image/png;base64,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)
Для определения площади сечения воспользуемся формулой:
![](data:image/png;base64,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)
Приведенная площадь:
![](data:image/png;base64,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)
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