Потери в асинхронных двигателях подразделяют на основные и добавочные. К основным потерям относят электрические в обмотках статора и ротора, магнитные, механически и вентиляционные.
Добавочные потери делят на добавочные потери ХХ и добавочные потери при нагрузке.
К добавочным потерям ХХ относят поверхностные и пульсационные.
Поверхностные и пульсационные потери возникают во всех электрических машинах, имеющих пазы, открытые в воздушный зазор. Если асинхронный двигатель спроектирован с полузакрытыми трапецеидальными пазами статора и полузакрытыми грушевидными пазами ротора (идентификатор формы паза ротора – 4), то рассчитывают поверхностные и пульсационные потери в магнитопроводах статора и ротора (рст.доб.= рпов(1)+ рпуль(1) + рпов(2)+ рпуль(2)).
№ п/п
| Наименование расчетных величин, формулы и пояснения
| Обозначение
| Величина
| Размерность
| 78.
| Потери в стали основные = 2,5··(1,6·1,62·6,49 + 1,8·1,772·1,2) =
= 109,85 Вт,
удельные потери p1,0/5,0 = 2,5 Вт/кг и β = 1,5 для стали 2013 по [4, табл. 6.1];
масса стали ярма статора
ma = π(Da – ha)halст1kcγc =
= π(0,168–0,0220)·0,0220·0,085·0,97·7,8·103 =
= 6,49 кг,
масса стали зубцов статора
mz(1) = hz(1)bz(1)срZ1lст1kcγс =
= 15·5,2·10–6·24·0,085·0,97·7,8·103 = 1,20 кг,
удельная масса стали γс = 7,8·103 кг/м3.
| рст.осн
| 109,85
| Вт
| 79.
| Поверхностные потери в статоре
рпов(1) = pпов(1)(t1 – bш(1))Z1lст1 =
= 183,3·(0,0123 − 0,0035)·24·0,085 = 3,29 Вт;
удельные поверхностные потери 183,3 Вт/м2,
где k0(1) = 1,5; амплитуда пульсаций индукции в воздушном зазоре над коронками зубцов
B0(1) = β0(1)kδ1Bδ = 0,27·1,221·0,727 = 0,24;
для по [4, рис 6.1] β0(1) = 0,27.
| рпов(1)
| 3,29
| Вт
| 80.
| Поверхностные потери в роторе
рпов(2) = pпов(2)(t2 – bш(2))Z2lст2 =
= 229,2·(0,0154 − 0,0010)·19·0,085 = 5,33 Вт;
удельные поверхностные потери 229,2 Вт/м2,
где k02 = 1,5; амплитуда пульсаций индукции в воздушном зазоре над коронками зубцов
B0(2) = β0(2)kδ2Bδ = 0,38·1,022·0,727 = 0,282;
для по [4, рис 6.1] β0(2) = 0,38.
| рпов(2)
| 5,33
| Вт
| 81.
| Пульсационные потери в зубцах статора Вт,
амплитуда пульсаций индукции в среднем сечении зубцов
Тл.
| рпул(1)
| 0,36
| Вт
| 82.
| Пульсационные потери в зубцах ротора Вт,
амплитуда пульсаций индукции в среднем сечении зубцов
Тл,
mz(2) = Z2hz(2)bz(2)срlст2kcγc =
= 19·16,3·6,41·10–6·0,085·0,97·7800 = 1,28 кг.
| рпул(2)
| 17,76
| Вт
| 83.
| Сумма добавочных потерь в стали
рст.доб = рпов(1) + рпул(1) + рпов(2) + рпул(2) =
= 3,29 + 0,36 + 5,33 + 17,76 = 26,74 Вт.
| рст.доб
| 26,74
| Вт
| 84.
| Полные потери в стали
рст = рст,осн + рст,доб = 109,85 + 26,74 =
= 136,59 Вт.
| рст
| 136,59
| Вт
| 85.
| Механические потери Вт,
где коэффициент
Kт = 1,3(1 – Dа) = 1,3(1 – 0,168) = 1,082.
| рмех
| 111,7
| Вт
| 86.
| Добавочные потери при номинальном режиме Вт.
| рдоб.н
| 23,26
| Вт
| 87.
| Холостой ход двигателя
А,
где
А,
рэ10 = 3Iμ2r1 = 3·2,152·1,732 = 24,02 Вт;
.
| I0
| 2,19
| А
| Потери на гистерезис зависят от типа материала использованного для сердечника. Для снижения потерь на гистерезис, используют холоднокатаные изотронные электротехнические стали марок 2013, 02312, 02411 и другие.
Потери на вихревые токи в листах стали зависят от свойств материала и толщины листов. Для снижения потерь на вихревые токи уменьшают толщину листов и изолируют их друг от друга. Параметры расчетов :
2013 - Марка электротехнической стали Dа = 0,168 м - Наружный диаметр магнитопровода статора ha = 22 мм - Высота ярма статора kc = 0,97 - Коэффициент заполнения пакета сталью при толщине листа 0,5 мм и изоляции путем оксидирования γc = 7800 кг/м³ - Удельная масса стали lδ = 0,085 м - Расчетная длина воздушного зазора hZ(1) = 15 мм - Высота зубца статора bZ(1) = 5,2 мм - Ширина зубца статора Z1 = 24 - Число пазов статора f1н = 60 Гц - Частота сети Ba = 1,6 Тл - Индукция в ярме статора BZ(1) = 1,77 Тл - Действительное значение индукции в зубце статора m1 = 3 - Число фаз обмотки статора I1н.пред = 7,57 А - Предварительное значение фазного тока статора U1H = 230 В - Номинальное фазное напряжение обмотки статора x1 = 2,59 Ом - Индуктивное сопротивление рассеяния фазы обмотки статора bш(1) = 3,5 мм - Значение ширины шлица паза статора δ = 0,4 мм - Величина воздушного зазора Δbδ1 = 8,8 - Отношение ширины шлица статора к значению воздушного зазора Δbδ2 = 2,5 - Отношение отношения ширины шлица ротора к значению воздушного зазора Bδ = 0,727 Тл - Расчетное значение индукции в воздушном зазоре 2p = 2 - Число полюсов Z2 = 19 - Число пазов ротора t2 = 15,4 мм - Зубцовое деление ротора k02 = 1,5 - Коэффициент учитывающий влияние обработки коронок зубцов ротора на удельные потери Z1 = 24 - Число пазов статора t1 = 0,0123 м - Значение зубцового деления статора bш(1) = 3,5 мм - Значение ширины шлица паза статора lδ = 0,085 м - Расчетная длина воздушного зазора bш(2) = 1 мм - Ширина прорези паза ротора BZ(1) = 1,77 Тл - Действительное значение индукции в зубце статора BZ(2) = 1,8 Тл - Расчетное значение индукции в зубцах ротора hZ(2) = 16,3 мм - Расчетная высота зубца ротора bZ(2) = 6,38 мм - Ширина зубца ротора n = 3600 об/мин - Скорость вращения ротора в режиме ХХ mZ(1) = 1,2 кг - Масса зубцов статора Δpпов(1) = 0 Вт - Полные поверхностные потери статора Δpпов(2) = 229,2 Вт - Полные поверхностные потери ротора Δpст.осн. = 109,85 Вт - Основные потери в стали IP = IP54 - Степень защиты Iμ = 2,15 А - Намагничивающий ток (реактивная составляющая тока ХХ АД) r1 = 1,732 Ом - Активное сопротивление фазы обмотки статора при расчетной температуре Δpст = 136,59 Вт - Полные магнитные потери (потери в стали) асинхронного двигателя Δpмех = 111,7 Вт - Механические и вентиляционные потери
8. РАСЧЕТ РАБОЧИХ ХАРАКТЕРИСТИК АСИНХРОННОГО ДВИГАТЕЛЯ Расчет рабочих характеристик трехфазного асинхронного двигателя производится по Т-образной электрической схеме замещения, так как только при использовании этой схемы замещения возможен расчёт фазной ЭДС статора Е1, основного магнитного потока Фрасч и тока холостого хода I0 расч при изменении нагрузки на валу.
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)
Рис. 9. Т-образная схема замещения
![](data:image/png;base64,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)
Рис. 10.
![](data:image/png;base64,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)
Рис. 11.
![](data:image/png;base64,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)
Рис. 12.
№ п/п
| Наименование расчетных величин, формулы и пояснения
| Обозначение
| Величина
| Размерность
| 88.
| Параметр
Ом.
| r12
| 7,92
| Ом
| 89.
| Параметр
Ом.
| x12
| 104,39
| Ом
| 90.
| Принимаем sн ≈ r2*' ≈ 0,0276 и рассчитываем рабочие характеристики, задаваясь s = 0,006; 0,011; 0,017; 0,022; 0,0276; 0,033 при номинальных значениях
U1 = U1н = 230 В,
f1 = f1н = 60 Гц.
При заданной нагрузке
f1 = 30 Гц,
В;
f1 = 90 Гц,
В.
Относительное фазное напряжение статора
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена..
| αU
| 1
|
| 91.
| Относительная частота напряжения статора
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена..
| αf
| 1
|
| 92.
| Коэффициент коррекции величины основных магнитных потерь при изменении частоты
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена..
| αст
| 1
|
| 93.
| Коэффициент коррекции величины пульсационных потерь при изменении частоты
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена..
| αпул
| 1
|
| 94.
| Коэффициент коррекции магнитных потерь при изменении магнитного потока
,
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена.
| αф
| 1
|
| 95.
| Коэффициент коррекции активного сопротивления контура намагничивания
,
Ошибка! Закладка не определена.,
Ошибка! Закладка не определена..
| αr
| 1
|
| 96.
| Параметр схемы замещения (рис. 11)
gs = gm + g’2s =
= 0,0007 + 0,032681 = 0,033381 См,
где
= 0,000700 См;
= 0,032681 См.
| gs
| 0,033381
| См
| 97.
| Параметр схемы замещения (рис. 11)
bs = bm + b’2s = 0,0095 + 0,002426 = 0,011926 См,
= 0,009500 См;
= 0,002426 См.
| bs
| 0,011926
| См
| 98.
| Параметр схемы замещения (рис. 12)
rΣ = r1 + rs = 1,732 + 26,5662 = 28,2982 Ом,
где
= 26,5662 Ом.
| rΣ
| 28,2982
| Ом
| 99.
| Параметр схемы замещения (рис. 12)
xΣ = αfx1 + xs = 1·2,59 + 9,4913 = 12,0813 Ом,
= 9,4913 Ом.
| xΣ
| 12,0813
| Ом
| 100.
| Действующий фазный ток статора
Ι1 = = = 7,469 А,
где I1a – активная составляющая фазного тока статора
I1a = = = 6,87 А;
I1р – реактивная составляющая фазного тока статора
I1р = = = 2,93 А.
| I1
| 7,469
| А
| 101.
| Падение напряжения в фазе статора
В,
где Uca – активная составляющая падения напряжения в фазе статора
Uca = r1I1a + αfx1I1р =
= 1,732·6,87 + 1·2,59·2,93 = 19,49 В;
Uср – реактивная составляющая падения напряжения в фазе статора
Uср = αfx1I1а – r1I1р =
= 1·2,59·6,87 – 1,732·2,93 = 12,719 В.
| Uc
| 23,27
| В
| 102.
| Активная составляющая напряжения контура намагничивания Т-образной схемы замещения
Uа = αUU1н – Uса = 1·230 – 19,49 = 210,51 В.
| Uа
| 210,51
| В
| 103.
| Действующее напряжение контура намагничивания
=
= 210,9 В.
| Uав
| 210,9
| В
| 104.
| Коэффициент
.
| KE
| 0,917
|
| 105.
| Основной магнитный поток
= 0,005437 Вб.
| Φрасч
| 0,005437
| Вб
| 106.
| Действующий ток холостого хода
= 2,014 А,
где I0а.расч – активная составляющая тока холостого хода А;
I0р.расч – реактивная составляющая тока холостого хода А.
| I0.расч
| 2,014
| А
| 107.
| Действующий фазный ток ротора
Ι2’ = = = 6,911 А,
где активная составляющая приведённого фазного тока ротора А;
реактивная составляющая приведённого фазного тока ротора А.
| I2’
| 6,911
| А
| 108.
| Предварительное значение активной мощности на входе двигателя
P1пред = m1αUU1нI1а = 3·1·230·6,87·10-3 =
= 4,74 кВт.
| P1пред
| 4,74
| Вт
| 109.
| Коэффициент мощности
.
| cosφ
| 0,92
|
| 110.
| Электромагнитный момент
Mэм = CмΦрасчI2а’ = 308,8982·0,005437·6,849 =
= 11,50 Нм,
где конструктивный коэффициент приведённого асинхронного двигателя
.
| Mэм
| 11,5
| Нм
| 111.
| Полные магнитные потери в асинхронном двигателе
Δpст = αф(αст(Δpст,осн + Δpпов1 + Δpпов2) +
+ αпул(Δpпул1 + Δpпул2)) =
= 1·(1·(109,85 + 3,29 + 5,33)·10-3 +
+ 1·(0,36 + 17,76)·10-3) = 0,137 кВт.
Δpст(30) = αф(30)(αст(30)(Δpст,осн + Δpпов1 + Δpпов2) +
+ αпул(30)(Δpпул1 + Δpпул2)) =
= 1·(0,354·(109,85 + 3,29 + 5,33)·10-3 +
+ 0,25·(0,36 + 17,76)·10-3) = 0,046 кВт.
Δpст(90) = αф(90)(αст(90)(Δpст,осн + Δpпов1 + Δpпов2) +
+ αпул(90)(Δpпул1 + Δpпул2)) =
= 0,44·(1,837·(109,85 + 3,29 + 5,33)·10-3 +
+ 2,25·(0,36 + 17,76)·10-3) = 0,114 кВт.
| Δpст
| 0,137
| кВт
| 112.
| Суммарные потери в асинхронном двигателе
ΣΔp = Δpст + Δpмех + Δpэ1 + Δpэ2 + Δpдоб =
= 0,137 + 0,1086 + 0,29 + 0,1203 + 0,023 =
= 0,678 кВт,
где Δpэ1 = m1I12r1 = 3∙7,469∙1,732∙10-3 =
= 0,290 кВт;
Δpэ2 = m1I2’2r2’ = 3∙6,911∙0,8399∙10-3 =
= 0,1203 кВт;
Δpдоб = 0,005αфP1пред(1 – S) =
= 0,005·1·4,74·(1 – 0,0276)·10–3 = 0,0230 кВт;
Δpмех.расч = αfPмех(1 – S) =
= 1·111,7·(1 – 0,0276)·10–3 = 0,1086 кВт.
| ΣΔp
| 0,678
| кВт
| 113.
| Электромагнитная мощность
= 4,335 кВт.
| Pэм
| 4,335
| кВт
| 114.
| Момент холостого хода
= 0,359 Нм,
где
= 366,6 рад/с.
| M0
| 0,359
| Нм
| 115.
| Момент на валу двигателя
M2 = Mэм – M0 = 11,5 – 0,359 = 11,141 Нм.
| M2
| 11,141
| Нм
| 116.
| Полезная мощность на валу
P2 = Ω2M2 = 366,6·11,141·10-3 = 4,084 кВт.
| P2
| 4,084
| кВт
| 117.
| Активная мощность на входе двигателя
P1 = P2 + ΣΔp = 4,084 + 0,678 = 4,762 кВт.
| P1
| 4,762
| кВт
| 118.
| Коэффициент полезного действия двигателя
η = 1 – = = 0,858.
| η
| 0,858
|
| 119.
| Уточнённый ток статора
7,50 А.
| I1расч
| 7,5
| А
| 120.
| Предварительное значение критического скольжения
.
.
.
где C1 = 1 + x1/x12, xк = x1 + C1x2’.
C1 = 1 + = 1,025.
xк = 2,59 + 1,025∙2,259 = 4,905 Ом.
После построения кривых уточняем значение номинального скольжения
sн = 0,0269. Номинальные данные спроектированного двигателя: P2н = 4 кВт;
U1н = 230 В; I1н = 7,34 А; cosφн = 0,92;
ηн = 0,86; Mн = 10,9 Нм; I2н’ = 6,75 А.
| sкр
| 0,165
|
| 121.
| Предварительные значения номинальных скольжений Sн.пред.(f.min) при fmin, U1min и Sн.пред.(f.max) при fmax, U1max рассчитываем по условию постоянства электрических потерь в обмотке ротора
Δpэ2 = m1∙r2’(I2н’) = const,
где I2н’ – приведенный номинальный ток ротора при f1н и U1н.
Из уточненной Г-образной схемы замещения
.
Решая это уравнение относительно Sн(f1), получим
d2 + nd – k = 0,
где d = C1r2’/Sн(f1), n = 2r1,
n = 2∙1,732 = 3,464 Ом.
k = – r12 – (αfxк)2.
При расчете коэффициента k корректирующие коэффициенты αu и αf должны соответствовать значениям U1min, fmin при вычислении Sн.пред(fmin) и U1max , fmax при определении Sн.пред(fmax).
.
Sн(f1) = .
Корень квадратного уравнения выбираем по условию 0 < Sн(f1) < Sкр(f1).
| n
| 3,464
|
| 122.
| Коэффициенты
k(30) = =
== 281,2.
d(30) = =
= = 15,1 Ом.
k(90) = =
== 1103,9.
d(30) = =
= = 31,5 Ом.
Номинальное скольжение при частотах отличных от номинальной
Sн(30) = = 0,05701.
Sн(90) = = 0,02733.
Предварительное значение перегрузочной способности асинхронного двигателя
Км = Мmax/М2н = 26,262/10,9 = 2,41.
Км(30) = Мmax(30)/М2н = 18,5/10,9 = 1,69.
Км(90) = Мmax(90)/М2н = 13,0/10,9 = 1,20.
| Км
| 2,41
|
| |