Ядерная энергия
Прежде чем показать чертежи, хочу избавить вас от возможных страхов использования ядерной энергии - первый: боязнь что все взорвётся, второй: что всё сложно. Взорваться может только если кусаки нападут на работающий реактор или если вы специально его разрушите, при этом ядерный взрыв случиться только если температура работающего реактора выше 900 градусов.
Осилить мирный атом может даже школьник, журнал "Школа будущего" так прямо и указывает
Начнём с теории
Ядерные ректоры так устроены, что сжигают топливо всегда, даже если достаточно других источников энергии. Это отпугивает многих, солнечная энергия конечно проще для понимания. Решать проблему можно комбинаторами, как всегда. Нужно как-то управлять загрузкой урановых топливных элементов
Uranium fuel cell
в ядерный реактор
Nuclear reactor
. Это делается через своеобразный компуктер. На представленных чертежах реакторы будут загружаться топливом только по одному урановому топливному элементу. Подробности смотрите в видео обзоре ниже.
Ядерные реакторы нужно строить в два ряда, горизонтально или вертикально, это оптимальное расположение. Тепло из реакторов вытекает во все стороны, в том числе и сквозь соседние реакторы, но не быстро. Маленькое замечание, все чертежи включают намного большее число паровых турбин, связано это с тем, что все предложенные электростанции могут использоваться как резервные, в противном случае уменьшайте количество паровых турбин согласно таблице расчётов.
Ядерная энергия то же самое что и паровая, только пар мы добываем из тепла ядерного реактора и он горячий, аж 932 градусов по Форенгейту.
2х2 ядерная электростанция
Четыре ядерных реакторов расположенные квадратом выдают мощность аж 480 мегаватт. В право и влево от реакторов отходят тепловые трубы
Heat pipe
. Они, отводят тепло от реакторов к 48-ми теплообменникам
Heat exchanger
. Снизу к теплообменникам, подаётся вода, которая превращается в пар, пар подаётся на верх, к резервуарам
Storage tank
. Далее пар следует из резервуаров вверх на паровые турбины
Steam turbine
, где и производится электричество.
Чертёж стыкуется справа и слева. Такие ядерные электростанции хорошо работают как резервные, но обязательно нужны сравнивающие комбинаторы
Decider combinator
, чтобы загружать урановые топливные элементы
Uranium fuel cell
по одному. Температура разогретых реакторов не превышает 640 градусов. Трубы, отводящие пар от теплообменников заполнены на треть в самых узких местах, помпы
Pump
для прокачки пара не требуются.
Такие электростанции можно строить сразу как станет возможным производить урановые топливные элементы в достаточном количестве и сразу как резервные. Для постоянной работы одного ядерного реактора, нужна полная загрузка одной центрифуги
Centrifuge
по рецепту процесса обогащения Коварекса
Kovarex enrichment process
. Выходная мощность несколько маловата, тем не менее, электростанцию можно применить ещё и для производства пара в сжижении угля
Coal liquefaction
, вместо загрязняющих природу бойлеров.
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
2x3 ядерная электростанция
Ядерная электростанция из 2 рядов по 3 ядерных реактора намного эффективней в плане производства энергии. Тот же самый чертёж, с немного большим количеством насосов для подачи воды, большим количеством теплообменников для производства пара, большим количеством резервуаров и паровых турбин при том же дизайне. Электростанция производит 800 мегаватт, а реакторы при постоянной работе прогреваются до 760 градусов. Запаса температуры хватает, на всякий случай добавлены дополнительные тепловые трубки.
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
2x4 ядерная электростанция
Чертёж 2 ряда по 4 реактора, которые могут прогреться до 940-960 градусов. Очевидно, что дизайн с отводом тепла только от крайних реакторов достигает предела, нужно отводить тепло от каждого реактора в отдельности. Электростанция мощностью 1.2 гигаватт и её лучше использовать в постоянном режиме работы, строить её можно тогда, когда возникает потребность в большом количестве энергии. Хотя, когда возникает потребность в большом количестве гигаватт, лучше строить электростанции 2x12 и больше, но в таком случае уже нужен совсем дру гой дизайн.
Это чертёж правда имеет исключение по перегреву. Если стыковать несколько электростанций, то это сильно снижает температуру прогрева. Тогда можно использовать такие электростанции как резервные, не боясь потерять топливо в пустую. Это характерно для всех представленных чертежей, в стыковке температура реактора, работающего как резервный, может быть ниже температуры, на которой реакторы работают в постоянном режиме.
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
Больше подробностей
В реальной игре выглядит это всё как-то так:
Детальный разбор производства ядерной энергии смотрите на YouTube канале.