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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.

Не бойтесь

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 Uranium fuel cell в ядерный реактор Nuclear reactor 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.

Вундершняга

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.

На самом деле

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 Heat pipe. Они, отводят тепло от реакторов к 48-ми теплообменникам Heat exchanger Heat exchanger. Снизу к теплообменникам, подаётся вода, которая превращается в пар, пар подаётся на верх, к резервуарам Storage tank Storage tank. Далее пар следует из резервуаров вверх на паровые турбины Steam turbine Steam turbine, где и производится электричество.

Nuclear power 2х2

Чертёж стыкуется справа и слева. Такие ядерные электростанции хорошо работают как резервные, но обязательно нужны сравнивающие комбинаторы Decider combinator Decider combinator, чтобы загружать урановые топливные элементы Uranium fuel cell 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 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 Centrifuge по рецепту процесса обогащения Коварекса Kovarex enrichment process Kovarex enrichment process. Выходная мощность несколько маловата, тем не менее, электростанцию можно применить ещё и для производства пара в сжижении угля Coal liquefaction 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.

Nuclear power 2х3

blueprint
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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 другой 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.

Nuclear power 2х4

blueprint
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

Больше подробностей

В реальной игре выглядит это всё как-то так:

Мирный атом

Детальный разбор производства ядерной энергии смотрите на YouTube канале.

Ядерная энергия