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Песчано-гравийная подушка под фундамент: необходимость и укладка Песчано-гравийная подушка под фундамент Фундамент – это не только основа любого здания, но и гарант долговечности и прочности постройки. Именно правильный выбор и соблюдение строгой последовательности работ, а также грамотный подбор используемых при возведении фундамента материалов гарантируют его надежность и соответствие требуемым стандартам качества. Основная цель этой части дома сводится к обеспечению будущего строения стабильной и крепкой площадкой. Правильно приготовленная и уложенная песчано-гравийная подушка под фундамент способна обеспечить его меньшей степени осадкой. Таким образом, надежная подушка помогает значительно улучшить его качественные показатели.
В том случае, если возведение фундамента проводится без соблюдения необходимых строительных норм и в разрез с существующими и проверенными временем правилами, построенное здание в очень короткие сроки может стать совершенно непригодным для проживания. На поверхностях стен при этом появляются трещины, оконные рамы перекашиваются, двери перестают плотно закрываться. Все это приводит к появлению плесени, сырости, сквозняков.
Сделанный ремонт и отделка помещений теряют свою привлекательность. Владельцам таких неудачных построек приходится вкладывать дополнительные средства, время и деньги в непредвиденные ремонтные работы.
Избежать разочарования поможет соблюдение всех требований по строительству фундамента. А его правильность зависит от того, как именно была сделана песчано-гравийная подушка под фундамент. Она по праву считается залогом крепкого и прочного основания. Подушка обеспечивает полное отсутствие соприкосновения стройматериалов и строительных объектов с самим фундаментом, что, в свою очередь, исключает появление различных деформаций. Благодаря наличию грамотно подобранной и подготовленной подушке, здание (в самом своем низу) высоко поднимается в отношении грунтовых вод.
Смесь из песка и гравия является одной из самых популярных и часто используемых строительных материалов. Оба эти компонента, смешанные в точном соответствии с рекомендованными пропорциями, очень часто используются для строительства жилых домов, магазинов и иных зданий. Этот, казалось бы, простой состав, относится к одному из самых лучших вариантов основы. Он гарантирует прочность замесу раствора из бетона или цемента.
Зачем нужна подушка под фундамент? Тем, кто задумывается о том, чтобы сделать самому фундамент под постройку, следует обратить внимание на четко сформированные строительные правила относительно этого вопроса. В первую очередь важно соблюсти все требования, предъявляемые к такому этапу работ, как устройство песчано-гравийной подушки. Кроме подушки из комбинации песка и гравия, распространены подушки под фундамент из бетона и из щебенки. Как правило, бетонная подушка требуется лишь при выполнении под ФБС-блоки армированного пояса или же при дополнительном расширении стенок фундамента.
Подушка песчано-гравийная делается на строительных площадках со слабонесущим грунтом. Важно помнить о том, что ни в коем случае нельзя использовать для ее формирования песочную пыль или мелкозернистый песок. Готовая к использованию смесь обязана состоять из гравия и песка, которые имеют средние размеры своих частиц. После того, как подушка из этого состава будет уложена, она даст минимальную усадку, для обеспечения которой необходимо произвести тщательную утрамбовку. Такая основа под фундамент прекрасно выдержит нагрузку не только дома среднего размера, построенного из каркасных стройматериалов, бруса или бревна, но и строения большого по площади, например, с мансардой или вторым-третьим этажом.
При строительстве песчано-гравийной опоры, можно воспользоваться таким вариантом проведения работ:
выкопать траншею нужной ширины и глубиной вплоть до уровня плотных слоев грунта; в ров, который таким образом, получается, необходимо засыпать речной песок крупнозернистой марки; песок следует засыпать слоями и маленькими порциями. Каждый слой должен быть толщиной в 15 см; после укладки каждого нового слоя, его обязательно проливают водой; все слои утрамбовываются при помощи специальной трамбовочной техники; готовая опора должна иметь ширину на 10 мм большую, чем планируемая ширина будущего здания. Необходимость песчано-гравийной подушки при строительстве не только малоэтажном, но и более крупном, обуславливается ее сравнительно доступной стоимостью, высокой степенью долговечности и возможностью осуществить работы собственными усилиями, без помощи профессиональных строителей. Однако следует учесть, что такие мелочи, как очистка траншеи после экскаватора, засыпка ведрами или тачкой песка и гравия, ручная поливка всех слоев водой потребуют от работников вложения серьезных физических усилий. Вполне оправданной может стать попытка привлечь к процессу домочадцев или друзей.
Песчано-гравийная подушка своими руками О том, для чего нужна песчано-гравийная подушка знает каждый опытный мастер-строитель. Подобное основание под фундамент способно обеспечить построенному впоследствии зданию полноценное функционирование без дефектов и повреждений. Необходимо помнить, что слои песчано-гравийной смеси укладываются послойно, но в разную толщину каждого такого слоя. Дело в том, что этот вопрос принципиален для каждого отдельного типа грунта. Ни в коем случае слой песка и гравия не должен составлять в толщину меньше 5 см. Многие строители не приветствуют толщину подушки больше 25 см.
Подушку желательно оборудовать под всей площадью здания. Именно такой способ укладки обеспечивает максимально равномерную осадку строения. Ширина такой подушки должна быть шире, чем ширина фундаментного основания не меньше, чем на 30 см. Таким образом, обеспечивается опора конструкции на всей площади ее поверхности. При укладке песчано-гравийной подушки ее следует утрамбовывать настолько интенсивно, чтобы она обрела плотность равную 1,6 г/см3 от плотности слоев грунта.
Делая такую работу самостоятельно, следите за качеством используемых строительных материалов. Так, например, наличие даже небольшого количества примеси глины в песке может привести к серьезным неприятным последствиям. Если в такую подушку попадет вода, то она начнет вспучиваться. Поэтому, контролируйте состав и состояние используемых материалов, а также, обязательно соблюдайте рекомендации и пошаговые инструкции на всех этапах работы.
О том, когда и как сделать песчано-гравийную подушку своими руками, задумываются многие начинающие строители. Решение этой задачи вполне доступно осилить каждому желающему. А так как закладка основания является первым шагом на пути строительства любого здания, к ее реализации необходим серьезный и ответственный подход. Глубину фундамента в первую очередь определяет уровень протекания вод в грунте. При большой глубине закладки основания не обходится без песчано-гравийной подушки.
Определившись с тем, что такое песчано-гравийная подушка, можно приступать к ее установке, которая, в основном, сводится к следующему:
она напоминает своеобразный «пирог» с прослойками из песка и гравия (можно использовать щебень); первый слой в вырытой траншее (котловане) – это бут, который обеспечит дополнительную прочность; второй слой – крупный речной песок, который после распределения по всей поверхности необходимо выровнять, полить водой и утрамбовать; третий слой, толщиной не меньше 20 см, представляет собой гравий. Его после укладки утрамбовывают при помощи виброплиты; готовые уже прослойки засыпаются слоем песка, равным 20 см. После того как его поливают водой, он производит осадку на гравий. Этой технологии необходимо следовать слой за слоем до тех пор, пока влажному песку уже некуда будет оседать. После окончания работ по изготовлению подушки можно приступать к строительству фундамента.
VIDEO Тонкости возведения мелкозаглубленного фундамента Мелкозаглубленный фундамент являет собой ленту монолитную, преимущественно из железобетона. Высота такой ленты составляет от 40 до 60 см, а ее ширина равна 35 – 50 см. Эти показатели зависят от толщины стен и тех материалов, из которых они построены. Укладка такой основы под здание проводится под все наружные и внутренние несущие стены.
Очень важным моментом строительства такого фундамента можно назвать установку правильной подушки, в которой должны использоваться исключительно не подверженные пучению составляющие. Идеальными компонентами для нее станут песок и гравий. При этом соотношение этих компонентов может быть приблизительно следующим:
песок речной крупных фракций – 60%; гравий – 40%. Такая смесь замещает собой грунт и укладывается на дно подготовленной траншеи. Чаще всего глубина траншеи составляет около 50 см. Трамбовке подвергаются все уложенные материалы. Эта подсыпка уменьшает в разы воздействие на фундамент сил пучения во время морозов. Песчано-гравийная смесь нейтрализует и пружинит воздействие, идущее на основу строения снизу.
К преимуществам мелкозаглубленного фундамента относится его невысокая стоимость и отсутствие большой трудоемкости. Однако при таком выборе размер будущего здания ограничен, например, стены не должны превышать 7 м. Что касается устройства подвальных помещений, то при этом типе фундамента они не предусматриваются.