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Глубина фундамента для дома: факторы, выбор типа, инструкция по расчётам, советы и оптимальное углубление Главная - Подготовка - Выбор глубины фундамента для дома и руководство по строительным работам Выбор глубины фундамента для дома и руководство по строительным работам Фундаментальная основа, а также все несущие детали, которые присутствуют в том или ином помещении являются крайне важными. При этом количество этажей никаким образом не влияет на их важность. Чем устойчивее будут данные элементы, тем надежнее и крепче будет сама конструкция. Но здесь возникает важный вопрос: какая именно глубина фундамента для дома должна соблюдаться?
Здесь все прямо пропорционально. Чем глубже основа уходит в грунт, тем больше укрепляется здание. При проектировании любой конструкции необходимо правильно осуществить некоторые математические расчеты:
Определение углубления закладки; Вычисление параметров подошвы. Прежде, чем подробно проанализировать, какая глубина фундамента для дома будет более уместна в конкретном случае, следует принять во внимание ту неопровержимую особенность, что размер всех финансовых расходов, которые потребуются на все материалы, инструменты и другие моменты рабочего процесса, может достигать от тридцати до 40% от стоимости дома.
Наглядная глубина фундамента
Этот показатель больше всего относится к постройкам с двумя этажами. Расходы на одноэтажное здание могут ограничиться двадцатью процентами. Если сравнивать с многими другими вариантами, то жилье с одним этажом обладает большим преимуществом и предпочтением среди строителей. Но эти преимущества могут проявиться только при том условии, если при строительстве в точности будут соблюдаться все установленные правила, стандарты и расчетные данные.
Факторы влияния Для того чтобы глубина фундамента для дома была подобрана максимально точно, следует собрать все необходимые данные. Далее в статье будут рассматриваться факторы, которые в определенной мере влияют на конструкцию основания. Все эти факторы должны соблюдаться в процессе стройки в обязательном порядке.
Во-первых, на основание будет влиять здание, которое на нем стоит, поэтому нужно учитывать его массу. Весовое значение влияет на вид фундаментального покрытия, а также на тип строительных материалов, которые будут использоваться при установке.
Следующим элементом воздействия является грунт, а точнее его состав и свойства. Для того, чтобы правильно произвести расчеты, нужно провести полный анализ земли. Также следует учитывать наличие пучинистой и слабопучинистой почвы. Также следует самостоятельно определить уровень замерзания при низких температурах.
Глубокая рытвина под фундамент
Если на земельном участке нет глины, а грунт вокруг скалистый и жесткий, при этом присутствует влияние механических характеристик, то возводить фундамент в таком месте категорически не рекомендуется. Максимум, что можно сделать – это выровнять половое покрытие, для того, чтобы разместить на нем несущие элементы. Все остальные типы грунтов, кроме скалистых обладают переменчивыми свойствами, поэтому их характеристики можно поменять, даже под воздействием больших нагрузок. В такой ситуации нужно проводить многочисленные подготовительные мероприятия.
Одним из самых главных факторов является наличие достаточного количества финансовых средств. В идеальной ситуации, когда деньги не имеют никакого значения, можно осуществить любые ремонтные работы для кирпичного дома, а также для любых других построек. Но в большинстве случаев постоянно присутствует ограничение по бюджету, поэтому возникает необходимость укладываться в конкретную смету.
Выбор фундамента для одноэтажной конструкции После того как уровень нагрузки, который напрямую зависит от многочисленных условий, был установлен, можно определиться с типом основы, которая будет закладываться для конкретного помещения. Предварительно рекомендуется рассмотреть все варианты, которые можно применить и выбрать наиболее подходящий.
Большинство экспертов, которые специализируются на строительстве, считают, что глубина фундамента для одноэтажного дома должна производиться на ленточной или плитной основе. Если здание облегченно и для его строительства используется качественный газобетон или оцилиндрованные деревянные детали, то вполне уместно применить мелкозаглубленный столбчатый вариант. Его чаще всего используют для того, чтобы построить небольшую жилую или хозяйственную конструкцию.
Столбчатый фундамент
Если дом достаточно масштабный, а в его основе лежит кирпич или шлакоблок, то следует устанавливать ленточный вид. Также он более уместен в тех местах, где подземные воды находятся слишком близко к поверхности.
Глубина ленточной основы Глубина фундамента для двухэтажного дома зависит от многих моментов, к которым относится параметры конструкции, качество и вид стройматериалов, а также характеристики почвы. Если применяется мелкозаглубленный тип основания, то общая глубина будет составлять около шестидесяти сантиметров. По своим свойствам это покрытие напоминает специальную подошву, которая предназначена для того, чтобы выдерживать разрывное давление грунта.
Также существует заглубленный вид. Такое название он получил из-за того, что точка замерзания размещается намного выше, чем сама закладка. Углубление может составлять от одного до полутора метра. В данном случае монтируется монолитная лента, которая укреплена армированными деталями. Подобные основания используются для того, чтобы возводить массивные и масштабные конструкции.
Свайный и столбчатый фундамент Это очень популярный вид укрепления, с помощью которого можно возводить здания самого разного предназначения и размера. В качестве несущих частей применяют сваи. Метод с использованием свай постоянно обновляется и усовершенствуется, поэтому конкретная общая технология установки до конца не разработана.
Фундамент свайного типа
Такая основа очень выгодна в плане экономических расходов. Если сравнивать с ленточной конструкцией, то свайная закладка требует намного меньше финансовых вложения, а также меньшего количества строительных материалов. К тому же это не сплошная установка, поэтому есть возможность проведения коммуникационных систем под землей.
Еще один положительный момент – это простота монтажных работ. Все, что необходимо для удовлетворительного результата – это следовать тем пунктам, которые предоставляет доступная инструкция:
Для начала нужно подготовить поверхность, то есть выровнять ее, устранить все лишние недостатки. После этого замешивается плотный бетонный раствор. На последнем этапе производится полная или поочередная заливка. Все зависит от того, какой именно тип фундамента был выбран. В большинстве случаев сваи используют для создания жилья с одним этажом. Углубление должно располагаться, примерно, на пятнадцать процентов ниже, по отношению к точке замерзания. Это требуется для того, чтобы здание могло нормально выдерживать нагрузки высокого уровня.
Если почва пучинистая, то уровень углубления напрямую зависит от того, какими свойствами, преимуществами и недостатками она обладает. Для того, чтобы в сезон пучения земля не подвергалась серьезной деформации под воздействием нагрузки, ее нужно укрепить армирующими деталями. Сделать это не составляет большого труда, поэтому вполне можно обойтись своими руками.
Нюансы установки плит Следует сразу отметить, что если планируется установка плит, тогда на материалы уйдет много финансовых средств, потому что такой процесс требует большого количества бетона, а также арматурных прутьев в наличии. Кроме этого, перед монтажом самих труб необходимо провести некоторые предварительные строительные мероприятия, а это значит, что нужно потратить не только собственные деньги, но также силы и свободное время.
Особенность такой закладки заключается в том, что устанавливать можно двумя способами. Во-первых, можно сделать глубокий котлован и поместить плиты непосредственно в него. Во-вторых, можно установить их прямо на поверхности земли. Следует учитывать, что под деревянный дом плиты являются не самым лучшим решением.
Также плитное покрытие имеет ряд значительных недостатков, на которые следует обратить свое внимание. Во-первых, высокая стоимость, которая сразу бросается в глаза. Во-вторых, сложный и трудоемкий процесс монтажа. В-третьих, на то, чтобы провести полную установку, требуется потратить большое количество времени.
Если перечисленные нюансы не являются большой проблемой, тогда можно с уверенностью сказать, что одноэтажное здание будет располагаться на крепкой, надежной монолитной поверхности.
Оптимальное углубление Если точка промерзания расположена, примерно на глубине полутора метра, тогда значение фундамента должно быть не меньшим. Этого говорит о том, что при такой глубине бетонные плиты не смогут обеспечить максимальную стойкость и надежность, поэтому их лучше не использовать.
VIDEO Если минимальное значение углубления уже известно, тогда следует позаботиться о том, чтобы был определенный запас. Запасное пространство для каркасного дома с несущими элементами требуется устанавливать в тех ситуациях, когда есть большая вероятность появления аномальных погодных условий, таких как очень сильные морозы.
Даже если запас небольшой, он все равно повлечет за собой некоторый затраты, поэтому кто-то может сказать, что такое решение не является слишком важным. Но если погода резко изменится и возникнет необходимость в укреплении, тогда без запаса не обойтись. Провести армирование можно только тогда, когда присутствует даже небольшое запасное свободное пространство.