ГОСТ 26607-85
(СТ СЭВ 4416-83 )
УДК 624.04:006.354 Группа Ж02
ГОСУДАРСТВЕННЫЙ СТАНДАРТ СОЮЗА ССР
СИСТЕМА ОБЕСПЕЧЕНИЯ ТОЧНОСТИ ГЕОМЕТРИЧЕСКИХ
ПАРАМЕТРОВ В СТРОИТЕЛЬСТВЕ
Функциональные допуски
System of ensuring geometrical
parameters аccuracy in construction.
Functional tolerances
ОКСТУ 5003
Дата введения 1986-01-01
ИНФОРМАЦИОННЫЕ ДАННЫЕ
1. РАЗРАБОТАН Центральным научно-исследовательским институтом типового и экспериментального проектирования школ, дошкольных учреждений, средних и высших учебных заведений (ЦНИИЭП учебных зданий) Госгражданстроя
Центральным ордена Трудового Красного Знамени научно-исследовательским и проектным институтом типового и экспериментального проектирования жилища (ЦНИИЭП жилища) Госгражданстроя
Центральным научно-исследовательским институтом строительных конструкций (ЦНИИСК) им. В.А. Кучеренко Госстроя СССР
Ордена Трудового Красного Знамени Центральным научно-исследовательским и проектным институтом строительных металлоконструкций (ЦНИИпроектстальконструкция) Госстроя СССР
2. ИСПОЛНИТЕЛИ
Д.М.Лаковский (руководитель темы); И.В.Колечицкая; А.В.Цареградский; Л.C.Экслер; Л.А.Вассердам; Б.И.Беляев; В.Д.Райзер, д-р техн. наук; В.В.Волков, канд. техн. наук; У.П.Шибаев, канд. техн. наук; В.В.Тишенко
3. ВНЕСЕН Центральным научно-исследовательским институтом типового и экспериментального проектирования школ, дошкольных учреждений, средних и высших учебных заведений (ЦНИИЭП учебных зданий) Госгражданстроя
Директор В.С. Егерев
4. УТВЕРЖДЕН И ВВЕДЕН В ДЕЙСТВИЕ Постановлением Государственного комитета СССР по делам строительства от 28 июня 1985 г. № 102
1. Настоящий стандарт распространяется на проектирование и строительство зданий, сооружений и их элементов и устанавливает номенклатуру и основные принципы назначения функциональных допусков геометрических параметров в строительстве.
Стандарт соответствует СТ СЭВ 4416-83 в части, указанной в справочном приложении 1.
Пояснения терминов, применяемых в настоящем стандарте, приведены в справочном приложении 2.
2. В соответствии с требованиями настоящего стандарта в проектной документации, а также во вновь разрабатываемых и пересматриваемых стандартах и других нормативно-технических документах, содержащих требования к точности геометрических параметров зданий, сооружений и их элементов, устанавливают точность функциональных геометрических параметров.
3. Функциональными допусками регламентируют точность размеров, формы и положения элементов зданий и сооружений.
Номенклатура функциональных допусков приведена в рекомендуемом приложении 3.
4. Функциональные допуски
, функциональные предельные отклонения или предельные значения функциональных геометрических параметров, которыми в соответствии с ГОСТ 21778-81 регламентируется точность этих параметров на стадии проектирования, назначают исходя из предъявляемых к строительным конструкциям функциональных требований.
5. Функциональные требования по уровню надежности строительных конструкций, а также конструктивные, технологические, эстетические, экономические и другие требования, принимаемые для назначения допусков, должны обеспечивать соблюдение эксплуатационных показателей зданий, сооружений и их элементов в допустимых пределах.
6. Функциональные допуски рассматриваются как компенсаторы технологических погрешностей и возможность обеспечения принимаемых значений этих допусков должна проверяться на стадии проектирования расчетом точности геометрических параметров зданий, сооружений и их элементов по ГОСТ 21780-83.
7. В зависимости от учитываемой в расчете точности допускаемой вероятности появления действительных значений
функционального геометрического параметра
ниже минимального
или выше максимального значения
, при назначении функциональных допусков устанавливают соответствующие им значения стандартизированной случайной величины
и
(рекомендуемое приложение 4).
8. Допускаемую вероятность появления действительных значений
функционального геометрического параметра
ниже
или выше
, т.е. в случаях, когда
или
, принимают исходя из социальных или экономических последствий отказа строительных конструкций здания, сооружения или их элемента.
9. Значения функциональных допусков принимают в соответствии с числовым рядом по ГОСТ 21778-81.
10. При назначении функциональных допусков и предельных отклонений необходимо указывать способы и условия измерения функциональных геометрических параметров.
ПРИЛОЖЕНИЕ 1
Справочное
ИНФОРМАЦИОННЫЕ ДАННЫЕ О СООТВЕТСТВИИ ГОСТ 26607-85
СТ СЭВ 4416-83
Первый абзац п. 1 ГОСТ 26607-85 соответствует п.1 СТ СЭВ 4416-83.
П. 2 ГОСТ 26607-85 включает требования п. 7 СТ СЭВ 4416-83.
П. 3 ГОСТ 26607-85 включает требования п. 5 СТ СЭВ 4416-83.
П. 4 ГОСТ 26607-85 включает требования п. 2 СТ СЭВ 4416-83.
П. 5 ГОСТ 26607-85 включает требования п. 2 СТ СЭВ 4416-83.
П. 7 ГОСТ 26607-85 соответствует п. 3 СТ СЭВ 4416-83.
П. 8 ГОСТ 26607-85 соответствует п. 4 СТ СЭВ 4416-83.
П. 9 ГОСТ 26607-85 соответствует п. 6 СТ СЭВ 4416-83.
Справочное приложение 2 ГОСТ 26607-85 включает информационное приложение 1 СТ СЭВ 4416-83.
Рекомендуемое приложение 3 ГОСТ 26607-85 включает рекомендуемое приложение 4 СТ СЭВ 4416-83.
Рекомендуемое приложение 4 ГОСТ 26607-85 соответствует рекомендуемому приложению СТ СЭВ 4416-83.
ПРИЛОЖЕНИЕ 2
Справочное
ПОЯСНЕНИЯ ТЕРМИНОВ, ПРИМЕНЯЕМЫХ В НАСТОЯЩЕМ СТАНДАРТЕ
Функциональный геометрический параметр - геометрический параметр, точность которого непосредственно влияет на эксплуатационные показатели здания, сооружения или их элемента.
Функциональный допуск - по ГОСТ 21778-81.
Функциональное предельное отклонение - предельное отклонение геометрического параметра, точность которого непосредственно влияет на эксплуатационные показатели здания, сооружения или их элемента.
ПРИЛОЖЕНИЕ 3
Рекомендуемое
НОМЕНКЛАТУРА ФУНКЦИОНАЛЬНЫХ ДОПУСКОВ
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Наименование допуска
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Схема
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Функциональные требования к конструкции, на основе которых определяется значение допуска
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1. Допуски размеров 1.1. Допуски расстояния между элементами или характерными участками:
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зазора
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Эксплуатационные требования.
Эстетическое восприятие
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пролета
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Размещение в пролете элементов с заданными размерами (связи, перегородки, оборудование, встроенная мебель и т.д.), в том числе подъемно- транспортного оборудования
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высоты
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Размещение по высоте элементов с заданными размерами, в том числе подъемно- транспортного оборудования.
Эксплуатационные требования
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1.2. Допуски размеров опирания элементов:
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длины опирания
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Прочность элемента при
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KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD//Z)
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ширины опирания
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Прочность элемента при
![Рисунок 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KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD//Z)
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2.Допуски формы
2.1.Допуски формы профиля:
прямолинейности
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Прочность (устойчивость) элемента.
Эксплуатационные требования.
Эстетическое восприятие
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формы заданного профиля
|
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Эксплуатационные требования.
Эстетическое восприятие
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2.2.Допуск формы поверхности:
плоскостности
|
|
Прочность (устойчивость) элемента.
Эксплуатационные требования.
Эстетическое восприятие.
|
формы заданной поверхности
|
|
Прочность (устойчивость) сжатого элемента.
Эксплуатационные требования.
Эстетическое восприятие
|
3. Допуски положения
3.1. Допуски взаимного положения элементов:
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![Рисунок 27](data:image/jpg;base64,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)
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Прочность сопрягаемых элементов
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совпадения осей (соосности)
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Эксплуатационные требования.
Эстетическое восприятие
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совпадения поверхностей
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То же
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перпендику- лярности поверхностей
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![Рисунок 30](data:image/jpg;base64,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)
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Эксплуатационные требования.
Эстетическое восприятие
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заданного угла между поверхностями
|
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Эксплуатационные требования.
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3.2. Допуски положения элементов в пространстве:
вертикальности
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Прочность (устойчивость) элемента.
Эксплуатационные требования.
Эстетическое восприятие
|
горизонтальности
|
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Эксплуатационные требования.
Эстетическое восприятие
|
заданного наклона
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![Рисунок 34](data:image/jpg;base64,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)
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Эксплуатационные требования.
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Условные обозначения:
- номинильное значение функционального геометрического параметра;
и
- допустимые предельные значения функционального геометрического параметра;
и
- предельные отклонения функционального геометрического параметра;
- функциональный допуск.
ПРИЛОЖЕНИЕ 4
Рекомендуемое
Значения
и
для нормального распределения
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Допускаемая вероятность появления действительных значений ниже или выше , %
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0,13
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0,75
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2,0
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5,0
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![Рисунок 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|
3,0
|
2,4
|
2,1
|
1,6
|
ПРИЛОЖЕНИЕ 1 (справочное). ИНФОРМАЦИОННЫЕ ДАННЫЕ О СООТВЕТСТВИИ ГОСТ 26607-85 СТ СЭВ 4416-83
ПРИЛОЖЕНИЕ 2 (справочное). ПОЯСНЕНИЯ ТЕРМИНОВ, ПРИМЕНЯЕМЫХ В НАСТОЯЩЕМ СТАНДАРТЕ
ПРИЛОЖЕНИЕ 3 (рекомендуемое). НОМЕНКЛАТУРА ФУНКЦИОНАЛЬНЫХ ДОПУСКОВ
ПРИЛОЖЕНИЕ 4 (рекомендуемое).