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In medium period systems, the midsts of the main and additional beam of lights are picked to ensure that the services distribution systems pass beneath. The incurable systems in the services system lie in between the beams, therefore are within the structural depth. One of the most effective layout of the flooring beam of lights is where the second beams span the longer range as well as the extra heavily packed main beams span the much shorter range in the flooring grid. For tool spans, which are defined as in the range of 7.5 to 12 m, warm rolled steel I light beams of 350 to 530 mm deepness are generally used and also are created to act compositely with the flooring slab. In instance 1, the air ducts pass listed below the flooring within the depth enabled the terminal systems. However, cross-overs of ducts should be avoided in order to decrease this depth.
If the beams are deep sufficient, it is possible to pass the solutions via the light beams at pre-determined places so that the structure and solutions occupy the same straight area. These kinds of structure/service combination are shown in the figure.
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This offers better freedom in design of the service format as well as simpler installation on site. Lighter much deeper sections can be made from architectural areas in the kind of 'cellular' light beams. These sections are generated by reducing hot rolled steel areas and re-welding them to develop deeper beams with a collection of round openings. The areas are structurally effective, and relatively large openings can be produced whereby services can be passed.
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In traditional construction, the services are located in a straight layer or area that is listed below the floor framework. For that reason there are 2 different zones in between the ceiling as well as the floor; a 'structure' area and 'services' zone. This is called complete 'separation' of solutions and also structure. Solution attaining complete separation of services are normally defined by fairly brief spans and superficial construction depths. ' Superficial floor' systems have actually been especially created to produce a flat soffit, and to give adaptability in straight service distribution. this comprehensive post by the builders newport-pagnell experts at pristinebuild for solutions in all types of buildings has greatly raised, as a consequence of new approaches to working and living, and also to incorporate low or zero carbon modern technologies.
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In cases 2 and 3, the terminal devices may lie between the light beams, which means that extra room listed below the beams is called for just for the major ducts, ceiling and also lighting systems. In instance 3, the air ducts lie completely within the structural area as they go through big openings in the deep beams. Generally, the size of these openings is 400 mm, and the air duct dimension is 300 or 350 mm enabling insulation etc . For many reasons, there is pressure to reduce the space designated to the building services.
Therefore, it is essential to make certain a reliable use of area for the service circulation system in the upright and horizontal instructions as well as in the plant rooms. The following areas review the spatial elements of the upright as well as straight service distribution. Disperse services within the architectural area, as an example by provision of huge openings within the depth of the steel beam of lights. This is best attained in long span building and construction where the beam of light depth is determined by structural needs and huge openings can be given within this deepness.
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https://www.pristinebuild.co.uk/cumnor/builders/uk/ might be feasible, if the structure is over-designed. Span/beam depth ratios can be enhanced to around 35, representing concerning 30% decrease in beam deepness relative to just sustained composite beam of lights. The essential area for style is the light beam at the idea of the haunch. The length of the buttocks is selected to achieve an effective minute link to the column. A haunch cut from the exact same area is typically used, leading to an overall depth at the supports of around 2 h. As a result, a clear zone of depth h is offered throughout around 85% of the beam of light period. A shallow light beam deepness consequently allows the solutions to be passed below the beams within the deepness of the haunches.
https://www.pristinebuild.co.uk/towcester/builders/uk/ ='display: block;margin-left:auto;margin-right:auto;' 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" width="400px" alt="How do I find local home builders?"/>
Each of the architectural choices offered over can accommodate openings for services yet to varying levels. Some systems are especially well adjusted to the provision of a a great deal of small openings, whereas others supply a handful of larger openings in certain suggested places. In the option of a particular architectural system, it is consequently necessary to take into consideration the requirements of the solutions system. As a wide guide, the table below presents regular opening dimensions for the series of structural systems. The table is based on efficient structural design of the beam of lights.