I am looking for the formula to figure strength to weight ratio for a dome that I built for a project
Well it depends on what your depiction of "dome blowing" is.
It helps to increase the height and diameter of the outer dome
It is something were your body has to heal and you sit in it for like an hour or two.
It has been designed so that it can save the environment by using energy efficiant homes.
A dome valve might be described this way. Take a solid ring to use as a seat. Now cover the ring with a disk shaped like a contact lens or like a snow saucer. That curved surface will sit inside the ring to seal the valve, and to open it, a lever rotates the disk out of the way of the opening. Use the link to a picture of one. Clyde (in the UK) makes them, as do others, but this picture is animated! You'll get to see the dome valve in action, and that will probably make any further explanation unnecessary.
Eggshells are strong because of the dome shape they are. The dome helps to distribute the weight evenly without the shell crushing.
A coffer
The architectural developments used in the pantheon were the use of the dome, (a perfect sphere) lighter concrete mixtures in the dome, and the use of coffers, or sunken panels in the dome to reduce the weight.
I don"t know
The surface area of a sphere is 4(3.14)R2where R is the radius of the sphere so the surface area of your dome is half of that. 2(314)R2
The Romans built domes in concrete. The greatest example is the dome of the pantheon, a temple which has been converted into a church. It is still the larges unreinforced concrete dome in the world. The dome was built on top of a rotunda (round chamber) in concrete and was supported by a sophisticated system of relieving arches. Its downward thrust rests on eight vaults in the drum wall (which is 6.4 metres 21 ft. thick) which are supported by eight piers. The structure had a symmetrical order. The height from the floor to the oculus is the same as the diameter of the inner circle of the rotunda, 43.3 metres (142 ft.). The height of both the wall of the rotunda and the dome are the same of the radius of the rotunda (half its dimension). Thus, the structure could contain a sphere 43.3 metre in diameter and could fit into a cube with 43.33x43.33 m sides. Despite its large size (43.43x2.67m) the dome weight is only 5 metric tons. This was achieved with a number of weight-saving strategies. Its thickness of 6.4 metres (21 ft.) at the base narrows to 1.2 metres (3.9 ft.) around the oculus. Successively less dense (and thus lighter) aggregates were used as the dome went upwards. To make concrete, the Romans mixed a volcanic rock called pozzolana with lime and added rubble aggregate to make it solid. Tuff and/or travertine stone was used for the lower layers, bricks for the middle ones and pumice and/or pottery shreds for the higher ones. If the same concrete had been used throughout, the downwards stress would have been 80% higher. Having the empty space of the oculus instead of an apex also reduced weight. This could be achieved only with Roman concrete. Modern concrete is fluid. Roman concrete was less fluid and had to be layered by hand. This allowed the use of different aggregates. The interior of the dome has five rings of 28 evenly spaced coffers (sunken panels). This is a decorative technique and this specific kind of layout is difficult to achieve. In the case of the dome, it also reduces weight because of the empty spaces in the squares. The arrangement of the coffers forms a honeycomb structure, which has a high strength-to-weight ratio. Thus, despite being hollow, it provides structural strength. The weight of the dome around the oculus (which is 9.1 metre, 30 ft., in diameter) is carried by as ring arches which form it.
It weight about 37 ton and used more than 4 million bricks.
Dome
Stress... With a dome, the stresses in the materials caused by the weight of the dome are evenly spread through the whole structure. With a pyramid, the stresses would be 'concentrated' at the corner joints.
* Camels were once used for transportation in Arizona. * The copper in the Capital dome is equal to the weight of 4,800,000 pennies.
It is the volume of the cylinder/combustion chamber/head gasket/piston volume(dish/dome) when the piston is at the bottom of the stroke divided by the volume when it is at the top of the stroke.
Ga dome, Super dome, astro dome, Seattle dome.