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| It might be a stupid question, but does the arch have to be a part of a circle? I have a slight feeling that an optimal (not sure in what way though) arch has something to do with the curve that a chain makes when you hold it by its ends and let the middle bit droop. Just to stir things up of course, as it probably does not matter at this scale. Greetings from sunny Cumbria, W. |
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| In the calculation where you've arrived at z=y/2sin(x), you've assumed that you're working with a right-angled triangle, but I don't think it is. The angle appears to be slightly less than 90°, and would reduce with increasing opening width. This might explain the small discrepancy between David's CAD figure and your calculated one. Paul. |
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| The answer is no, it does not have to. The shape you refer to is a catenary arc which is the arc created when a chain of equal density is hung and gravity is allowed to act upon it uniformly. It is very stable physically. In the case of a door arch it would be called an inverted catenary. For brick arch forms it is a bit simpler to do the arc of a circle I think. Best Dutch Quote:
__________________ "Making the simple complicated is commonplace; making the complicated simple, awesomely simple, that's creativity. " Charles Mingus |
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| Just out of interest I calculated and plotted the 3 arches (circular, parabolic and simple catenary) for a specific height/width ratio of the opening of 1/2 and the plot is attached. Interestingly, for this particular ratio, the catenary is very close to the parabolic one. Presumably meaning that not only do you get the focal effect, but also the strength of the catenary for pretty much the same arch .... not that it matters with the door. Oh, dear, do I have too much time? No! W. |
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