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Discover LudwigThe phrase "an infinite width" is correct and usable in written English.
It can be used in contexts discussing concepts of space, dimensions, or theoretical constructs where width is not limited or defined.
Example: "The artist envisioned a canvas with an infinite width, allowing for endless possibilities in her work."
Alternatives: "a boundless width" or "an unlimited width".
Exact(2)
Results obtained by a 1D and 3D source flow model derived from D'Arcy's law are compared for rectangular porous bearings having an infinite width.
For the DDI model this situation is given for an infinite width of the spatial filter kernel averaging the signal across the entire receptive field.
Similar(58)
The investigations are conducted on an infinite-width two-dimensional flat-back Ahmed body of height H, placed at a height of 0.2H above ground, using large eddy simulations at a Reynolds number of 23,000.
Cut a slit width of 5mm vertically.
Comparison is made between the present analysis and an equivalent two-dimensional (infinite width) study for a compliant wall of finite length.
An analysis is presented of the hydroelastic instability of an orthotropic plate with finite length and infinite width exposed to an incompressible inviscid flow over its upper surface and subjected to shearing loads along both its edges.
We compare the interface toe location and maximum pumping rate among three scenarios that assume (S1) an infinite domain width and a finite domain length, (S2) a finite domain width and length, and (SS) an infinite domain width and length.
If the filter width gets too large, the preference for small objects vanishes and for an infinite filter width, i.e. for an isopotential inhibitory neuron, the preference for small objects is completely lost (fig. 11).
The geometry studied was that of a slab of finite thickness but infinite width and length so that diffusion was characterized by a single dimension.
The variation with obstacle width of the influence of the stratification on the flow field is described and the results of the three-dimensional computations are compared with those of the corresponding computation of flow over a two-dimensional obstacle (of effectively infinite width).
We study here stability of non-isothermal flow between two closely spaced, heat conducting, parallel flat plates forming a channel of length l, uniform depth h and infinite width.
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