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Was (wer) ist surface irregularity - definition
WIKIMEDIA DISAMBIGUATION PAGE
Irregularity; Irregular (disambiguation); Irregularity (disambiguation)
Irregularity of a surface
Irregular surface
In mathematics, the irregularity of a complex surface X is the Hodge number h^{0,1}= \dim H^1(\mathcal{O}_X), usually denoted by q. The irregularity of an algebraic surface is sometimes defined to be this Hodge number, and sometimes defined to be the dimension of the Picard variety, which is the same in characteristic 0 but can be smaller in positive characteristic.
Surface finish
SMALL, LOCAL DEVIATIONS OF A SURFACE FROM A PERFECTLY FLAT IDEAL; DEFINED BY THE THREE CHARACTERISTICS OF LAY, SURFACE ROUGHNESS, AND WAVINESS
Surface texture symbol; Surface texture; Surface topography
Surface finish, also known as surface texture or surface topography, is the nature of a surface as defined by the three characteristics of lay, surface roughness, and waviness.. It comprises the small, local deviations of a surface from the perfectly flat ideal (a true plane).
Parametric surface
.png?width=200 "1= ''z'' = (''R'' + ''r'' cos ''v'') cos ''u''}}.")
![Parametric surface forming a [[trefoil knot]], equation details in the attached source code.](https://commons.wikimedia.org/wiki/Special:FilePath/Parametric surface illustration (trefoil knot).png?width=200 "Parametric surface forming a [[trefoil knot]], equation details in the attached source code.")
SURFACE IN THE EUCLIDEAN SPACE
Parametrized surface; Parametrised surface; Parametrized Surface; Surface parameterisation; Parametric object
A parametric surface is a surface in the Euclidean space \R^3 which is defined by a parametric equation with two parameters Parametric representation is a very general way to specify a surface, as well as implicit representation. Surfaces that occur in two of the main theorems of vector calculus, Stokes' theorem and the divergence theorem, are frequently given in a parametric form.
Wikipedia
Irregular
Irregular, irregulars or irregularity may refer to any of the following:
