ruled surface - meaning and definition. What is ruled surface
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What (who) is ruled surface - definition


Ruled surface         
  • Ruled surface generated by two [[Bézier curve]]s as directrices (red, green)
  • Hyperbolic paraboloid
  • Möbius strip
  • hyperboloid of one sheet for <math>\varphi=63^\circ</math>
  • cylinder, cone
  • Developable connection of two ellipses and its development
  • helicoid
SURFACE THROUGH EVERY POINT OF WHICH RUNS A STRAIGHT LINE WHICH EQUALLY IS ON THE SURFACE
Doubly ruled; Doubly ruled surface; Doubly Ruled Surface; Ruled Surface; Doubly-ruled surface; Ruled algebraic surface; Ruling of a cone
In geometry, a surface is ruled (also called a scroll) if through every point of there is a straight line that lies on . Examples include the plane, the lateral surface of a cylinder or cone, a conical surface with elliptical directrix, the right conoid, the helicoid, and the tangent developable of a smooth curve in space.
Surface finish         
  • How a profilometer works
  • 500px
  • Examples of various lay patterns
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         
  • 1= ''z'' = (''R'' + ''r'' cos ''v'') cos ''u''}}.
  • 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.