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  2. Stokes problem - Wikipedia

    en.wikipedia.org/wiki/Stokes_problem

    In fluid dynamics, Stokes problem also known as Stokes second problem or sometimes referred to as Stokes boundary layer or Oscillating boundary layer is a problem of determining the flow created by an oscillating solid surface, named after Sir George Stokes.

  3. n-sphere - Wikipedia

    en.wikipedia.org/wiki/N-sphere

    A set of points drawn from a uniform distribution on the surface of a unit 2-sphere, generated using Marsaglia's algorithm. To generate uniformly distributed random points on the unit ⁠ ⁠-sphere (that is, the surface of the unit ⁠ ⁠-ball), Marsaglia (1972) gives the following algorithm.

  4. Möbius strip - Wikipedia

    en.wikipedia.org/wiki/Möbius_strip

    The Sudanese Möbius strip was constructed as a minimal surface bounded by a great circle in a 3-sphere, but there is also a unique complete (boundaryless) minimal surface immersed in Euclidean space that has the topology of an open Möbius strip. It is called the Meeks Möbius strip, [64] after its 1982 description by William Hamilton Meeks ...

  5. Helium atom scattering - Wikipedia

    en.wikipedia.org/wiki/Helium_atom_scattering

    It wasn't until the development of high pressure nozzle sources capable of producing intense and strongly monochromatic beams in the 1970s that HAS gained popularity for probing surface structure. Interest in studying the collision of rarefied gases with solid surfaces was helped by a connection with aeronautics and space problems of the time ...

  6. Ovoid (projective geometry) - Wikipedia

    en.wikipedia.org/wiki/Ovoid_(projective_geometry)

    Property 2) excludes degenerated cases (cones,...). Property 3) excludes ruled surfaces (hyperboloids of one sheet, ...). An ovoid is the spatial analog of an oval in a projective plane. An ovoid is a special type of a quadratic set. Ovoids play an essential role in constructing examples of Möbius planes and higher dimensional Möbius geometries.

  7. Hypersurface - Wikipedia

    en.wikipedia.org/wiki/Hypersurface

    Hypersurfaces share, with surfaces in a three-dimensional space, the property of being defined by a single implicit equation, at least locally (near every point), and sometimes globally. A hypersurface in a (Euclidean, affine, or projective) space of dimension two is a plane curve. In a space of dimension three, it is a surface.