Definition of Manifolds. Meaning of Manifolds. Synonyms of Manifolds

Here you will find one or more explanations in English for the word Manifolds. Also in the bottom left of the page several parts of wikipedia pages related to the word Manifolds and, of course, Manifolds synonyms and on the right images related to the word Manifolds.

Definition of Manifolds

Manifold
Manifold Man"i*fold, a. [AS. manigfeald. See Many, and Fold.] 1. Various in kind or quality; many in number; numerous; multiplied; complicated. O Lord, how manifold are thy works! --Ps. civ. 24. I know your manifold transgressions. --Amos v. 12. 2. Exhibited at divers times or in various ways; -- used to qualify nouns in the singular number. ``The manifold wisdom of God.' --Eph. iii. 10. ``The manifold grace of God.' --1 Pet. iv. 10. Manifold writing, a process or method by which several copies, as of a letter, are simultaneously made, sheets of coloring paper being infolded with thin sheets of plain paper upon which the marks made by a stylus or a type-writer are transferred.
Manifold
Manifold Man"i*fold, n. 1. A copy of a writing made by the manifold process. 2. (Mech.) A cylindrical pipe fitting, having a number of lateral outlets, for connecting one pipe with several others. 3. pl. The third stomach of a ruminant animal. [Local, U.S.]
Manifold
Manifold Man"i*fold, v. t. [imp. & p. p. Manifolded; p. pr. & vb. n. Manifolding.] To take copies of by the process of manifold writing; as, to manifold a letter.

Meaning of Manifolds from wikipedia

- on manifolds Directional statistics: statistics on manifolds List of manifolds Timeline of manifolds Mathematics of general relativity 3-manifold 4-manifold...
- Riemannian manifolds, Darboux's theorem states that all symplectic manifolds are locally isomorphic. The only invariants of a symplectic manifold are global...
- and vector fields. Differentiable manifolds are very important in physics. Special kinds of differentiable manifolds form the basis for physical theories...
- Lorentz. After Riemannian manifolds, Lorentzian manifolds form the most important subcl**** of pseudo-Riemannian manifolds. They are important in applications...
- Riemannian manifolds. The sectional curvature K(σp) depends on a two-dimensional plane σp in the tangent space at a point p of the manifold. It is the...
- found in: Cardiovascular system - blood vessel manifolds etc. Lymphatic system Respiratory system Manifolds are used in: Pipe organ Scott, John S. (1992)...
- of particular manifolds, by Wikipedia page. See also list of geometric topology topics. For categorical listings see Category:Manifolds and its subcategories...
- Topological manifolds form an important cl**** of topological spaces with applications throughout mathematics. All manifolds are topological manifolds by definition...
- to the manifold and not dependent upon its embedding in higher-dimensional spaces. Albert Einstein used the theory of pseudo-Riemannian manifolds (a generalization...
- chamber; high-performance manifolds have smooth contours and gradual transitions between adjacent segments. Modern intake manifolds usually employ runners...
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