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topological structure वाक्य

"topological structure" हिंदी मेंtopological structure in a sentence
उदाहरण वाक्यमोबाइल
  • Moduli spaces often carry natural geometric and topological structures as well.
  • A topological group is a mathematical object with both an algebraic structure and a topological structure.
  • This topological structure, together with the ring operations described above, form a topological ring.
  • Together with Aleksander PeBczyDski, he obtained important results on the topological structure of Lp spaces.
  • They have a topological structure and are called "'topological equations " '.
  • Such a poset may be " realised " as a geometrical polyhedron having the same topological structure.
  • In some disciplines such properties are axiomized and algebras with certain topological structure become the subject of the research.
  • The Scott topology is essential in understanding the topological structure of computation as expressed through the ?-calculus.
  • Due to its distinctive topological structure, the statistical mechanics of lattice models on this graph are often exactly solvable.
  • In important cases, the smooth or topological structure set can be computed by means of the surgery exact sequence.
  • C-K theory was shown by Hatchuel and Weil which are both based on topological structures for design modeling.
  • The variability of sources and destinations in this model has a drastic effect on the topological structure underlying the solution.
  • These sets can be given a natural topological structure : the Zariski Riemann space of " K / k ".
  • To define a closeness relation between two sets the topological structure is too weak and we have to use a uniform structure.
  • Examples are homomorphisms, which preserve algebraic structures; homeomorphisms, which preserve topological structures; and diffeomorphisms, which preserve differential structures.
  • This topology can be derived from the Vietoris topology construction, a topological structure on all non-empty subsets of a space.
  • The final equivalent condition shows that the class of sequential spaces consists precisely of those spaces whose topological structure is determined by convergent sequences in the space.
  • In the generalized transportation problem the topological structure of the evolving iterative solution is a set of disconnected loops each with attached branched sidechains ( trees ).
  • The conceptual difference between uniform and topological structures is that, in a uniform space, one can formalize certain notions of relative closeness and closeness of points.
  • Infinite products are also defined by the topological structure; it can be seen that an infinite product converges if and only if the sequence of its factors converges to 1.
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