matching theorem - translation to ρωσικά
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matching theorem - translation to ρωσικά

THEOREM
Hall marriage theorem; Marriage Theorem; Hall theorem; Set of distinct representatives; Hall's perfect matching theorem
  • blue edges represent a matching
  • example 2, marriage condition violated
  • example 1, marriage condition met

matching theorem      

математика

теорема о паросочетаниях

matching grant         
DONATION BASED ON OTHERS' DONATIONS
Matching fund; Matching gift; Matching gifts; Matching donations; Matching donation; Matching git; Match funding; Matched funding; Donation matching; Matching grants; Matching grant; Match fund
долевая субсидия (когда средства федерального бюджета покрывают лишь часть расходов низшей административной единицы)
divergence theorem         
  • n}}
  • A volume divided into two subvolumes. At right the two subvolumes are separated to show the flux out of the different surfaces.
  • The volume can be divided into any number of subvolumes and the flux out of ''V'' is equal to the sum of the flux out of each subvolume, because the flux through the <span style="color:green;">green</span> surfaces cancels out in the sum. In (b) the volumes are shown separated slightly, illustrating that each green partition is part of the boundary of two adjacent volumes
  • </math> approaches <math>\operatorname{div} \mathbf{F}</math>
  • The divergence theorem can be used to calculate a flux through a [[closed surface]] that fully encloses a volume, like any of the surfaces on the left. It can ''not'' directly be used to calculate the flux through surfaces with boundaries, like those on the right. (Surfaces are blue, boundaries are red.)
  • The vector field corresponding to the example shown. Vectors may point into or out of the sphere.
GENERALIZATION OF THE FUNDAMENTAL THEOREM IN VECTOR CALCULUS
Gauss' theorem; Gauss's theorem; Gauss theorem; Ostrogradsky-Gauss theorem; Ostrogradsky's theorem; Gauss's Theorem; Divergence Theorem; Gauss' divergence theorem; Ostrogradsky theorem; Gauss-Ostrogradsky theorem; Gauss Ostrogradsky theorem; Gauss–Ostrogradsky theorem

математика

теорема о дивергенции

теорема Гаусса-Остроградского

Ορισμός

Matching

Βικιπαίδεια

Hall's marriage theorem

In mathematics, Hall's marriage theorem, proved by Philip Hall (1935), is a theorem with two equivalent formulations. In each case, the theorem gives a necessary and sufficient condition for an object to exist:

  • The combinatorial formulation answers whether a finite collection of sets has a transversal—that is, whether an element can be chosen from each set without repetition. Hall's condition is that for any group of sets from the collection, the total unique elements they contain is at least as large as the number of sets in the group.
  • The graph theoretic formulation answers whether a finite bipartite graph has a perfect matching—that is, a way to match each vertex from one group uniquely to a vertex from the other group. Hall's condition is that any subset of vertices from one group has a neighbourhood of equal or greater size.
Μετάφραση του &#39matching theorem&#39 σε Ρωσικά