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Τι (ποιος) είναι zinc covering - ορισμός
TYPE OF COMPUTATIONAL PROBLEM
Covering Problem; Covering problem; Rainbow covering
Covering group
CONCEPT IN TOPOLOGICAL GROUP THEORY
Universal covering group; Covering homomorphism; Double covering group; Lattice of covering groups; Abelian covering
In mathematics, a covering group of a topological group H is a covering space G of H such that G is a topological group and the covering map is a continuous group homomorphism. The map p is called the covering homomorphism.
Isotopes of zinc
Zinc-54; Zinc-55; Zinc-56; Zinc-57; Zinc-58; Zinc-59; Zinc-60; Zinc-61; Zinc-62; Zinc-63; Zinc-64; Zinc-65; Zinc-66; Zinc-67; Zinc-68; Zinc-69; Zinc-70; Zinc-71; Zinc-72; Zinc-73; Zinc-74; Zinc-75; Zinc-76; Zinc-77; Zinc-78; Zinc-79; Zinc-80; Zinc-81; Zinc-82; Zinc-83; Zinc-61m1; Zinc-61m2; Zinc-61m3; Zinc-65m; Zinc-69m; Zinc-71m; Zinc-73m1; Zinc-73m2; Zinc-77m; Zinc-78m; Zn-65; Zinc isotopes; Zinc isotope
Naturally occurring zinc (30Zn) is composed of the 5 stable isotopes 64Zn, 66Zn, 67Zn, 68Zn, and 70Zn with 64Zn being the most abundant (48.6% natural abundance).
Covering space
![Intuitively, a covering locally projects a "stack of pancakes" above an [[open neighborhood]] <math>U</math> onto <math>U</math>](https://commons.wikimedia.org/wiki/Special:FilePath/Covering space diagram.svg?width=200 "Intuitively, a covering locally projects a \"stack of pancakes\" above an [[open neighborhood]] <math>U</math> onto <math>U</math>")
TYPE OF CONTINUOUS MAP IN TOPOLOGY
Universal cover; Universal covers; Universal Cover; Universal covering; Deck transformation group; Universal covering space; Deck transformation; Galois covering; Covering map; Covering transformation; Covering maps; Double cover (topology); Deck transformations; Universal coverings; Galois theory of covering spaces; Simply connected covering; Regular covering; Regular cover; Regular covering group
A covering of a topological space X is a continuous map \pi : E \rightarrow X with special properties.
Βικιπαίδεια
Covering problems
In combinatorics and computer science, covering problems are computational problems that ask whether a certain combinatorial structure 'covers' another, or how large the structure has to be to do that. Covering problems are minimization problems and usually integer linear programs, whose dual problems are called packing problems.
The most prominent examples of covering problems are the set cover problem, which is equivalent to the hitting set problem, and its special cases, the vertex cover problem and the edge cover problem.
