-enriched - ορισμός. Τι είναι το -enriched
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Τι (ποιος) είναι -enriched - ορισμός

CATEGORY WHOSE HOM SETS HAVE ALGEBRAIC STRUCTURE
Enriched functor; Enriched category theory; Enriched categories; V-category; Category enriched; Tensorial Strength

-enriched      
see enrich
Enriched uranium         
  • Schematic diagram of an aerodynamic nozzle. Many thousands of these small foils would be combined in an enrichment unit.
  • Schematic diagram of uranium isotope separation in a [[calutron]] shows how a strong magnetic field is used to redirect a stream of uranium ions to a target, resulting in a higher concentration of uranium-235 (represented here in dark blue) in the inner fringes of the stream.
  • A cascade of gas centrifuges at a U.S. enrichment plant
  • Gaseous diffusion uses semi-permeable membranes to separate enriched uranium
  • billet]] of highly enriched uranium metal
  • A drum of [[yellowcake]] (a mixture of uranium precipitates)
  •  s2cid=44245091 }}</ref>
  • Proportions of uranium-238 (blue) and uranium-235 (red) found naturally versus enriched grades
  • Diagram of the principles of a Zippe-type gas centrifuge with U-238 represented in dark blue and U-235 represented in light blue
URANIUM IN WHICH THE PROPORTION OF URANIUM-235 HAS BEEN INCREASED THROUGH THE PROCESS OF ISOTOPE SEPARATION
Oralloy; Uranium enrichment; Highly enriched uranium; Low-enriched uranium; Low enriched uranium; Enriched Uranium; Nuclear enrichment; High-enriched uranium; Highly Enriched Uranium; Low-Enriched Uranium; Enrichment of uranium; High Enriched Uranium; Uranium purification; Uranium-enrichment; HALEU; High-assay low-enriched uranium (HALEU); Downblending; Slightly enriched uranium
Enriched uranium is a type of uranium in which the percent composition of uranium-235 (written 235U) has been increased through the process of isotope separation. Naturally occurring uranium is composed of three major isotopes: uranium-238 (238U with 99.
Enriched category         
In category theory, a branch of mathematics, an enriched category generalizes the idea of a category by replacing hom-sets with objects from a general monoidal category. It is motivated by the observation that, in many practical applications, the hom-set often has additional structure that should be respected, e.

Βικιπαίδεια

Enriched category

In category theory, a branch of mathematics, an enriched category generalizes the idea of a category by replacing hom-sets with objects from a general monoidal category. It is motivated by the observation that, in many practical applications, the hom-set often has additional structure that should be respected, e.g., that of being a vector space of morphisms, or a topological space of morphisms. In an enriched category, the set of morphisms (the hom-set) associated with every pair of objects is replaced by an object in some fixed monoidal category of "hom-objects". In order to emulate the (associative) composition of morphisms in an ordinary category, the hom-category must have a means of composing hom-objects in an associative manner: that is, there must be a binary operation on objects giving us at least the structure of a monoidal category, though in some contexts the operation may also need to be commutative and perhaps also to have a right adjoint (i.e., making the category symmetric monoidal or even symmetric closed monoidal, respectively).

Enriched category theory thus encompasses within the same framework a wide variety of structures including

  • ordinary categories where the hom-set carries additional structure beyond being a set. That is, there are operations on, or properties of morphisms that need to be respected by composition (e.g., the existence of 2-cells between morphisms and horizontal composition thereof in a 2-category, or the addition operation on morphisms in an abelian category)
  • category-like entities that don't themselves have any notion of individual morphism but whose hom-objects have similar compositional aspects (e.g., preorders where the composition rule ensures transitivity, or Lawvere's metric spaces, where the hom-objects are numerical distances and the composition rule provides the triangle inequality).

In the case where the hom-object category happens to be the category of sets with the usual cartesian product, the definitions of enriched category, enriched functor, etc... reduce to the original definitions from ordinary category theory.

An enriched category with hom-objects from monoidal category M is said to be an enriched category over M or an enriched category in M, or simply an M-category. Due to Mac Lane's preference for the letter V in referring to the monoidal category, enriched categories are also sometimes referred to generally as V-categories.

Παραδείγματα από το σώμα κειμένου για -enriched
1. Enriched uranium fuels nuclear reactors but, enriched further, is used in nuclear bombs.
2. This slightly enriched gas is then fed into another centrifuge, where it is enriched more.
3. Enriched uranium is used as fuel for nuclear reactors, but highly–enriched uranium can be used to make nuclear bombs.
4. Uranium enriched to a low degree can be used for nuclear reactors, while highly enriched uranium is suitable for warheads.
5. Enriched uranium is used in nuclear power plants but, if highly enriched, can be used in nuclear weapons.