restriction map वाक्य
उदाहरण वाक्य
मोबाइल
- In addition, in each example the restriction maps are homomorphisms of the corresponding algebraic structure.
- This method requires that restriction maps of the cloning vector and the insert are already available.
- Where } } is an open cover of, denotes the restriction map, and is the difference.
- The sections of \ underline S on a connected open equal " S " and restriction maps are the identities.
- Notice that as a consequence of the local identity axiom for the empty set, all the restriction maps involving the empty set are boring.
- For example, would it be correct to say the restriction map N \ to f ( N ) is induced by " f "?
- Each of the examples above defines a presheaf by taking the restriction maps to be the usual restriction of functions, vector fields and sections of a vector bundle.
- Where the dimension preserving maps are restriction maps induced from inclusions, and the ( co-) boundary maps are defined in a similar fashion to the homological version.
- A "'restriction map "'is a map of known restriction sites within a sequence of DNA . Restriction mapping requires the use of restriction enzymes.
- One approach in constructing a restriction map of a DNA molecule is to sequence the whole molecule and to run the sequence through a computer program that will find the recognition sites that are present for every restriction enzyme known.
- Using analytic continuation, we find that the germ at a point determines the function on any connected open set where the function can be everywhere defined . ( This does not imply that all the restriction maps of this sheaf are injective !)
- A presheaf on " X " chooses a set for each of the four open sets of " X " and a restriction map for each of the nine inclusions ( five non-trivial inclusions and four trivial ones ).
- In molecular biology, restriction maps are used as a reference to engineer plasmids or other relatively short pieces of DNA, and sometimes for longer genomic DNA . There are other ways of mapping features on DNA for longer length DNA molecules, such as mapping by transduction.
- The "'constant presheaf "'with value "'Z "', which we will denote " F ", is the presheaf which chooses all four sets to be "'Z "', the integers, and all restriction maps to be the identity . " F " is a functor, hence a presheaf, because it is constant . " F " satisfies the gluing axiom, but it is not a sheaf because it fails the local identity axiom on the empty set.
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