inclusion map वाक्य
उदाहरण वाक्य
मोबाइल
- Under these identifications, is the inclusion map from to.
- Inclusion maps in geometry come in different kinds : for example embeddings of submanifolds.
- This is done in the following way : Let \ iota be the inclusion map:
- If the inclusion map ( identity function)
- A case of special interest is when H is a Lie subgroup of G and \ psi is the inclusion map.
- There is an exotic inclusion map as a transitive subgroup; the obvious inclusion map fixes a point and thus is not transitive.
- There is an exotic inclusion map as a transitive subgroup; the obvious inclusion map fixes a point and thus is not transitive.
- Conversely, if " S " is an embedded submanifold which is also a closed subset then the inclusion map is closed.
- Openness is essential here : the inclusion map of a non-open subset of " Y " never yields a local homeomorphism.
- This implies that any cofibration can be treated as an inclusion map, and therefore it can be treated as having the homotopy extension property.
- Then the action of G on N is also Hamiltonian, with moment map the composition of the inclusion map with M's moment map.
- As an important example, if is a subset of a cyclically ordered set, and is given its natural ordering, then the inclusion map is an embedding.
- This allows us to show that the inclusion map is an isomorphism, as each relative cycle is equivalent to one that avoids " U " entirely.
- The subscript star denotes the pushforward ( to be introduced later ), and it is in this special case simply the identity map ( as is the inclusion map ).
- Where the subscript star denotes the pushforward of the map, and are vectors in . ( This is in accord with what was detailed about the pullback of the inclusion map.
- Similarly, there are strictly cosingular operators whose adjoints are not strictly singular, e . g . the inclusion map I : c _ 0 \ to \ ell _ \ infty.
- With this new topology ( R ^ { \ times }, \ cdot ) is a topological group and the inclusion map R ^ { \ times } \ hookrightarrow R is continuous.
- An "'embedded submanifold "'( also called a "'regular submanifold "'), is an immersed submanifold for which the inclusion map is a topological embedding.
- In this context, the inductive limit topology, or final topology, ? on " X " is the finest locally convex vector space topology making all the inclusion maps \ iota _ i continuous.
- Similarly, consider the following commutative diagram ( in this case, let h _ 1 : N \ to A and h _ 2 : f ( N ) \ to B be the respective inclusion maps ):
- अधिक वाक्य: 1 2
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