Examples of using Subspace in English and their translations into Chinese
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Programming
Then W is a subspace of R2.
Suppose that(V, q)is quadratic space and W is a subspace.
Hence W is a subspace of V.
A subspace of a complete space is complete if and only if it is closed.
Then S is called the subspace of V.
Since every subspace is contained in the next subspace, the residual decreases monotonically.
It is a Krylov subspace method.
If a subspace U of X is not closed in the norm topology, then projection onto U is not continuous.
This vector space can be thought of as a subspace of ℝ3 itself.
When N^2=+/- 1, that subspace is an elementary particle.
For any vector space V,{0}and V itself are subspaces of V.
Voyager discovers a network of subspace passageways, but is forced to land on a planet after being attacked.
For every vector space V, the set{0}, and V itself,are subspaces of V.
I'm pulling the man in space-armor off the subspace portal and detailing him to Level Five.".
This subspace of R² is path-connected, because a path can be drawn between any two points in the space.
Consequently, the row space of J is the subspace of R5 spanned by{ r1, r2, r3, r4}.
Previous attempts at using subspace radio to provide subscription services has met with failure due to limited bandwidth availability.
Ways of choosing which lines("sides") that defines the subspace that the boundary is in.
The goal, then, is to find some subspace of this representation that can serve as a reliable speaker representation.
However, if it makes the old boy happy andgives the College a toe-hold on subspace, what do we care?"?
Further, if the objective has an invariant subspace, our method automatically adapts to the effective dimension without changing the algorithm.
The device could alsobe used in conjunction with a stationary mainframe via subspace radio, to provide additional capacity.
Conversely, if f is also an inclusion the attaching construction is to simply glue X andY together along their common subspace.
By working in this restricted space- mathematically we call it a subspace- we greatly simplify our task of classification.
If I, J are two ideals in a Lie algebra g with zero intersection,then I and J are orthogonal subspaces with respect to the Killing form.
The documentation says that each newview dimension must either be a subspace of an original dimension, or only span d, d+ 1,….
She greeted Colbert by saying histheater was“like a room full of pleasant subspace particles wrapped in a tachyon field of good vibes.”.
Because of this, every topological vector space can be completed andis thus a dense linear subspace of a complete topological vector space.
