linear subspace
线性子空间
subspace oor Sjinees
subspace
en
(mathematics) A subset of a space which is a space in its own right.
Vertalings in die woordeboek Engels - Sjinees
子空间
More importantly, the new detectors are robust of the rank selection of the clutter subspace compared to the reduced-rank AMF and GLRT.
更重要的是, 新检测器对杂波子空间秩的选取不敏感。
Geskatte vertalings
Vertoon algoritmies gegenereerde vertalings
SubSpace
en
SubSpace (computer game)
Vertalings in die woordeboek Engels - Sjinees
Geen vertalings nie
Soortgelyke frases
voorbeelde
Advanced filtering
Voorbeelde moet herlaai word.
Admiral Hanson on subspace, Captain.
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Since every subspace is contained in the next subspace, the residual does not increase.
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A new verification of the equivalence of two well-known methods in the Krylov subspace, namely the multistage Wiener filters (MWF) and the auxiliary-vector filtering (AVF), is given in this paper.
允许用不信任的密钥加密 。springer springer
Then W is a subspace of R2.
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Put a repeating message on all subspace channels.
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Theorem 1: The subspace spanned by a non-empty subset S of a vector space V is the set of all linear combinations of vectors in S. This theorem is so well known that at times it is referred to as the definition of span of a set.
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If V is a normed vector space with linear subspace U (not necessarily closed) and if z is an element of V not in the closure of U, then there exists a continuous linear map ψ : V → K with ψ(x) = 0 for all x in U, ψ(z) = 1, and ||ψ|| = dist(z, U)−1.
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The map from X to its image in βX is a homeomorphism to an open subspace if and only if X is locally compact Hausdorff.
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The theorem has several important consequences, some of which are also sometimes called "Hahn–Banach theorem": If V is a normed vector space with linear subspace U (not necessarily closed) and if φ : U → K is continuous and linear, then there exists an extension ψ : V → K of φ which is also continuous and linear and which has the same norm as φ (see Banach space for a discussion of the norm of a linear map).
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Conversely, if f is also an inclusion the attaching construction is to simply glue X and Y together along their common subspace.
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The corresponding Krylov subspace method is the minimal residual method (MinRes) of Paige and Saunders.
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In the case where A is a closed subspace of Y one can show that the map X → X ∪f Y is a closed embedding and (Y − A) → X ∪f Y is an open embedding.
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Natural scenes form a tiny subspace in the space of all possible signals, and researchers have developed sophisticated models to characterize these statistics.
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It allows the extension of bounded linear functionals defined on a subspace of some vector space to the whole space, and it also shows that there are "enough" continuous linear functionals defined on every normed vector space to make the study of the dual space "interesting".
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Suppose that (V, q) is quadratic space and W is a subspace.
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However, that PCA is a useful relaxation of k-means clustering was not a new result (see, for example,), and it is straightforward to uncover counterexamples to the statement that the cluster centroid subspace is spanned by the principal directions.
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Suppose we have a path-connected space X, covered by path-connected open subspaces A and B whose intersection D is also path-connected.
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Since every subspace of a compact Hausdorff space is Tychonoff one has: A topological space is Tychonoff if and only if it can be embedded in a Tychonoff cube.
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Within this the other nationally based initiatives, including the poverty reduction strategy papers, the national human development reports and the United Nations Development Assistance Framework, can fit perfectly well for these will cover a particular subspace of the goals
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More importantly, the new detectors are robust of the rank selection of the clutter subspace compared to the reduced-rank AMF and GLRT.
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For Banach spaces, a one-dimensional subspace always has a closed complementary subspace.
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(In order to do this, we have to translate the geometrical tangent space to M so that it passes through the origin rather than x, and hence defines a k-dimensional vector subspace.
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Two vectors of Rn are in the same congruence class modulo the subspace if and only if they are identical in the last n−m coordinates.
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A way to characterize subspaces is that they are closed under linear combinations.
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Then W is a subspace of V. Proof: Given u and v in W, then they can be expressed as u = (u1, u2, 0) and v = (v1, v2, 0).
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70 sinne gevind in 4 ms. Hulle kom uit baie bronne en word nie nagegaan nie.