Sentence examples for step space from inspiring English sources

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A canonical preimage of a step space λ K E is a set of canonical preimages of all elements in λ K E is in canonical preimage of λ K E if and only if y is canonical preimage of some x ∈ E. Definition 2.5.

A sequence space E is said to be monotone if it contains the canonical preimages of its step space (i.e., if for all infinite (Ksubseteqmathbb{N}) and ((x_{n})in{E}), the sequence ((alpha_{n}x_{n})) with (alpha_{n}=1) for (nin{K}) and (alpha _{n}=0) otherwise belongs to E).

end{cases} A canonical preimage of the step space (lambda_{K}^{E}) is the set of canonical preimages of all elements in (lambda_{K}^{E}), that is, y is in the canonical preimage of (lambda_{K}^{E} ) iff y is the canonical preimage of some element (xin{lambda}_{K}^{E}).

A canonical pre-image of a step space λ K E F Open image in new window is a set of canonical pre-images of all elements in λ K E F Open image in new window, i.e., Y is in canonical pre-image λ K E F Open image in new window if and only if Y is canonical pre-image of some X ∈ λ K E F Open image in new window.

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In the first step, space-time shape/motion features (derived from interest points or dense trajectories) are extracted by their respective descriptors (i.e., HOG, HOF, MBH).

A sequence space is said to be monotone if it contains the canonical preimages of its step spaces.

A sequence space E is said to be monotone if it contains the canonical preimages of its step spaces.

Then, is called monotone if it contains the canonical preimages of all its step spaces (see, [17]).

An analysis of the step spacing shows that after the flood, newly formed steps retained a similar spacing to the topographic roughness spacing in the original colluvial hollow (prior to channelization).

Prior laboratory data reveal a pattern similar to field scours, where complex interactions occur between drop height, critical flow depth, and step spacing.

A sequence space E F is said to be monotone if E F contains the canonical pre-images of all its step spaces.

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