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Let Q ∈ M c and p r : c ⟶ c ( r ∈ N ) be the projector onto the linear span of ( e ( 0 ), e ( 1 ), …, e ( r ) ).
Let X be a Banach space with a Schauder basis ((b_{k})_{k=0}^{infty }), (P_{n}:Xrightarrow{X}) ((nin{mathbb{N}})) be the projector onto the linear span of ({b_{0}, b_{1}, ldots, b_{n}}) and ({Qin {M_{X}}}).
Sounds nice, but I would say the downside would be the projector's resolution (854X480 or WVGA).
Similar(57)
For this, let p r : c ⟶ c be the projectors defined by (3.4).
Let P, Q be the projectors defined by Pmathbf{u}=u_{1},qquadbar{mathbf{u}}=Qmathbf{u} = frac{1}{N-2}sum_{k=2}^{N-1}u_{k} quadtext{for all } mathbf{u}inmathbb{R}^{N}.
An even older technology than the plasma set — and an even better value — is the projector.
where is the projector from onto.
A graphics chip is the "projector" of a PC.
It is the projector that brings clarity and focus to the lives of others.
Here (pi _{p,q}) is the projector onto the space of forms of type (p, q).
From the proof of (iii), Lemma 2.2, we see that is the projector onto along.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com