In Perimeter, you command a portable city called a Frame that must be transported through a series of hostile worlds by way of portals.
The pair (W, R) is called a frame.
All data collected in one time interval is called a frame.
(Q=T^T) is called a frame operator in general [2].
In the context of Dempster Shafer theory, (Omega), often called a frame of discernment, represents the set of possible answers to a certain question.
The stiffened thin plate structure, where the thinner plate is reinforced by a thicker plate called a frame, has been claimed as being a cost-effective way of achieving a high-performance vehicle structure (Gean et al. 1999).
A sequence ({f_{l}}_{lin E}) is called a frame in H if there exist constants (0< Aleq B<+infty) such that A|f|^{2}leqsum_{lin E}big|langle f,f_{l}ranglebig|^{2}leq B|f|^{2}, quadforall fin H, (1.1) where A and B are called lower and upper frame bounds, respectively.
A family of elements ({ {{psi}_{i}}:iin mathbb {Z}}) is called a frame for a Hilbert space (mathcal{H}) if there exist two constants (0< Ale B
A family of functions ((h_{alpha})_{alphain Omega}) in a Hilbert space H is called a frame if there are constants (A > 0) and (B < +infty) such that for all f in H, A |f|^{2} lesum_{alphainOmega} biglvert langle f, h_{alpha} rangle bigrvert ^{2} le B |f |^{2}.
A system ({f_{i}}_{iin I}) is called a frame for ({mathcal {H} }) if there exist the constants (0 < Ale B < infty) such that A|f|^{2}lesum_{iin I}biglvert langle f,f_{i} ranglebigrvert ^{2}le BVert fVert ^{2} for all (fin {mathcal {H} }).
A sequence ({ {{psi}_{i}}:iinmathbb{Z} }) (not necessarily linearly independent) in (L^{2}(mathbb{R})) is called a frame for (L^{2}(mathbb{R})) if there exist two constants (0< Ale B
