linear space

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linear space

n
(Mathematics) maths another name for vector space
Collins English Dictionary – Complete and Unabridged, 12th Edition 2014 © HarperCollins Publishers 1991, 1994, 1998, 2000, 2003, 2006, 2007, 2009, 2011, 2014
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In the present study, our aim is to define the neutrosophic norm on a soft linear space and investigate it's several characteristics.
Tributes to veterans now are scattered throughout the park but would be consolidated into a linear space memorializing different conflicts with interpretive signs, Sperl said.
Let K denote either the field R of real numbers or the field C of complex numbers, X a topological space and Y a topological linear space over K (shortly, a topological linear space), C(X,Y) the set of all continuous maps from X to Y, and [C.sub.0](X,Y) the subset of all such f [omega] C(X,Y) that vanish at infinity.
Recently, [30] generalizes the traditional CMT to internal resonance problem, and it also proves that all nonradiative modes are resonant; all nonradiative modes constitute a linear space called nonradiation space, which is the same as the internal resonance space; all nonradiative CMs constitute the basis of the nonradiation space and internal resonance space, and then they are equivalent to the eigenmodes from the aspect of spanning whole space.
A normed linear space X is called strictly convex if [mathematical expression not reproducible]; equivalently the boundary of the unit ball does not contain any line segment.
Assume that X is a linear space over the field K of real or complex numbers of dimension d [greater than or equal to] n [greater than or equal to] 2, n [member of] N (N denotes the set of natural numbers).
Together, TGM and T Group will feed each other across the digital and linear space, utilising both worlds to engage content across all media.
The concept of the Kernel method is that there exists a function q> that maps x to a linear space S, such that
We say a proximinal set C of a normed linear space X is strongly proximinal if for each x in X and [epsilon] > 0, there exists [delta] > 0 such
A paranormed space is a linear space X with a paranorm g and is written (X, g).
The approach is elementary and relies on the fact that in an infinite dimensional normed linear space there exists a retraction from the unit ball to the unit sphere (note also in a normed linear space there exists a retraction from the unit ball (in a cone) to the unit sphere (in a cone)).
The report also measured the relationship between sales and the amount of linear space that front-end categories receive.
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