The phrase "algebraic Spaces" is correct and usable in written English.
It can be used in mathematical contexts, particularly in discussions related to algebraic geometry or category theory.
Example: "In the study of algebraic spaces, we explore the properties and structures that arise from algebraic varieties."
Alternatives: "algebraic varieties" or "geometric spaces".
The application of the threaded layering principle yielded the threaded algebraic space-time (TAST) codes [5].
We denote by the linear space of Laurent polynomials with complex coefficients and by the dual algebraic space of.
In [7], delay tolerant distributed space-time block codes based on threaded algebraic space-time (TAST) codes [10] are designed for unsynchronized cooperative network.
In this paper we give a new projection-based algorithm for computing the topology of a real algebraic space curve given implicitly by a set of equations.
In contrast to the state-of-the-art MAC DMT optimal algebraic space-time codes, our schemes are efficiently sphere-decodable with only one or two antennas.
The first step is determining a suitable space graph which contains all critical points of a real algebraic space curve C implicitly defined as the complete intersection of two surfaces.
In [2, 3], the sphere decoder is presented for an arbitrary lattice code and a lattice code resulting from applying algebraic space-time coding on a MIMO system, respectively.
According to the definition of Segal algebraic space, for any g(t) ∈ S 0, ( {leftVert g(t)rightVert}_{S_0}
Extending the distributed threaded algebraic space-time (TAST) codes [10], Damen and Hammons designed a delay-tolerant coding scheme in [11] by the extension of the Galois field employed in the coding scheme to achieve full diversity and full rate.
In this article, extending the work of Damen et al. we introduce the design of distributed threaded algebraic space-time (TAST) codes offering resistance to timing delay off-set.
