Sentence examples for continuous coordinates from inspiring English sources

These algorithms, apart from providing continuous coordinates, are also intrinsically corrected for depth of interaction effects and thus parallax-free.

A BK-space is defined as a K-space which is also a B-space, that is, a BK-space is a Banach space with continuous coordinates.

A sequence space X is called a BK space if it is a Banach space with continuous coordinates (p_{k}:Xtomathbb{C}) and (p_{k}(x)=x_{k}) for all (x=(x_{j} in X) and (kinmathbb{N}).

A sequence space X is called an FK space if it is a complete linear metric space with continuous coordinates p n : X → C ( n ∈ N ), where ℂ denotes the complex field and p n ( x ) = x n for all x = ( x n ) ∈ X and every n ∈ N. A normed FK space is called a BK space, that is, a BK space is a Banach sequence space with continuous coordinates.

A sequence space X is called a FK-space if it is a complete linear metric space with continuous coordinates p n : X → R ( n ∈ N ), where ℝ denotes the real field and p n ( x ) = x n for all x = ( x k ) ∈ X and every n ∈ N. A BK space is a normed FK space, that is, a BK-space is a Banach space with continuous coordinates.

A sequence space X is called a BK space if it is a Banach space with continuous coordinates (p_{n}:Xrightarrowmathbb{C}) ((ninmathbb{N})), where (mathbb{C}) denotes the complex field and (p_{n}(x)=x_{n}) for all (x=(x_{k})in X) and every (ninmathbb{N}).

Meshing functionals are discretized on simplicial meshes and the Jacobian matrix of the continuous coordinate transformation is approximated by the Jacobian matrices of affine mappings between elements.

The distributed optimization problem with an embedded transport problem is solved on a coarse computational mesh, while searching for the optimal catheter position in a separate continuous coordinate system.

Let X be a linear subspace of s such that X is a Frèchet space with continuous coordinate projections.

Now we prove that (M phi)) has continuous coordinate projections (p_{mn}), where (p_{mn}:Omegato K) and (p_{mn}(x) = x_{mn}).

And a field theory like general relativity can do this because the infinitesimal metric interval the careful way to think about separation in general relativistic spacetime is invariant (hence univocally determined) under all continuous coordinate transformations.