The phrase "a continuous projection" is correct and usable in written English.
It can be used in contexts related to visual displays, forecasts, or any ongoing representation of data or information.
Example: "The artist created a continuous projection of the landscape that transformed throughout the evening."
Alternatives: "an ongoing projection" or "a steady projection".
You can only imagine what the video installation "From the East: Bordering on Fiction" (1995) would be like as a continuous projection.
The best part of the show is a continuous projection of magic lantern images from one of Houdini's lectures accompanied by Mr. Jay reading what is left of the transcript; Houdini's language dovetails perfectly with Mr. Jay's subtly sardonic voice.
In this paper, a continuous projection method is designed and analyzed.
We know (P_{c}) is a continuous projection and can be commuted with A and is not self-adjoint.
In our case, a gesture is not interpreted a succession of states, but as a continuous projection of spatiotemporal reference keys.
(i) There exists a continuous projection (Q Yrightarrow Y) such that ker Q=operatorname {Im}L quad textit{and}quad Y=operatorname {Im}L oplus operatorname {Im}Q.
The reason is that resonant problems are rather complicated due to the non-invertibility of L. Non-invertibility leads to the difficulty of constructing a suitable continuous projection on a complement of ImL.
It is shown that J h Ω has a local first-order approximation property and is a linear and continuous projection onto S 1 (T h Ω ).
Then, the mentioned properties of J h yield that the restriction J h ≔ J h Ω | Γ : H 1 / 2 → S 1 (T h ) to the trace space H 1 / 2 yields a well-defined, linear, and continuous projection onto S 1 (T h ) with respect to the H 1 / 2 - norm.
The local truncation error (LTE) analysis is applied to the continuous projection methods, which yields a sufficient condition for the continuous projection methods to be temporally second order accurate.
The continuous projection method consists of a set of partial differential equations which can be regarded as an approximation of the Navier Stokes (N S) equations in each time interval of a given time discretization.
