The phrase "admissible space" is correct and usable in written English.
It can be used in contexts related to law, mathematics, or any field where certain conditions or criteria must be met for a space to be considered valid or acceptable.
Example: "In the context of the legal framework, the admissible space for evidence must adhere to specific guidelines to ensure its validity in court."
Alternatives: "acceptable area" or "valid space".
We note that the admissible space is nonempty since.
Suppose that with ; then problem (13) has at least one minimizer in the admissible space.
First, we give the admissible space for the restoration model (13).
From Lemma 1, we give the following nature admissible space for the restoration model (13): (17).
Reliability-based design of a system often requires the minimization of the probability of system failure over the admissible space for the design variables.
In this subsection, we first give the admissible space for the restoration model (13) and then investigate the existence and uniqueness of the minimizer to the model.
Different admissible spacing has been defined in the literature, e.g. 3D-7D and 7D-12D [13, 29, 29, 30].
Roughly speaking the class of Schäffer function spaces consists in all function spaces which are invariant under the right-shift and therefore our approach addresses most of the possible pairs of admissible spaces.
Compliance with the state constraints is achieved by a switching controller that makes a constraint admissible state space region positive invariant.
For Riemann or Roe-like solvers, each fluid model needs the particular computation of the Jacobian matrix of the flux and the hyperbolicity property which can be conditional for some of these models makes the matrices be not R-diagonalizable everywhere in the admissible state space.
Other examples of p-admissible spaces are: The classical setting: (mathcal {M}={mathbb {R}}^n,dmuu ) equals the n-dimensional Lebesgue measure, and (Xi = (X_1,ldots, X_m)=(partial _{x_1},ldots,partial _{x_n})).
