The phrase "auxiliary space" is correct and usable in written English.
It is typically used in computer science and mathematics to refer to the extra space or memory required by an algorithm beyond the input data.
Example: "When analyzing the efficiency of the sorting algorithm, we must consider both its time complexity and its auxiliary space."
Alternatives: "additional memory" or "extra space".
"Stadiums are occasionally used for overflow or auxiliary space for a car show and boat show.
We define ℋ as a corresponding piecewise harmonic operator on the auxiliary space V ˜ h by H | Ω i = H i. In order to introduce our domain decomposition method, we decompose the auxiliary discrete space V ˜ h as follows: V ˜ h = X h P ⊕ V ˜ h and X h P = ∏ i = 1 N X h 0 ( Ω i ), (3.1).
In indirect search, given an optimization problem, we first define (i) an auxiliary search space (mathcal {X}^{text {aux}}), which is different from the solution space (mathcal {X}) of the original problem, (ii) a decoder (f : mathcal {X}^{text {aux}} to mathcal {X}), and (iii) search techniques and move types operating on the auxiliary space.
The idea of dividing a torus into pieces parametrized by an auxiliary space can be generalized.
This auxiliary space plays an important role in the SYZ conjecture.
With body disposal interrupted, city and hospital morgues exceeded capacity, in some cases tenfold, prompting a search for auxiliary space.
Auxiliary spaces -- the outdoor loggia, the perimeter balconies -- allow different degrees of distance from the story.
Our analysis suggests techniques for eliciting dynamic reference points from choice behavior and obtaining discounted utility representations on endogenously generated auxiliary spaces.
The quantized uncertainty levels allow one to define nested box sets in the auxiliary state space, i.e., the space of the sliding variable and its first time derivative, and select suitable control amplitudes for each set, in order to guarantee the convergence of the sliding variable to the sliding manifold in a finite time.
Very recently, Isik and Turkoglu (Fixed Point Theory Appl. 2013:131, 2013) proved a common fixed point theorem in a rectangular metric space by using three auxiliary distance functions.
We consider a class of ensembles of lattice Schrödinger operators with deterministic potentials, including quasi-periodic potentials with Diophantine frequencies, depending upon an infinite number of parameters in an auxiliary measurable space.
