Sentence examples for fixed bounds from inspiring English sources

In particular, suppose you take the best-fitting model with fixed bounds (constant SAT) and make a plot of the model results identical to that in Figure 1B.

Oscillations of this kind are stable: they remain within fixed bounds, and do not die out or explode.

In this paper, we reformulate their design problem into a non-convex optimization, which minimizes the maximal amplitude of the transfer function distortion and aliasing transfer functions of the filter bank subject to fixed bounds on stopband and transition-band energy and the passband flatness of the prototype filters (PFs), and the inband aliasing of the analysis filters.

Fixed bounds of lerp for output luminance.

Our main result, Theorem 2, shows that upper bounds of the form c n for some c < 2 on the lengths of periodic orbits exist under the assumption of fixed bounds on the minimal proportion of biased regulatory functions and the maximal number of inputs and outputs per node.

However, Neil Brenner argued for a new understanding of urban as a process unfolding all around the world within the capitalism context, instead of a fixed, bounded, city-centric settlement type.

In this paper, it is shown how characteristic coordinates, or equivalently how the well-known formula of d'Alembert, can be used to solve initial-boundary value problems for wave equations on fixed, bounded intervals involving Robin type of boundary conditions with time-dependent coefficients.

Let ω be a fixed bounded domain of (mathbb{R} ^{3}) of equation (x_{3}=0).

Without loss of generality, we consider a fixed bounded set (mathcal {B}subsetmathcal{C}_{gamma}(widehat{H})).

User utility functions, user types of occupants (either PU or SU), user traffic type (either fixed, bounded or dynamic), requested rates (including max rate and min rate) and band capacities are randomly generated according to some uniform distributions.

(7) If contains the families of fixed bounded sets, then A = { A ( t ) } t ∈ R defined in Lemma  2.3 is the minimal pullback attractor of bounded sets, and A ( t ) ⊂ A D ( t ) for each t ∈ R. In addition, if there exists some T ∈ R such that ⋃ t ≤ T D 0 ( t ) is bounded, then A ( t ) = A D ( t ) for all t ≤ T.  .