Sentence examples for by a decreasing function from inspiring English sources
The adjusted hazard ratios could be described by a decreasing function of a logarithmic transformation of years since childbirth.
Under the assumption of constant transmission radius, network coverage is upper bounded by a decreasing function rapidly vanishing as the network size grows.
Although flooding is in general known to be a simple yet inefficient broadcasting method[1], we obtain the following interesting results throughout the article: Under the assumption of constant transmission radius, network coverage is upper bounded by a decreasing function rapidly vanishing as the network size grows.
We consider two different regimes of transmission radii: first, the case of constant transmission radius r where the percentage of covered nodes scales as O ( n r 2 e − K S n r 2 ) for a constant K S > 0. In this case, as an important result, we observe that the percentage of covered nodes is upper bounded by a decreasing function, vanishing as the network size grows.
Although FGM contains few assumptions about the nature of the genotypic landscape, the model explicitly requires a phenotypic landscape containing a single peak; without this, then the fitness function, f(d), cannot be described by a decreasing function.
Because the discrimination threshold
The conductivity is an increasing function of frequency in the case of conduction by hopping and a decreasing function of frequency in the case of band conduction [38].
The slowing of oscillations with increasing amplitude is obtained by making θ ˙ a decreasing function of R. In polar coordinates, the model for a single compartment is thus: r ˙ = r ( μ − a r 2 + b r 4 − c r 6 ) θ ˙ = ω − d r 2 (1).
Specifically, the contribution to the force of infection determined by an infectious individual k is weighted by the following kernel (3) a decreasing function of the geographical distance d ik.
This model problem only captures the range in which M Δ (approximated here by M ˜ Δ ) is a decreasing function of Δ.
As we will see, their proofs are simple and based on the famous H��lder inequality for both integrals and sums and the fact that we can estimate the sum of a decreasing function by an integral.
