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If we obtain the global bifurcation, then the disease has no relation with the initial values.
However, the disease has a relation with the initial values because Hopf bifurcation and flip bifurcation are local bifurcations.
The detection signal observed upon injection of astrochemical species such as polycylic aromatic hydrocarbons (PAHs) in moderate amounts in the carrier gas exhibits a non linear relation with the initial PAH concentration in the reservoir which is governed by the temperature.
The initial value of the 2D fractal distribution (NL) shows a linear relation with the initial value of the 3D fractal distribution (NS), NL = kNS, where k is determined by the projection relation between the rock-mass profile and the 3D fracture surface.
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If fn is a function defined on the positive integers, then a relation that expresses fn + k as a linear combination of function values of integer index less than n + k, in which a fixed constant in the linear combination is written ai, is called a recurrence relation The relation together with the initial values f0, f1,…, fk − 1 determines fn for all n.
He has also noted that in the special case of t = 1 2, the relation above with the initial conditions reduces to the recurrence equation of Fibonacci numbers denoted by φ k ( 1 2 ) or F k.
Such difference between the two cohorts could be in relation with the significantly better initial neonatal weight gain rate in the LIFT cohort compared with the EPIPAGE cohort, as a matter of fact, the loss in weight Z-score was less in the most recent cohort, presumably due to improvement in care routines between the two periods (1997 vs 2003) in the NICUs in France.
The aim of this paper is to show the initial nucleation stage of the main compounds induced by oxidation at high temperature in relation to the initial sample treatment (with or without yttrium implantation).
The Fibonacci numbers are defined by the second order linear recurrence relation: (F_{n+1}=F_{n}+F_{n-1}) ((ngeq1)) with the initial conditions (F_{0}=0) and (F_{1}=1).
Demand growth is considered here by multiplying the demand relation for the initial period (t = 0) with a compound growth rate (1 + r) t, where r is the growth rate per time interval (e.g., per week, month, or year) and t represents intervals of growth (Fig. 2).
Values were given as percentage of migrated cells ± SEM in relation to the initial added cells.
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