The phrase "a function of year" is correct and usable in written English.
It can be used in contexts where you are discussing how a particular variable or outcome changes in relation to the year, often in statistical or analytical discussions.
Example: "The data shows that the sales figures are a function of year, indicating a steady increase over the past decade."
Alternatives: "dependent on the year" or "related to the year".
Each panel displays the yearly mean (a) G |z|, (b) G r, and (c) λ ∥ as a function of year.
The total scale score discriminated between trials globally judged as good and poor by experts, and trial quality was shown to be a function of year of publication.
Each panel displays the yearly mean (a) ξ ∥ (on the left vertical axis), (b) ξ ⊥, and (c) ξ z as defined in Equation 2c, each as a function of year on the horizontal axis.
The model therefore predicts that careful project management will be necessary to match discovery output over time with downstream development resource capacity. Figure 18 Time chart showing simulated preclinical candidate output as a function of year for a working group comprised of the following: (A) 10 chemists and 10 biologists with an average output of 0.6.
Open image in new window Fig. 2 World petroleum evaluation result and variation as a function of time Open image in new window Fig. 3 Number of deep oil gas reservoirs discovered in the world and its variation as a function of year Open image in new window Fig. 4 Distribution of world recoverable oil and gas reserves at middle and deep depths of petroliferous basins.
The logistic regression models this dichotomous variable as a function of year and the occurrence or not of a tropical cyclone, in the cyclone season prior to breeding.
"This is a function of experience and is a function of years and years of weighing one case against similarly situated cases," he said.
We predict relative employment probabilities as a function of years-since-migration based on the static and dynamic models.
We now predict the relative employment probabilities of immigrants as a function of years-since-migration using the framework described in Section 2.
In particular, the Mincer equation models the logarithm of individual earnings as a function of years of formal education, a quadratic polynomial in years of (potential) experience and potentially other covariates.
