The phrase "assume the relation" is correct and usable in written English.
It can be used in contexts where one is establishing a connection or correlation between two or more entities or variables, often in academic or analytical discussions.
Example: "In our analysis, we will assume the relation between temperature and pressure to be linear for simplicity."
Alternatives: "presume the connection" or "take the relationship for granted."
Furthermore, in order to reduce the parameters involved in the simulations, we will assume the relation J1=J2≡J for the intersite interaction term as well as kB=1 for the Boltzmann constant.
For a reaction r involving only simple stoichiometries, we assume the relation Γ(r) to be bijective, i.e., there is an one-to-one correspondence between substrate and product atoms.
In the second scenario, we assume the relation between personality and social relationships is independent of age and we reanalyze the data of Sturaro et al. using prior information taken from Neyer and Asendorpf and from Asendorpf and van Aken (2003).
As we cannot a priori assume the relations of interest in this study to be linear, this is an important feature.
These results suggest that the particular date of the dataset from which the calibration and application data are obtained may be mostly arbitrary assuming the relation between the dependent and independent variables does not change over time.
Co-occurrence assumes the relation is a connectivity statement.
In the absence of contrary experimental evidence we will assume the simplest relation, linear decay, at rates dj[j] for all components (i.e. j = B, R, C, F).
Did Marx not say something similar in his well-known formula of how, in the universe of commodities, "relations between people assume the guise of relations among things"?
A related question is whether we can assume that the relation between home computer use and reading achievement generalizes over time.
Now, we assume that the relation (3.19) holds for.
Based on these experiments, we assume that the relation between the diameter of a hole d and the penetration time t is roughly given by the power law t t max = β 1 d d max β 2, (5).
