The phrase "assumptions can be generalized" is correct and usable in written English.
You can use it when discussing the applicability of certain assumptions across different contexts or situations.
Example: "In our research, we found that many of our assumptions can be generalized to a broader population, which strengthens our findings."
Alternatives: "assumptions can be applied broadly" or "assumptions can be extended."
The generalized parametric duality model results, established in this paper applying generalized ((mathcal {F},beta,phi,rho,theta,m -sounivexity assumptions,m -sounivexityized to the cassumptionsgeneralized ((mathcan {F},beta,phi,h(x^*,z),kappa (x^*,z),rho,theta,m))-sounivexity.
Most of these assumptions can be generalized as discussed at the end of this section.
The lighting model with the aforementioned assumptions can be generalized to incorporate multiple light sources, specular reflections, etc. using Eq. 8; if light sources and material properties are available.
We assume that each mobile node has the same candidate set of directions that it can move at a given time step (however, this assumption can be generalized to have different candidate sets for different mobile nodes).
The assumptions above can be generalized to any antenna array topology, that is, linear or rectangular, which is a distinctive feature of the proposed spatial channel model.
An important assumption of twin studies is that the results can be generalized to the general population, which mainly includes singletons.
This assumption simplifies the analysis and can be generalized to more interferers in simulations.
As our model closely reflected the actual WYD 2008 outbreak data, it is likely that our assumptions are valid and that our findings can be generalized to larger outbreaks.
A tacit assumption is that data from the rat can be generalized to the mouse, and fundamental species differences in hippocampal architecture and the fiber systems involved in sprouting are often ignored.
It turns out that we can relax the integrability assumption on Ω and that the integral operator itself can be generalized to a large extent.
