The phrase "a potential theory" is correct and usable in written English.
It can be used when discussing a theory that may be plausible or possible but has not yet been proven or widely accepted.
Example: "The researchers proposed a potential theory to explain the unusual behavior observed in the experiment."
Alternatives: "a possible theory" or "a plausible theory".
A potential theory is presented for the problem of two moving circular cylinders, with possibly different radii, large motions, immersed in an perfect stagnant fluid.
Moreover, a potential theory could be summarized that, root growth was regulated by ABA, ABA/(ZR+GA+IAA), and stomatal conductance was regulated by ZR, ZR/ABA.
A potential theory which is completely analogous to the linear one can be constructed in the nonlinear case too.
Maybe externalism could be right about present justified true beliefs, but externalism could not offer a good explanation for future justified true beliefs.4 If this is true, then with regard to an epistemic ground for futures studies, there is only internalism left when it comes to a potential theory of epistemology.
In theory, a potential possibility for the difference of the DC subsets in generating protective immunity is because the DC subsets are different in uptaking and/or hosting BCG thus leading to differential immune responses.
In Section 2, we formulate a linear potential theory and obtain mathematical expressions for the velocity potential.
The emergence of string theory as a potential unified theory of nature began with his discovery of Calabi-Yau compactifications1.
"Deep-water plunging breakers: a comparison between potential theory and experiments," Journal of Fluid Mechanics, 198: 423-442 (1988) (with Dommermuth, D.G., et al).
This paper extends the QALE-FEM (quasi arbitrary Lagrangian Eulerian finite element method) based on a fully nonlinear potential theory, which was recently developed by the authors [Q.W. Ma, S. Yan, Quasi ALE finite element method for nonlinear water waves, J. Comput.
The problem is deeply related to the study of minimal surfaces and the capacity of a set in potential theory as well.
Based on these, a size-dependent constitutive potential theory for porous material has been developed.
