This paper characterizes the dynamics of the positive solutions of ::: a class of sublinear parabolic cooperative systems whose analysis is ::: imperative for ascertaining the dynamics of wider classes of ::: sublinear cooperative and superlinear indefinite Reaction-Diffusion ::: systems, like those introduced by Lopez-Gomez and ::: Molina-Meyer [15].
The aim of this work is to ascertain the characterization of the existence of coexistence states for a class of cooperative systems supported by the study of an associated non-local equation through classical variational methods. Thanks to those results, we are able to obtain the blow-up behavior of the solutions in the whole domain for certain values of the main continuation parameter.
Berzelius failed to make use of Faraday's electrochemical laws in his laborious determination of equivalent weights.