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A second-generation protocol was developed for the more general coupling of alkylmagnesium halides and benzylic ethers.
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However, to our knowledge, the generalized reflexive solution to the more general coupled matrix equation (1) and the optimal approximation reflexive solution have not been derived.
System (3) is a special case of more general coupled systems.
Robust heteroclinic cycles (RHCs) can appear as robust attractors in Lotka-Volterra-type winnerless competition (WLC) models as well as in more general coupled and/or symmetric systems.
Starting from the results in [31], our main aim of this paper is to obtain more general coupled fixed point theorems for the mappings having no mixed monotone property and satisfying a contractive condition which is more general than (1.2).
Motivated by the work cited above, in this paper, we use a coincidence degree theory approach for condensing maps to obtain sufficient conditions for the existence and uniqueness of solutions to more general coupled systems of nonlinear multi-point boundary value problems.
Starting from the results in [22], our main aim in this paper is to obtain more general coupled fixed point theorems for mixed monotone operators F : X × X → X satisfying a generalized Meir-Keeler contractive condition which is significantly weaker than (1.6).
Then model description, definition, and theoretical results of robust synchronization of more general coupled synthetic genetic networks will be introduced for further study in the sequel.
For the kernel functions in the synaptic coupling, pure excitations, lateral inhibition, the lateral excitations and more general synaptic couplings (e.g., oscillating kernel functions) are considered.
More general cases of coupled one- and two-dimensional subsystems are then considered.
In the study of the fixed points for an operator, it is sometimes useful to consider a more general concept, namely coupled fixed points.
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CEO of Professional Science Editing for Scientists @ prosciediting.com