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Chemical reaction network approaches to Biochemical Systems Theory.

This paper provides a framework to represent a Biochemical Systems Theory (BST) model (in either GMA or S-system form) as a chemical reaction network with power law kinetics. Using this…
PubMed (opens in a new tab)

HOMOGENIZATION OF A PARABOLIC PROBLEM WITH AN IMPERFECT INTERFACE

We describe heat diffusion in a two-component composite conductor with an "periodic interface. Due to an imperfect contact on the interface, the heat flow through the interface is proportional to the…

Asymptotic analysis of a multiscale parabolic problem with a rough fast oscillating interface

This paper is concerned with the well posedness and homogenization for a multiscale parabolic problem in a cylinder Q of $${\mathbb {R}}^N $$RN. A rapidly oscillating non-smooth interface inside Q…
Springer Nature (opens in a new tab)

CORRECTOR RESULTS FOR A PARABOLIC PROBLEM WITH A MEMORY EFFECT

The aim of this paper is to provide the correctors associated to the homogenization of a parabolic problem describing the heat transfer. The results here complete the earlier study in (Jose, Rev.…
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A Mathematical Model of Intra-Colony Spread of American Foulbrood in European Honeybees (Apis mellifera L.)

A compartmental (SI framework) model is constructed to represent the spread of AFB within a colony and can be used to forecast the transmission timeline of AFB infection and to evaluate the control strategies for minimizing a possible epidemic.
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Reactant subspaces and kinetics of chemical reaction networks

This paper studies a chemical reaction network’s (CRN) reactant subspace, i.e. the linear subspace generated by its reactant complexes, to elucidate its role in the system’s kinetic behaviour. We…
Springer Nature (opens in a new tab)

Reaction networks and kinetics of biochemical systems.

This paper uses algebraic properties of kinetic sets to study the set of complex factorizable kinetics CFK(N) on a CRN, which shares many characteristics with its subset of mass action kinetics, and extends the Theorem of Feinberg-Horn on the coincidence of the kinetic and stoichiometric subsets of a mass action system to CF kinetics.
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Complex Balanced Equilibria of Weakly Reversible Power Law Kinetic Systems

ARE ANTLION LARVAE (MYRMELEON ANGUSTIPENNIS) NOCTURNAL

It was found out that during the night, antlion larvae are more active compared to the day in relation to the number of new pits built every hour.

Complex Balanced Equilibria of Weakly Reversible Poly-Pl Systems: Existence, Stability, and Robustness

Poly-PL kinetic systems (PYK) are kinetic systems consisting of nonnegative linear combinations of power law functions. In this contribution, we analyze these kinetic systems using two main…
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