TY - JOUR
T1 - Mesure invariante d'une equation integrale stochastique a coefficients periodiques et applications a un modele d'epidemiologie
AU - Tornatore, Elisabetta
PY - 2012
Y1 - 2012
N2 - We consider a stochastic integral equation, whose coe cients are periodicin time. Under a suitable condition we prove the existence of an invariant mesure for thisstochastic equation. This invariant mesure is constructed on a Banach space of continuousfunctions. We study also its application to an epidemiologic model of malaria, whichconcerns the infected population and the vector population.
AB - We consider a stochastic integral equation, whose coe cients are periodicin time. Under a suitable condition we prove the existence of an invariant mesure for thisstochastic equation. This invariant mesure is constructed on a Banach space of continuousfunctions. We study also its application to an epidemiologic model of malaria, whichconcerns the infected population and the vector population.
KW - epidemiological model
KW - integral stochastic equation
KW - invariant measure
KW - epidemiological model
KW - integral stochastic equation
KW - invariant measure
UR - http://hdl.handle.net/10447/64919
M3 - Article
SN - 2218-4414
VL - 3
SP - 27
EP - 44
JO - AFRICA MATHEMATICS ANNALS
JF - AFRICA MATHEMATICS ANNALS
ER -