Large time behavior of differential equations with drifted periodic coefficients modeling carbon storage in soil

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Large time behavior of differential equations with drifted periodic coefficients and modeling Carbon storage in soil

This paper is concerned with the linear ODE in the form y(t) = λρ(t)y(t)+b(t), λ < 0 and which represents a simplified model of storage of the carbon in the soil. In the first part, we show that, for a periodic function ρ(t), a linear drift in the coefficient b(t) involves a linear drift for the solution of this ODE. In the second part, we give sufficient conditions on the coefficients to ensur...

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Large time behavior of differential equations with drifted periodic coefficients modeling carbon storage in soil

This paper is concerned with the linear ODE in the form y(t) = λρ(t)y(t) + b(t), λ < 0 which represents a simplified storage model of the carbon in the soil. In the first part, we show that, for a periodic function ρ(t), a linear drift in the coefficient b(t) involves a linear drift for the solution of this ODE. In the second part, we extend the previous results to a classical heat non-homogene...

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ژورنال

عنوان ژورنال: Applied Mathematics and Computation

سال: 2012

ISSN: 0096-3003

DOI: 10.1016/j.amc.2011.11.058