Titlebook: Mathematical Modeling of Mitochondrial Swelling; Messoud Efendiev Book 2018 Springer Nature Switzerland AG 2018 35B40 35K45 37N25.swollen

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小母馬

Model Description,ions: Sect. 3.1 is devoted to existing models that are focused on the evolution in time of mitochondria and, as a consequence, are described by ordinary differential equations (ODE models); they do not take into account local effects and only work with mean values over the whole domain. Coming from

Daily-Value

Mathematical Analysis of Vitro Models,ained model and prove the well posedness of the PDE-ODE systems corresponding to it. Having ordinary differential equations describing the evolution in time of three subpopulations of mitochondria indicates that we assume the mitochondria in the test tube, as well as within cells, do not move in any

平靜生活

The Swelling of Mitochondria: In Vivo,tube. Here there are three main factors that differ a great deal from the in vitro case, which was considered in Chap. ., that is: .This chapter consists of two subsections. In Sect. 5.4, we formulate mitochondria swelling scenario in vivo as a PDE-ODE system with Robin boundary conditions, which in

Bravado

The Swelling of Mitochondria: Degenerate Diffusion,the well posedness of solutions under homogeneous Dirichlet boundary conditions. Note that we cannot apply the methods developed in the previous chapters for nondegenerate diffusion and new methods have been developed in order to study both well posedness and asymptotic behavior of solutions. In thi

優(yōu)雅

progestogen

暫時(shí)中止

Messoud Efendievecutive historical phases of capitalist production since 1825] are not subject to any serious reservations, they are not sufficient proof of the existence of long-range cycles. To prove this theory it would be necessary to show that there exists a causal relation between two consecutive phases of th

Basilar-Artery

Analogy

Messoud Efendievecutive historical phases of capitalist production since 1825] are not subject to any serious reservations, they are not sufficient proof of the existence of long-range cycles. To prove this theory it would be necessary to show that there exists a causal relation between two consecutive phases of th