Bifurcation for a free boundary problem modeling a protocell
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文摘
In this paper we consider a free boundary problem for a physico-chemical model of a protocell. This model of a self-maintaining unity or a protocell is based on the reaction and diffusion process, and a mechanism of self-control of the boundary. For any positive radius R, there exists a radially symmetric solution with radius r=R. In the more realistic three-space-dimensional case, we give a proof that there exist symmetry-breaking bifurcation branches of solutions with free boundary for small , where Yn,0 is the spherical harmonic of mode (n,0).
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