Abstract
We consider a distributed variant of the Selkov mathematical model of glycolysis with diffusion and stochastic disturbances. The Turing instability zone, in which nonhomogeneous patterns are formed, is determined parametrically. Diversity of waveform spatial structures with different number of peaks is described and studied depending on the diffusion coefficients. The coexistence of various patterns of different waveforms and amplitudes is demonstrated. The quantitative analysis of the pattern formation from the random initial states is carried out using statistics and harmonic coefficients. Multistage noise‐induced transitions between coexisting spatial structures are discussed.
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