Pages that link to "Item:Q3869123"
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The following pages link to Mathematical analysis of enzyme-substrate reaction diffusion in some biochemical systems (Q3869123):
Displaying 12 items.
- An efficient Chebyshev wavelet based analytical algorithm to steady state reaction-diffusion models arising in mathematical chemistry (Q283222) (← links)
- Application of He's variational iteration method in nonlinear boundary value problems in enzyme-substrate reaction diffusion processes. I: The steady-state amperometric response (Q552030) (← links)
- Models of genetic control by repression with time delays and spatial effects (Q1065743) (← links)
- On convergence and asymptotically almost periodicity of solutions of reaction-diffusion systems (Q1072009) (← links)
- Monotone iterative methods for finite difference system of reaction- diffusion equations (Q1074323) (← links)
- Coexistence and stability of a competition-diffusion system in population dynamics (Q1161702) (← links)
- Trend to equilibrium for a reaction-diffusion system modelling reversible enzyme reaction (Q1706280) (← links)
- Multiple solutions of a boundary-value problem in enzyme kinetics (Q1820079) (← links)
- Approximation theorems of a solution of amperometric enzymatic reactions based on Green's fixed point normal-\(S\) iteration (Q2166830) (← links)
- Reaction diffusion equations with nonlinear boundary conditions (Q3669834) (← links)
- On nonlinear parabolic equations with abruptly changing nonlinear boundary conditions (Q3921578) (← links)
- Periodic solutions of coupled semilinear parabolic boundary value problems (Q3964950) (← links)
