Litcius/Paper detail

Solving coefficient inverse problems for nonlinear singularly perturbed equations of the reaction-diffusion-advection type with data on the position of a reaction front

D. V. Lukyanenko, A. A. Borzunov, Maxim Shishlenin

2021Communications in Nonlinear Science and Numerical Simulation48 citationsDOI

Topics & Concepts

Inverse problemPosition (finance)Nonlinear systemMathematicsInverseReaction–diffusion systemDiffusionAdvectionApplied mathematicsMathematical analysisPhysicsGeometryThermodynamicsFinanceEconomicsQuantum mechanicsNumerical methods in inverse problemsDifferential Equations and Numerical MethodsRadiative Heat Transfer Studies
Solving coefficient inverse problems for nonlinear singularly perturbed equations of the reaction-diffusion-advection type with data on the position of a reaction front | Litcius