On a generalized Klausmeier model
Copyright policy )On a generalized Klausmeier model
<abstract><p>In this paper we study a generalized Klausmeier model replacing the integer derivative by a local fractional derivative. This derivative enables us to consider a wide range of systems with already well-known derivatives. We analyze the stability of this new model as well as the homotopic perturbation method. Finally, an inverse problem associated with a real data set is solved.</p></abstract>
Financial economics, Economics, Social Sciences, Geometry, Set (abstract data type), stability analysis, Theory and Applications of Fractional Differential Equations, Mathematical analysis, Quantum mechanics, Decision Sciences, Perturbation (astronomy), Machine learning, QA1-939, FOS: Mathematics, homotopic perturbation method, Stability (learning theory), Anomalous Diffusion Modeling and Analysis, Applied Mathematics, Physics, Mathematical optimization, Fractional calculus, fractional derivative, Applied mathematics, Computer science, Programming language, Fractional Derivatives, Modeling and Simulation, Derivative (finance), Physical Sciences, Uncertainty Quantification and Sensitivity Analysis, Inverse problem, inverse problem, Integer (computer science), Statistics, Probability and Uncertainty, Inverse, klausmeier model, TP248.13-248.65, Mathematics, Biotechnology
Financial economics, Economics, Social Sciences, Geometry, Set (abstract data type), stability analysis, Theory and Applications of Fractional Differential Equations, Mathematical analysis, Quantum mechanics, Decision Sciences, Perturbation (astronomy), Machine learning, QA1-939, FOS: Mathematics, homotopic perturbation method, Stability (learning theory), Anomalous Diffusion Modeling and Analysis, Applied Mathematics, Physics, Mathematical optimization, Fractional calculus, fractional derivative, Applied mathematics, Computer science, Programming language, Fractional Derivatives, Modeling and Simulation, Derivative (finance), Physical Sciences, Uncertainty Quantification and Sensitivity Analysis, Inverse problem, inverse problem, Integer (computer science), Statistics, Probability and Uncertainty, Inverse, klausmeier model, TP248.13-248.65, Mathematics, Biotechnology
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