Reconstructing and comparing signal transduction networks from single-cell protein quantification data. [PDF]
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Homotopy Perturbation-Laplace Method for Solving Random Ordinary Differential Equations
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Dynamics and forecasting of an age-structured stochastic SIR model with Lévy perturbations via physics-informed neural networks. [PDF]
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An analytical approach to generating orbital maneuver sets for spacecraft on-orbit services. [PDF]
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Investigating the stochastic higher dimensional nonlinear Schrodinger equation to telecommunication engineering. [PDF]
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Stability Analysis of a Four-Species Periodic Diffusive Predator-Prey System with Delay and Feedback Control. [PDF]
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Sparse identification of nonlinear dynamics applied to the acoustic levitation of acoustically large objects. [PDF]
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Random Perturbation of Some Multi-dimensional Non-Lipschitz Ordinary Differential Equations
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Class of Perturbation Theories of Ordinary Differential Equations
Journal of Mathematical Physics, 1971A class of perturbation theories of ordinary differential equations is studied in a systematic and rigorous way. This class contains the perturbation theory by Kruskal [J. Math. Phys. 3, 806 (1962)] and its generalization discussed by Coffey [J. Math. Phys.
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Regular Perturbation of Ordinary Differential Equations
2015In this chapter we find asymptotic solutions of regularly perturbed equations and systems of equations, to which problems in mechanics are reduced. We consider Cauchy problems, problems for periodic solutions and boundary value problems.
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