Vol. 11 No. 3 (2020): Mathematics in Engineering, Science and Aerospace (MESA)

Articles

• Preface: On dynamics, control and applications to engineering and life science III

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• Mathematical analysis of electroencephalography applied to control brain machine interfaces

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• Position control of a flexible slewing system due a sliding mode controller optimized through the particle swarm optimization method

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• Analysis of a nonlinear sliding-mode oscillator applied to switched systems

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• Numerical analysis of the flow's stability resulting from the propeller's motion on an aero design aircraft

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• High speed elevator dynamic analysis and control on severe conditions

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• Mathematical model and dynamic analysis of pendulum system excitation via an electro-dynamical shaker

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• Dynamic integrity analysis on a non-ideal oscillator

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• Behavior dynamics of biochemistry reaction

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• Comparison between genetic algorithm and differential evolution tuning a fuzzy controller

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• On energy harvesting from ambient vibrations through an oscillating pendulum system fixed to a suspended platform

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• Conformable and fractal-fractional power-law modeling of coronavirus

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• Numerical results for sequential sub hyperbolic equation in one dimensional space

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• Analysis of generalized fractional differential equations and inclusions with non-local generalized fractional integral boundary conditions

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• Approximate model for cycle-averaged aerodynamic forces, and its application to stability and control of bird-scale flapping-wing aircraft

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• Dhage iteration method for IVPs of nonlinear first order hybrid fractional functional differential equations

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• New issues and results in nonlinear systems stability analysis (If the Lyapunov function has a constant limit for t→∞ , should its derivative always strive to zero?)

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• Periodic solutions for neutral summation-difference equations with infinite delay

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• Mathematical description of the bulk gas flow and that of the content impurity dispersion, which use temporal Caputo or Riemann-Liouville fractional order partial derivatives is nonobjective

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