The adopted smoothing techniques working in time, frequency and time-frequency domain are the Savitzky-Golay filter modeled by third-order polynomial, the Fourier Transform and two types of Wavelet Transform (Mexican hat and Morlet).
In this paper, we address the temporal logic motion planning problem for mobile robots that are modeled by second order dynamics.
This paper deals with the design of an interval observer for plug flow reactors that are modeled by first-order hyperbolic partial differential equations.
These processes are modeled by first order hyperbolic partial differential equations with large and small parameters, which results in stiffness and multi-scale behavior.
The relaxation characteristics of these thermodynamic fluxes, which are a symbol of nonequilibrium characteristics, are modeled by first-order relaxation equations.
In particular, a 1D mathematical model is presented for tubular reactors considering a cylindrical symmetry, which is modeled by first- or second-order differential equations depending on the importance played by the axial diffusion.
This paper investigates the problem of designing a distributed H∞ fuzzy controller with constraint for a class of nonlinear spatially distributed processes modeled by first-order hyperbolic partial differential equations (PDEs).
The influence of charge on particle rejection can be modeled by first solving the Poisson Boltzmann equation for the electrostatic particle pore wall interaction energy, enabling one to predict the cross sectional particle concentration in a pore.
This procedure aims to solve a class of problems arising from the control of the systems with distributed parameters; these systems are modeled by second-order one-dimensional hyperbolic partial differential equations (hPDEs) with non-standard boundary conditions.
For example, window glasses, floor systems, bridge slabs, etc. are modeled by fourth-order PDEs.
Mechanical behaviors of a thin plate under tension are modeled by first-order shear deformation theory.
