32 research outputs found
General decay of the solution for a viscoelastic wave equation with a time-varying delay term in the internal feedback
In this paper we consider a viscoelastic wave equation with a time-varying
delay term, the coefficient of which is not necessarily positive. By
introducing suitable energy and Lyapunov functionals, under suitable
assumptions, we establish a general energy decay result from which the
exponential and polynomial types of decay are only special cases.Comment: 11 page
Existence and blow up of solutions to a Petrovsky equation with memory and nonlinear source term
General decay rate estimates for a semilinear parabolic equation with memory term and mixed boundary condition
General decay of nonlinear viscoelastic Kirchhoff equation with BalakrishnanâTaylor damping and logarithmic nonlinearity
COVID-19 detection from Xray and CT scans using transfer learning
Abstract
Since the novel coronavirus SARS-CoV-2 outbreak, intensive research has been conducted to find suitable tools for diagnosis and identifying infected people in order to take appropriate action. Chest imaging plays a significant role in this phase where CT and Xrays scans have proven to be effective in detecting COVID-19 within the lungs. In this research, we propose deep learning models using Transfer learning to detect COVID-19. Both X-ray and CT scans were considered to evaluate the proposed methods
General Decay Rate for Nonlinear Thermoviscoelastic System with a Weak Damping and Nonlinear Source Term
Stabilisation of large motions of EulerâBernoulli beams by boundary controls
This paper proposes a design of boundary controls for stabilisation of EulerâBernoulli beams with large motions and non-neglectable moment of inertia under external loads. Common types of boundary conditions in practice are considered. The designed boundary controllers guarantee globally practical Kâ-exponential stability of closed-loop system. The control design, well-posedness and stability analysis are based on two Lyapunov-type theorems developed for a class of evolution systems in Hilbert space