Poster Session – 2026
- Alisson Rafael Aguiar Barbosa – Universidade Federal de Uberlândia, Brazil. Extensible plate equation with thermal coupling under Coleman-Gurtin law and exponential perturbations.
- Anderson Campelo – Universidade Federal do Pará, Brazil. A Comparative Analysis of PINN and Finite Difference Method for Preserving the Asymptotic Behavior of a Time-Delayed Marine Riser Equation.
- Cristian Amador Loli Prudencio. Universidade Federal Fluminense, Brazil. Hierarchical null controllability for a non-degenerate quasi-linear parabolic system in 1-D.
- George Jose Bautista Sanchez – Universidade Federal Fluminense, Brazil. Well-posedness and exponential stability for a Bresse beam with time-varying boundary delay.
- Joelson Dias Martins – Universidade Federal do Pará, Brazil. A new insight into the exponential stabilization of viscoelastic Timoshenko systems with Fourier’s law.
- José Maria Lobato Junior – Universidade Federal do Pará, Brazil. Study of a suspension bridge governed by the Timoshenko assumptions with frictional damping and logarithmic source.
- Karen Eduarda Nobokite – Universidade Federal de Viçosa, Brazil. Study of singular elliptic problems involving the p-Laplacian.
- Michael Bravo Siqueira – Universidade Federal do Pará, Brazil. Energy decay and convergence analysis for a semilinear marine riser model.
- Sebastião Martins Siqueira Cordeiro Cordeiro – Universidade Federal do Pará, Brazil. Numerical Analysis for a Laminated Timoshenko’s beam with internal damping and logarithms source terms.
- Sheyla Silva Marinho – Universidade de Brasília, Brazil. Dynamics of a thermoelastic Bresse beam with memory.
- Talita Carneiro Matias – Universidade de Brasília, Brazil. Well-posedness and asymptotic dynamics of a nonlinear beam model.
- Tonival Sarges Correa – Universidade Federal do Pará, Brazil. On a suspension bridge model based on the Bresse hypotheses with two Kelvin-Voight damping terms acting on the angulas and longitudinal displacements, respectively.
- Vanessa Coelho Dos Santos – Universidade Federal de Juiz de Fora, Brazil. A version of the Lusternik-Schnirelmann theorem for Hilbert spaces.
- Xinyi Du – Universidade de Brasília, Brazil. On the stability of an abstract viscoelastic equation with time-dependent delay.