Analysis (A)

Title
BRANQUINHO, Amílcar, FOULQUIÉ-MORENO, Ana, RAMPAZZI, Karina (2026). Generalized semiclassical orthogonal polynomials on the unit circle: A Riemann-Hilbert perspective. Numerical Algorithms. Vol. 102, pp. 1803-1827.
ARAÚJO, Damião J., TEYMURAZYAN, Rafayel, URBANO, José Miguel (2026). Geometric properties of free boundaries in degenerate quenching problems. SIAM Journal on Mathematical Analysis. Vol. 58. 4, pp. 3599-3621.
ALCANTARA, Claudemir, SANTOS, Makson S., URBANO, José Miguel (2026). Gradient regularity for a class of singular or degenerate elliptic equations. Journal of Differential Equations. Vol. 458. Art. no. 114040, pp. 1-32.
PIMENTEL, Edgard, URBANO, José Miguel (Eds.). (2026). Modern methods in the analysis of free boundary problems. Cham: Springer.
CASTILLO, Kenier (2026). On the product of the extreme zeros of Laguerre polynomials. Results in Mathematics. Vol. 81. 1, Art. no. 9, pp. 1-14.
TEYMURAZYAN, Rafayel (2026). The fractional Laplacian: a primer. Edgard A. Pimentel and José Miguel Urbano (Eds.), Modern methods in the analysis of free boundary problems. (pp. 1-27). Cham: Springer.
BRANQUINHO, Amílcar, Juan E. F. Díaz, FOULQUIÉ-MORENO, Ana, MAÑAS, Manuel (2026). Uniform multiple orthogonal polynomials and Markov chains. Numerical Algorithms. Vol. 102, pp. 1743-1772.
DI FAZIO, Giuseppe, TEYMURAZYAN, Rafayel, URBANO, José Miguel Higher Hölder regularity for degenerate elliptic PDEs with data in Morrey spaces. Annali di Matematica Pura ed Applicata
PRAZERES, Disson dos, TEYMURAZYAN, Rafayel, URBANO, José Miguel Improved regularity for a nonlocal dead-core problem. Indiana University Mathematics Journal
ARAÚJO, Damião J., TEYMURAZYAN, Rafayel Interacting free boundaries in obstacle problems. Interfaces and Free Boundaries

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Title
Free Boundary Problems, Mean Field Games, Crowd Motion and Lipschitz Learning: The Infinity-Laplacian in Action
Orthogonality, approximation and integrability: applications in classical and quantum stochastic processes
Escola Delfos

Number of registers: 3.1