Centre for Mathematics, University of Coimbra

Publications

Title
Authors
Publication Year
Scientific Areas
Type

Publications
ARAÚJO, Damião J., SÁ, Ginaldo S., URBANO, José Miguel, (2024). Sharp regularity for a singular fully nonlinear parabolic free boundary problem. Journal of Differential Equations. Vol. 389, pp. 90-113.
MBOUNA, Dieudonné, SUZUKI, Alexandre, (2024). Some Appell-type orthogonal polynomials on lattices. Ramanujan Journal. Vol. 64, pp. 807-822.
PREZADO, Rui, (2024). Some aspects of descent theory and applications. PhD Thesis. University of Coimbra.
CLAIN, Stéphane, FIGUEIREDO, J., (2024). Stencil and kernel optimisation for mesh-free very high-order generalised finite difference method. Mathematics and Computers in Simulation. Vol. 218, pp. 49-78.
RINALDI, Francesco, VICENTE, Luís Nunes, ZEFFIRO, Damiano, (2024). Stochastic trust-region and direct-search methods: A weak tail bound condition and reduced sample sizing. SIAM Journal on Optimization. Vol. 34. 2, pp. 2067-2092.
JANELIDZE, George, SOBRAL, Manuela, (2024). Strict monadic topology II: descent for closure spaces. Cahiers de Topologie et Géométrie Différentielle Catégoriques. Vol. 65. 3, pp. 272-293.
SUZUKI, Alexandre, (2024). Sturm's comparison theorem for classical discrete orthogonal polynomials. Results in Mathematics. Vol. 79. 4, Article number 153, pp. 1-13.
JESUS, Diogo, HENRIQUES, Carla, MATOS, Ana Cristina, DORIA, Andrea, INÊS, Luis Sousa, (2024). Systemic Lupus Erythematosus Disease Activity Score Remission and Low Disease Activity States Discriminate Drug From Placebo and Better Health-Related Quality of Life. Arthritis Care & Research. Vol. 76. 6, pp. 788-795.
GRIFFITH, Matthew, ARAÚJO, Adérito, TRAVASSO, Rui, SALVADOR, Armindo, (2024). The architecture of redox microdomains: Cascading gradients and peroxiredoxins' redox-oligomeric coupling integrate redox signaling and antioxidant protection. Redox Biology. Vol. 69. Article number 103000, pp. 1-14.
GORDILLO-NÚÑEZ, Guillermo, ALVAREZ-NODARSE, Renato, QUINTERO, Niurka R., (2024). The complete solution of the Schrödinger equation with the Rosen-Morse type potential via the Nikiforov-Uvarov method. Physica D-Nonlinear Phenomena. Vol. 458, pp. 1-12.

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