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CAMPOS, Geovan, FERREIRA, José Augusto, PENA, Gonçalo, ROMANAZZI, Giuseppe, (2026). A second order method for a drug release process defined by a differential Maxwell-Wiechert stress-strain relation.
Mathematical Modelling and Analysis
. Vol. 31. 1, pp. 1-25.
ARAÚJO, Adérito, NUNES, Diogo, (2026). A semi-implicit finite difference approach for the Swift Hohenberg equation: Stability, convergence, and pattern formation.
Applied Numerical Mathematics
. Vol. 220, pp. 373-383.
CÁRDENAS, Cristian Camilo, MESTRE, João Nuno, STRUCHINER, Ivan, (2026). Deformations of symplectic groupoids.
Transactions of the American Mathematical Society
. Vol. 379. 2, pp. 1371-1433.
CLEMENTINO, Maria Manuel, RODELO, Diana, (2026). Enriched aspects of calculus of relations and 2-permutability.
Journal of Algebra and Applications
. Art. no. 2650233, pp. 1-35.
SOUSA, Ercília, TABLINO-POSSIO, Cristina, KRAUSE, Rolf, SERRA-CAPIZZANO, Stefano, (2026). Fractional differential problems with numerical anti-reflective boundary conditions from a numerical linear algebra perspective: A computational study with an extensive numerical validation.
Applied Mathematics and Computation
. Vol. 513. Art. no. 129751, pp. 1-20.
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.
ITO, Masaru, GOUVEIA, João, LOURENÇO, Bruno F., (2026). Minimal hyperbolic polynomials and ranks of homogeneous cones.
Journal of Convex Analysis
. Vol. 33. 1&2, pp. 227-242.
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.
SILVA, Marco, SANTOS, José Luis, CURADO, Marília, LAM, Chan-Tong, NG, Benjamin K., (2026). SCENE: Serving cluster formation in cEll-free dyNamic environments.
Internet of Things
. Vol. 36. Art. no. 101873, pp. 1-12.
AZENHAS, Olga, FELLER, Mojdeh Tarighat, TORRES, Jacinta, (2026). Symplectic cacti, virtualization and Berenstein-Kirillov groups.
Journal of Combinatorial Algebra
. Vol. 10. 1/2, pp. 53-130.
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