• S. Eddargani, C. Manni, H. Speleers, On the redundancy of quadrature rules for multivariate polynomials on simplices and integration of multivariate splines on uniform splits, Journal of the European Mathematical Society.

• S. Eddargani, J. Jodar, M. L. Rodriguez, Two-stage fault detection based on continuous PU-RBF and null rule scheme, Mathematics and Computers in Simulation.

• S. Eddargani, A. Sbai, Minimal time for the pointwise controllability of degenerate singular parabolic equations and related numerical simulation based on B-splines, Journal of Computational and Applied Mathematics 473 (2026) 116892. 10.1016/j.cam.2025.116892 

• S. Eddargani, C. Manni, H. Speleers, Qu†adrature rules for splines of high smoothness on uniformly refi€ned triangles, Mathematics of Computation 95 (2026) 321-338. 10.1090/mcom/4058 

• S. Eddargani, T. Lyche, C. Manni, H. Speleers, Quadrature rules for C1 quadratic spline finite elements on the Powell–Sabin 12-split, Computer Methods in Applied Mechanics and Engineering 430 (2024) 117196. 10.1016/j.cma.2024.117196 

• D. Barrera, S. Eddargani, M. J. Ibanez, S. Remogna, Local C2-smooth spline quasi-interpolation methods, Applied Mathematics Leˆers 160 (2025) 109346. 10.1016/j.aml.2024.109346 

• D. Barrera, F. Dell'Accio, S. Eddargani, F. Nudo, Approximating the Powell-Sabin finite element method via constrained mock-Chebyshev least squares operator. Mathematical And Computational Modelling, Approximation and Simulation, SEMA SIMAI Springer Series 41. 10.1007/978-3-032-01114-5_7

• D. Barrera, S. Eddargani, M. J. Ibanez, S. Remogna, Construction of 2D explicit cubic quasi-interpolating splines in Bernstein-Bézier form. In: Lanini, M., Manni, C., Schenck, H. (eds) Approximation Theory and Numerical Analysis Meet Algebra, Geometry, Topology. INdAM 2022. Springer INdAM Series, vol 60.  (arxiv)

• F. Arandiga, D. Barrera, S. Eddargani, ENO and WENO cubic quasi-interpolating splines in Bernstein-Bézier form, Mathematics and Computers in Simulation, 2024. 10.1016/j.matcom.2024.06.001 

• M. Boushabi, S. Eddargani, M. J. Ibanez, A. Lamnii, Normalized B-spline-like representation for low-degree Hermite osculatory interpolation problems, Mathematics and Computers in Simulation, 225 (2024) 98-110.  10.1016/j.matcom.2024.05.011

• F. Arandiga, D. Barrera, S. Eddargani, M. J. Ibanez, J. B. Roldan, Non-uniform WENO-based quasi-interpolating splines from the Bernstein-Beziér representation and applications, Mathematics and Computers in Simulation,  223 (2024) 158-170. 10.1016/j.matcom.2024.04.006 

• D. Barrera, S. Eddargani, M J. Ibanez, S. Remogna, Low-degree spline quasi-interpolants in the Bernstein basis, Applied Mathematics and Computation, 2023, 424, 115011. 10.1016/j.amc.2023.128150 

• D. Barrera, S. Eddargani, M J. Ibanez, S. Remogna, Spline quasi-interpolation in the Bernstein basis on the Powell-Sabin 6-split of type-1 triangulation, Journal of Computational and Applied Mathematics 424 (2023) 115011. 10.1016/j.cam.2022.115011 

• D. Barrera, S. Eddargani, A. Lamnii, On C^2 cubic quasi-interpolating splines and their computation by subdivision via blossoming, Journal of Computational and Applied Mathematics 420 (2023) 114834. 10.1016/j.cam.2022.114834 

• F. J. Ariza, D. Barrera, S. Eddargani, M J. Ibanez, J. F. Reinoso, Spline quasi-interpolation in the Bernstein basis and its application to digital elevation models, Mathematical Methods in the Applied Sciences 46 (2) 2023, 1687–1698. 10.1002/mma.8602 

• S. Eddargani, A. Lamnii, M. Louzar, M. Oraiche, C^2 Cubic algebraic hyperbolic spline interpolating scheme by means of integral values, Mathematics 10 (9) 2022, 1490. 10.3390/math10091490 

• D. Barrera, S. Eddargani, M J. Ibanez, A. Lamnii, A new approach to deal with C^2 cubic splines and its application to superconvergent quasi-interpolation, Mathematics and Computers in Simulation 194 (2022) 401–415. 10.1016/j.matcom.2021.12.003 

• S. Eddargani, D. Barrera, A. Lamnii, A novel construction of B-spline-like bases for a family of many knot spline spaces and their application to quasi-interpolation, Journal of Computational and Applied Mathematics 404 (2021) 113761. 10.1016/j.cam.2021.113761 

• S. Eddargani, D. Barrera, M J. Ibanez, A. Lamnii, A geometric characterization of Powell-Sabin triangulations allowing the construction of C^2 quartic splines, Computers & Mathematics with Applications 100 (2021) 30–40. 10.1016/j.camwa.2021.08.028 

• S. Eddargani, D. Barrera, M J. Ibanez, A. Lamni, M. Lamnii, Quasi-interpolation in a space of C^2 sextic super-splines over Powell-Sabin triangulations, Mathematics 9 (18) 2021, 2276. 10.3390/math9182276 

• S. Eddargani, A. Lamnii, M. Lamnii, On algebraic trigonometric integro splines, ZAMM 2 (2020) e201900262. 10.1002/zamm.201900262 

• S. Eddargani, A. Lamnii, M. Lamnii, D. Sbibih, A. Zidna, Algebraic hyperbolic spline quasi-interpolants and applications, Journal of Computational and Applied Mathematics 347 (2019) 196–209. 10.1016/j.cam.2018.08.018 

• D. Barrera, M. J. Ibanez, S. Eddargani, R. Rocio, F. J. Ariza, J. F. Reinoso, Horizontal accuracy assessment of a novel algorithm for approximate a surface to a DEM, Proc. Int. Cartogr. Assoc. 4, 11. 10.5194/ica-proc-4-11-2021 

• S. Eddargani, D. Barrera, A. Lamni, M. Oraiche, On non-polynomial monotonicity-preserving C^1 spline interpolation, Computational and Mathematical Methods 2021, 10.1002/cmm4.1160. 10.1002/cmm4.1160 

• S. Eddargani, D. Barrera, A. Lamnii, Uniform algebraic hyperbolic spline quasi-interpolant based on mean integral values, Computational and Mathematical Methods 2020, 10.1002/cmm4.1123. 10.1002/cmm4.1123 

S. Eddargani, Approximation by spline functions on Powell-Sabin triangulations.

PhD dissertation, The University of Granada, Spain. Thesis