Molla, A., & Nicolay, S. (February 2024). A functional definition of polynomial for connected Lie groups. Journal of Mathematical Analysis and Applications, 530 (1), 127679. doi:10.1016/j.jmaa.2023.127679 |
Molla, A., & Nicolay, S. (2023). The monomial functional equation for connected Lie groups. Aequationes Mathematicae. doi:10.1007/s00010-023-00969-8 |
Molla, A. (2022). Generalized polynomials and first steps towards multifractal analysis on Lie groups [Doctoral thesis, ULiège - Université de Liège]. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/294411 |
Molla, A. (07 September 2022). Hölder regularity and the Weierstrass monster functions on compact Lie groups [Poster presentation]. Fractals and Related Fields IV, Porquerolles, France. |
Molla, A. (21 June 2022). Pointwise regularity and multifractal analysis on Lie groups [Paper presentation]. Workshop in Functional and Complex Analysis, Valladolid, Spain. |
Molla, A. (13 May 2022). Hölder regularity and the Weierstrass monster functions on compact Lie groups [Paper presentation]. PhD Day 2022, Liège, Belgium. |
Molla, A. (28 September 2021). On Hölder regularity of functions on Lie groups and the sphere [Paper presentation]. GDR Analyse Multifractale et Autosimilarité 2021. |
Molla, A., & Nicolay, S. (27 February 2021). The Fréchet Functional Equation for Lie Groups. Mediterranean Journal of Mathematics, 18 (2). doi:10.1007/s00009-021-01701-z |
Molla, A. (02 October 2019). Generalizations of Fréchet equations on Lie groups and homogeneous spaces [Paper presentation]. Journées GDR Analyse Multifractale 2019, Vielsalm, Belgium. |
Molla, A. (08 March 2019). On some generalizations of Cauchy and Fréchet functional equations [Paper presentation]. Séminaire d'analyse Liège Trèves, Liège, Belgium. |
Molla, A. (26 November 2018). Sur quelques généralisations des équations de Cauchy et de Fréchet [Paper presentation]. Séminaire compréhensible. |
Molla, A., Nicolay, S., & Schneiders, J.-P. (October 2018). On some generalizations of the Fréchet functional equations. Journal of Mathematical Analysis and Applications, 466 (2), 1400-1409. doi:10.1016/j.jmaa.2018.06.058 |