2024

• Bui, T., Ly, F. (2024). Calderon Zygmund Operators and Endpoint Spaces for Hermite Expansions. Journal of Fourier and Analysis and Applications, 30.
• Bui, T., Ly, F. (2024). Calderon–Zygmund Operators on Local Hardy Spaces. Potential Analysis, 60(1), 533-551. [More Information]
• Ly, F. (2024). On the L2 boundedness of pseudo-multipliers for Hermite expansions. Journal of Functional Analysis, 286(2), 110220-1-110220-27. [More Information]
• Ly, F. (2024). Weighted Estimates for Hermite pseudo-multipliers with rough symbols. Journal Of Approximation Theory, 300, 106043-1-106043-9. [More Information]

2023

• Ly, F., Naibo, V. (2023). Fractional Leibniz Rules Associated to Bilinear Hermite Pseudo-Multipliers. International Mathematics Research Notices, 2023 (7), 5401-5437. [More Information]
• Ly, F., Naibo, V. (2023). Hermite Besov and Triebel-Lizorkin Spaces and Applications. Revista de la Unión Matemática Argentina, 66(1), 243-263. [More Information]

2022

• Bui, T., Ly, F. (2022). Sharp Estimates for Schrödinger Groups on Hardy Spaces for 0 < p≤ 1. Journal of Fourier Analysis and Applications, 28(4), Article 70-1-Article 70-23. [More Information]

2021

• Ly, F., Naibo, V. (2021). Pseudo-multipliers and smooth molecules on Hermite Besov and Hermite Triebel-Lizorkin spaces. Journal of Fourier Analysis and Applications, 27. [More Information]
• Bui, T., Li, J., Ly, F. (2021). Weighted embeddings for function spaces associated with Hermite expansions. Journal Of Approximation Theory, 264, 105534. [More Information]

2020

• Bui, T., Ly, F. (2020). Improved heat kernel bounds for certain magnetic Schrodinger operators. Proceedings of the American Mathematical Society, 148(4), 1671-1677. [More Information]
• Phillips, C., Ly, F. (2020). Mathematics Education for Indigenous Students in Preparation for Engineering and Information Technologies. In D. H. Bailey, N. S. Borwein, R. P. Brent, R. S. Burachik et al (Eds.), From Analysis to Visualization: A Celebration of the Life and Legacy of Jonathan M. Borwein, Callaghan, Australia, September 2017, (pp. 153-169). Cham: Springer Nature Switzerland. [More Information]
• Bui, T., Duong, X., Ly, F. (2020). Maximal function characterizations for Hardy spaces on spaces of homogeneous type with finite measure and applications. Journal of Functional Analysis, 278(8), 108423. [More Information]
• Phillips, C., Ly, F. (2020). Progressing STEM Education Using Adaptive, Responsive Techniques to Support and Motivate Students. In Jack Frawley, Tran Nguyen, & Emma Sarian (Eds.), Transforming Lives and Systems: Cultural Competence and the Higher Education Interface, (pp. 75-95). Singapore: Springer Nature. [More Information]

2019

• Ly, F. (2019). An improved heat kernel bound for certain magnetic Schrodinger operators. 63rd Annual Meeting of the Australian Mathematical Society, To applicable: Not applicable.

2018

• Bui, T., Duong, X., Ly, F. (2018). Maximal function characterizations for new local Hardy-type spaces on spaces of homogeneous type. Transactions of the American Mathematical Society, 370(10), 7229-7292. [More Information]
• Bui, T., Ji, L., Ly, F. (2018). T1 criterions for generalised Calderon-Zygmund type operators on Hardy and BMO spaces associated to Schrodinger operators and applications. Scuola Normale Superiore di Pisa. Annali. Classe di Scienze., 18(1), 203-239. [More Information]

2017

• Ly, F., Bui, T., Li, J. (2017). An embedding result for Hermite distribution spaces. 61st Annual Meeting of the Australian Mathematical Society, Not applicable: Not applicable.
• Ly, F., Nicholas, J., Phillips, C. (2017). Blended Learning in Mathematics Support. 13th Biennial conference of the Association for Academic Language and Learning, Not applicable: Not applicable.
• Bui, T., D'Ancona, P., Duong, X., Li, J., Ly, F. (2017). Weighted estimates for powers and smoothing estimates of Schrodinger operators with inverse-square potentials. Journal of Differential Equations, 262(3), 2771-2807. [More Information]

2016

• Bui, T., Ly, F., Yang, S. (2016). Second-order Riesz transforms associated with magnetic Schrödinger operators. Journal of Mathematical Analysis and Applications, 437(2), 1196-1218. [More Information]
• Ly, F., Bui, T., Li, J. (2016). T1 criteria for generalized Calder´on–Zygmund type operators associated with Schrodinger operators. Australian Mathematical Society Meeting 2016, Canberra ACT: Australian Mathematical Society.

2014

• Ly, F. (2014). Second order Riesz transforms associated to the Schrödinger operator for p(less than or equal to)1. Journal of Mathematical Analysis and Applications, 410(1), 391-402. [More Information]