Al-Janabi, S., Figula, Á.: Geodesic vectors and flat totally geodesic subalgebras of six-dimensional filiform metric Lie algebras.
J. Geom. 115 (1), 1-39, 2024.

Figula, Á., Nagy, P.: Malcev-like binary Lie algebras of dimension 5.
Commun. Algebr. [Epub ahead of print] (-), 1-27, 2024.

Figula, Á.: Anti-Commutative Algebras and Their Groups of Automorphisms.
In: Book of Abstracts, XIII International Conference of the Georgian Mathematical Union. Szerk.: Guram Gogishvili, Maia Japoshvili, Georgian Mathematical Union; Batumi Shota Rustaveli State University, Batumi, 109, 2023.

Ficzere, K., Figula, Á.: Classification of 5-dimensional anti-commutative lie algebras.
In: Book of Abstracts, RIGA 2023 /ed. Ion Mihai, Adela Mihai, Bucharest University Press, Bucharest, 16, 2023.

Figula, Á., Nagy, P.: Classification of a family of 4-dimensional anti-commutative algebras and their automorphisms.
Linear Alg. Appl. 656 385-408, 2023.

Figula, Á., Silling, S.: Egy geometriai kapcsolat a Fibonacci-sorozat és a Lucas-számok sorozata között.
Érintő. 30 (4), 1-9, 2023.

Figula, Á., Nagy, P.: Extensions and tangent prolongations of differentiable loops.
J. Algebra. 619 99-129, 2023.

Figula, Á.: Extensions and tangent prolongations of differentiable loops.
In: Book of Abstracts, RIGA 2023 /ed. Ion Mihai, Adela Mihai, Bucharest University Press, Bucharest, 17, 2023.

Al-Abayechi, A., Figula, Á.: Geodesic Vectors and Flat Totally Geodesic Subalgebras in Nilpotent Metric Lie Algebras.
J. Math. Sci. 275 (6), 660-673, 2023.

Figula, Á., Al-Janabi, S.: Isometry groups of six-dimensional filiform nilmanifolds.
Int. J. Group Theory. 12 (2), 67-80, 2023.

Ficzere, K., Figula, Á.: Isometry groups of six-dimensional nilmanifolds.
Aequ. Math. 97 (4), 725-752, 2023.

Figula, Á., Juhász, T.: On the derived length of the unit group of group algebras of groups with cyclic commutator subgroup.
COMMUN ALGEBRA. 51 (2), 633-647, 2023.

Al-Janabi, S., Figula, Á.: Totally geodesic subalgebras of 6-dimensional nilmanifolds having nilpotency classes 3 and 4.
In: Book of Abstracts, RIGA 2023 /ed. Ion Mihai, Adela Mihai, Bucharest University Press, Bucharest, 2, 2023.

Figula, Á., Kása, E.: A trigonometria tanítása a realisztikus matematikai módszerrel online környezetben.
In: Hatékony Tanulás. Szerk.: Di Blasio Barbara, Demeter Gáborné, Magyar Tudományos Akadémia Pécsi Területi Bizottsága III. Matematikai és Informatikai Tudományok Szakbizottság, Szakmódszertan és Hatékony Tanulás Munkabizottság, Pécs, 82-104, 2022. ISBN: 9789636260804

Ficzere, K., Figula, Á.: Isometry groups of six-dimensional nilmanifolds.

Ficzere, K., Figula, Á., Hannusch, C., Kása, E.: Lehre der Trigonometrie anhand realistischer Aufgaben im Online-Unterricht.
Teach. math. comput. sci. 20 (1), 87-105, 2022.

Falcone, G., Figula, Á., Hannusch, C.: On the generating matrices of Goppa codes over hyperelliptic curves.
JRMS. 37 (3), 273-279, 2022.

Al-Abayechi, A., Figula, Á.: Topological Loops with Decomposable Solvable Multiplication Groups.
Results Math. 77 (1), 1-34, 2022.

Figula, Á., Lomjaria, G., Ficzere, K.: Differential Equations and Their Lie Symmetry Groups.
In: Riemann Geometry and Applications / Adela Mihai, Ion Mihai, Bucharest University Press, Bucharest, 99-138, 2021. ISBN: 9786061613250

Falcone, G., Figula, Á., Hannusch, C.: Explicit Bases of the Riemann-Roch Spaces on Divisors on Hyperelliptic Curves.

Figula, Á.: Gördülő akrobatikus eszközök.
Érintő. 21 1-18, 2021.

Figula, Á.: Nilmanifolds and totally geodesic subalgebras of metric nilpotent Lie algebras.
In: RIGA 2021 - BOOK OF ABSTRACTS / Adela Mihai, Bucharest University Press, Bucharest, 7, 2021.

Al-Abayechi, A., Figula, Á.: On the structure of topological loops with solvable multiplication groups.
In: RIGA 2021 - BOOK OF ABSTRACTS. Ed.: Adela Mihai, Bucharest University Press, Bucharest, 7-8, 2021.

Figula, Á., Al-Abayechi, A.: Topological loops having solvable indecomposable Lie groups as their multiplication groups.
Transform. Groups. 26 (1), 279-303, 2021.

Al-Abayechi, A., Figula, Á.: Geodesic vectors and flat totally geodesic subalgebras in nilpotent metric Lie algebras.
Itogi Nauki i Techniki. Ser. Sovrem. Mat. Pril. Temat. Obz. 177 10-23, 2020.