Citations Report

Journal of Generalized Lie Theory and Applications : Citations & Metrics Report

Articles published in Journal of Generalized Lie Theory and Applications have been cited by esteemed scholars and scientists all around the world.

Journal of Generalized Lie Theory and Applications has got h-index 14, which means every article in Journal of Generalized Lie Theory and Applications has got 14 average citations.

Following are the list of articles that have cited the articles published in Journal of Generalized Lie Theory and Applications.

	2022	2021	2020	2019	2018
Year wise published articles	60	22	13	2	6
Year wise citations received	253	216	209	191	177

Journal total citations count	2314
Journal impact factor	1.1
Journal 5 years impact factor	10.05
Journal cite score	8.86
Journal h-index	14
Journal h-index since 2018	11

Important citations

Börjeson, K., 2017. Free loop spaces, Koszul duality and A-infinity algebras (Doctoral dissertation, Department of Mathematics, Stockholm University). View at Publisher View at Google Scholar View at Indexing
Aizawa, N., Isaac, P.S. and Segar, J., 2018. $\mathbb {Z} _2\times\mathbb {Z} _2 $ generalizations of ${\cal N}= 1$ superconformal Galilei algebras and their representations. arXiv preprint arXiv:1808.09112. View at Publisher View at Google Scholar View at Indexing
Sala, Francesco. "Symplectic structures on moduli spaces of framed sheaves on surfaces." Open Mathematics 10, no. 4 (2012): 1455-1471. View at Publisher View at Google Scholar View at Indexing
Al-Abayechi A. TOPOLOGICAL LOOP WITH SOLVABLE MULTIPLICATION GROUP. View at Publisher View at Google Scholar View at Indexing
Bandiera, R., 2020. Cumulants, Koszul brackets and homological perturbation theory for commutative $ BV_\infty $ and $ IBL_\infty $ algebras. arXiv preprint arXiv:2012.14812. View at Publisher View at Google Scholar View at Indexing
Esen O, Sütlü S. Hamiltonian dynamics on matched pairs. International Journal of Geometric Methods in Modern Physics. 2016 Nov 31;13(10):1650128. View at Publisher View at Google Scholar View at Indexing
Navarro, Rosa María. "Classification of filiform Lie algebras of order 3." Journal of Geometry and Physics 110 (2016): 248-258. View at Publisher View at Google Scholar View at Indexing
Navarro, R.M., 2015, June. About Filiform Lie Algebras of Order 3. In International Workshop on Lie Theory and Its Applications in Physics (pp. 551-558). Springer, Singapore. View at Publisher View at Google Scholar View at Indexing
Figula Á, Ficzere K, Al-Abayechi A. Topological loops with six-dimensional solvable multiplication groups having five-dimensional nilradical. InAnnales Mathematicae et Informaticae 2019 (Vol. 50, pp. 71-87). Eszterházy Károly Egyetem Líceum Kiadó. View at Publisher View at Google Scholar View at Indexing
Markl, M., 2015, September. Higher Braces Via Formal. In Geometric Methods in Physics: XXXIII Workshop, Bia?owie?a, Poland, June 29–July 5, 2014 (p. 67). Birkhäuser. View at Publisher View at Google Scholar View at Indexing
Manetti M. Uniqueness and intrinsic properties of non-commutative Koszul brackets. Journal of Homotopy and Related Structures. 2017 Jun;12(2):487-509. View at Publisher View at Google Scholar View at Indexing
Aizawa, N., 2018. Verma Modules over a ${\mathbb Z} _2\otimes {\mathbb Z} _2 $ Graded Superalgebra and Invariant Differential Equations. arXiv preprint arXiv:1801.02275. View at Publisher View at Google Scholar View at Indexing
Biyogmam GR, Casas JM. The c-nilpotent Schur Lie-multiplier of Leibniz algebras. Journal of Geometry and Physics. 2019 Apr 1;138:55-69. View at Publisher View at Google Scholar View at Indexing
Aizawa, N. and Segar, J., 2017. ${\mathbb Z} _2\times {\mathbb Z} _2 $ generalizations of ${\cal N}= 2$ super Schr\" odinger algebras and their representations. arXiv preprint arXiv:1705.10414. View at Publisher View at Google Scholar View at Indexing
Sheng, Y., Tang, R. and Zhu, C., 2021. The Controlling $$ L_\infty $$ L?-Algebra, Cohomology and Homotopy of Embedding Tensors and Lie–Leibniz Triples. Communications in Mathematical Physics, pp.1-36. View at Publisher View at Google Scholar View at Indexing
Zoba, M. A. D. (2018). Centroids Of Dendriform Algebras. International Journal of Pure and Applied Mathematics, 119(15), 427-435. View at Publisher View at Google Scholar View at Indexing
Sharatchandra HS. Local GL (d, R) Lie group for solving quantum ADM constraints. arXiv preprint arXiv:2007.12558. 2020 Jul 1. View at Publisher View at Google Scholar View at Indexing
Husain, S. K. S., Rakhimov, I. S., & Basri, W. (2017, August). Centroids and derivations of low-dimensional Leibniz algebra. In AIP Conference Proceedings (Vol. 1870, No. 1, p. 040006). AIP Publishing LLC. View at Publisher View at Google Scholar View at Indexing
RAUSCH DE TRAUBENBERG, M., 2012. HIGHER-ORDER EXTENSIONS OF THE POINCARÉ ALGEBRA. International Journal of Geometric Methods in Modern Physics, 9(06), p.1261010. View at Publisher View at Google Scholar View at Indexing
RANDRIAMBOLOLONDRANTOMALALA P, RAJOELINA MM, ANONA MF, RANDRIANARIVONY MA, HARISON MV, RABEHERIMANANA MT, MUZSNAY MZ. SUR LES ALGEBRES DE LIE DE CHAMPS DE VECTEURS ET CONNEXIONS SUR LES VARIETES DIFFERENTIABLES. View at Publisher View at Google Scholar View at Indexing
Prev 1 2 ... 8 9 10 11 12 13 14 15 16 17 18 ... 29 30 Next »

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Google Scholar citation report

Citations: 2314

Journal of Generalized Lie Theory and Applications received 2314 citations as per Google Scholar report

Journal of Generalized Lie Theory and Applications

Citations Report

Journal of Generalized Lie Theory and Applications : Citations & Metrics Report

Important citations

Börjeson, K., 2017. Free loop spaces, Koszul duality and A-infinity algebras (Doctoral dissertation, Department of Mathematics, Stockholm University).

Aizawa, N., Isaac, P.S. and Segar, J., 2018. $\mathbb {Z} _2\times\mathbb {Z} _2 $ generalizations of ${\cal N}= 1$ superconformal Galilei algebras and their representations. arXiv preprint arXiv:1808.09112.

Sala, Francesco. "Symplectic structures on moduli spaces of framed sheaves on surfaces." Open Mathematics 10, no. 4 (2012): 1455-1471.

Al-Abayechi A. TOPOLOGICAL LOOP WITH SOLVABLE MULTIPLICATION GROUP.

Bandiera, R., 2020. Cumulants, Koszul brackets and homological perturbation theory for commutative $ BV_\infty $ and $ IBL_\infty $ algebras. arXiv preprint arXiv:2012.14812.

Esen O, Sütlü S. Hamiltonian dynamics on matched pairs. International Journal of Geometric Methods in Modern Physics. 2016 Nov 31;13(10):1650128.

Navarro, Rosa María. "Classification of filiform Lie algebras of order 3." Journal of Geometry and Physics 110 (2016): 248-258.

Navarro, R.M., 2015, June. About Filiform Lie Algebras of Order 3. In International Workshop on Lie Theory and Its Applications in Physics (pp. 551-558). Springer, Singapore.

Figula Á, Ficzere K, Al-Abayechi A. Topological loops with six-dimensional solvable multiplication groups having five-dimensional nilradical. InAnnales Mathematicae et Informaticae 2019 (Vol. 50, pp. 71-87). Eszterházy Károly Egyetem Líceum Kiadó.

Markl, M., 2015, September. Higher Braces Via Formal. In Geometric Methods in Physics: XXXIII Workshop, Bia?owie?a, Poland, June 29–July 5, 2014 (p. 67). Birkhäuser.

Manetti M. Uniqueness and intrinsic properties of non-commutative Koszul brackets. Journal of Homotopy and Related Structures. 2017 Jun;12(2):487-509.

Aizawa, N., 2018. Verma Modules over a ${\mathbb Z} _2\otimes {\mathbb Z} _2 $ Graded Superalgebra and Invariant Differential Equations. arXiv preprint arXiv:1801.02275.

Biyogmam GR, Casas JM. The c-nilpotent Schur Lie-multiplier of Leibniz algebras. Journal of Geometry and Physics. 2019 Apr 1;138:55-69.

Aizawa, N. and Segar, J., 2017. ${\mathbb Z} _2\times {\mathbb Z} _2 $ generalizations of ${\cal N}= 2$ super Schr\" odinger algebras and their representations. arXiv preprint arXiv:1705.10414.

Sheng, Y., Tang, R. and Zhu, C., 2021. The Controlling $$ L_\infty $$ L?-Algebra, Cohomology and Homotopy of Embedding Tensors and Lie–Leibniz Triples. Communications in Mathematical Physics, pp.1-36.

Zoba, M. A. D. (2018). Centroids Of Dendriform Algebras. International Journal of Pure and Applied Mathematics, 119(15), 427-435.

Sharatchandra HS. Local GL (d, R) Lie group for solving quantum ADM constraints. arXiv preprint arXiv:2007.12558. 2020 Jul 1.

Husain, S. K. S., Rakhimov, I. S., & Basri, W. (2017, August). Centroids and derivations of low-dimensional Leibniz algebra. In AIP Conference Proceedings (Vol. 1870, No. 1, p. 040006). AIP Publishing LLC.

RAUSCH DE TRAUBENBERG, M., 2012. HIGHER-ORDER EXTENSIONS OF THE POINCARÉ ALGEBRA. International Journal of Geometric Methods in Modern Physics, 9(06), p.1261010.

RANDRIAMBOLOLONDRANTOMALALA P, RAJOELINA MM, ANONA MF, RANDRIANARIVONY MA, HARISON MV, RABEHERIMANANA MT, MUZSNAY MZ. SUR LES ALGEBRES DE LIE DE CHAMPS DE VECTEURS ET CONNEXIONS SUR LES VARIETES DIFFERENTIABLES.

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Google Scholar citation report

Citations: 2314

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