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

Siqveland A. Introduction to Non Commutative Algebraic Geometry. Journal of Physical Mathematics. 2015 Jan;6(1):1-3. View at Publisher View at Google Scholar View at Indexing
ATAGUEMA, H., associatives ternary algebras. View at Publisher View at Google Scholar View at Indexing
EDUCA?IEI, MINISTERUL, CULTURII ?I CERCET?RII, D. I. N. T. C. U. S. L. DE STAT, U. N. I. V. E. R. S. I. T. A. T. E. A. DE STAT, ALECU RUSSO, DIN B?L?I, and DIDURIC NATALIA. "MORFISMELE ?I PROPRIET??ILE SISTEMELOR ALGEBRICE NEASOCIATIVE CU CONDI?II DE TIP MOUFANG." (2021). View at Publisher View at Google Scholar View at Indexing
Arcus, C.M., Peyghan, E. and Sharahi, E., 2018. Generalized Lie Algebroids-Examples by Distinguished Lie Algebroids with Applications to Optimal Control. arXiv preprint arXiv:1808.06297. View at Publisher View at Google Scholar View at Indexing
LÄTT, P., Induced 3-Lie superalgebras and their applications in superspace. View at Publisher View at Google Scholar View at Indexing
Arcu?, C.M., 2011. Metrizability of the Lie algebroid generalized tangent bundle and (generalized) Lagrange $(\rho,\eta) $-spaces. arXiv preprint arXiv:1109.1242. View at Publisher View at Google Scholar View at Indexing
????????, ???????. "?? ??????? ????? ???-?????? ?? ?????? ??????????." In Materialele conferin?ei ?tiin?ifice studen?e?ti cu participare interna?ional?, pp. 269-275. 2021. View at Publisher View at Google Scholar View at Indexing
LARSSON, DANIEL. "RESEARCH DESCRIPTION." View at Publisher View at Google Scholar View at Indexing
Sahadevan R. RESEARCH PUBLICATIONS FROM IISER, PUNE. Physica D.;215:137-45. View at Publisher View at Google Scholar View at Indexing
Remm, E., 2008. On the nonKoszulity of (2p+ 1)-ary partially associative Operads. arXiv preprint arXiv:0812.2687. View at Publisher View at Google Scholar View at Indexing
Luo C. Structure of polynomial representations for orthosymplectic Lie superalgebras. arXiv preprint arXiv:1001.3474. 2010 Jan 20. View at Publisher View at Google Scholar View at Indexing
PEYGHAN E, NOURMOHAMMAD?FAR L, ARCU? C. Vertical and complete lifts of sections of a (dual) vector bundle and Legendre duality. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics. 2019;68(1):299-325. View at Publisher View at Google Scholar View at Indexing
Abdullo, Tabarov. "Linear quasigroups. II." arXiv preprint arXiv:1102.5517 (2011). View at Publisher View at Google Scholar View at Indexing
Elhamdadi M, Green M, Makhlouf A. Ternary distributive structures and quandles. arXiv preprint arXiv:1403.7099. 2014 Mar 27. View at Publisher View at Google Scholar View at Indexing
Dixon, Geoffrey, and Diane Donovan. "Murray Bremner (University of Saskatchewan, Canada) Enveloping algebras of Malcev algebras In 2004, Pérez-Izquierdo and Shestakov extended the Poincaré-Birkhoff-Witt theorem from Lie algebras to Malcev algebras: for any Malcev al-gebra M (over a field of characteristic= 2, 3), they constructed a universal." View at Publisher View at Google Scholar View at Indexing
Grabowska, K. and Grabowski, J., 2017. Remarks on generalized Lie algebroids and related concepts. Journal of Mathematical Physics, 58(2), p.023505. View at Publisher View at Google Scholar View at Indexing
Green, M.J., 2018. Generalizations of Quandles and their cohomologies. University of South Florida. View at Publisher View at Google Scholar View at Indexing
Majumdar A, Yau D. Cohomology with coefficients for operadic coalgebras. Proceedings-Mathematical Sciences. 2009 Sep;119(4):431-52. View at Publisher View at Google Scholar View at Indexing
Esen O?, Kudeyt MA, Sütlü SE. Matched higher order Lagrangian dynamics. arXiv preprint arXiv:1909.10375. 2019 Sep. View at Publisher View at Google Scholar View at Indexing
Cho, Jung Rae. "Murray Bremner (University of Saskatchewan, Canada) Enveloping algebras of Malcev algebras In 2004, Perez-Izquierdo and Shestakov extended the Poincare-Birkhoff-Witt theorem from Lie algebras to Malcev algebras: for any Malcev al-gebra M (over a field of characteristic= 2, 3), they constructed a universal." View at Publisher View at Google Scholar View at Indexing
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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

Siqveland A. Introduction to Non Commutative Algebraic Geometry. Journal of Physical Mathematics. 2015 Jan;6(1):1-3.

ATAGUEMA, H., associatives ternary algebras.

EDUCA?IEI, MINISTERUL, CULTURII ?I CERCET?RII, D. I. N. T. C. U. S. L. DE STAT, U. N. I. V. E. R. S. I. T. A. T. E. A. DE STAT, ALECU RUSSO, DIN B?L?I, and DIDURIC NATALIA. "MORFISMELE ?I PROPRIET??ILE SISTEMELOR ALGEBRICE NEASOCIATIVE CU CONDI?II DE TIP MOUFANG." (2021).

Arcus, C.M., Peyghan, E. and Sharahi, E., 2018. Generalized Lie Algebroids-Examples by Distinguished Lie Algebroids with Applications to Optimal Control. arXiv preprint arXiv:1808.06297.

LÄTT, P., Induced 3-Lie superalgebras and their applications in superspace.

Arcu?, C.M., 2011. Metrizability of the Lie algebroid generalized tangent bundle and (generalized) Lagrange $(\rho,\eta) $-spaces. arXiv preprint arXiv:1109.1242.

????????, ???????. "?? ??????? ????? ???-?????? ?? ?????? ??????????." In Materialele conferin?ei ?tiin?ifice studen?e?ti cu participare interna?ional?, pp. 269-275. 2021.

LARSSON, DANIEL. "RESEARCH DESCRIPTION."

Sahadevan R. RESEARCH PUBLICATIONS FROM IISER, PUNE. Physica D.;215:137-45.

Remm, E., 2008. On the nonKoszulity of (2p+ 1)-ary partially associative Operads. arXiv preprint arXiv:0812.2687.

Luo C. Structure of polynomial representations for orthosymplectic Lie superalgebras. arXiv preprint arXiv:1001.3474. 2010 Jan 20.

PEYGHAN E, NOURMOHAMMAD?FAR L, ARCU? C. Vertical and complete lifts of sections of a (dual) vector bundle and Legendre duality. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics. 2019;68(1):299-325.

Abdullo, Tabarov. "Linear quasigroups. II." arXiv preprint arXiv:1102.5517 (2011).

Elhamdadi M, Green M, Makhlouf A. Ternary distributive structures and quandles. arXiv preprint arXiv:1403.7099. 2014 Mar 27.

Grabowska, K. and Grabowski, J., 2017. Remarks on generalized Lie algebroids and related concepts. Journal of Mathematical Physics, 58(2), p.023505.

Green, M.J., 2018. Generalizations of Quandles and their cohomologies. University of South Florida.

Majumdar A, Yau D. Cohomology with coefficients for operadic coalgebras. Proceedings-Mathematical Sciences. 2009 Sep;119(4):431-52.

Esen O?, Kudeyt MA, Sütlü SE. Matched higher order Lagrangian dynamics. arXiv preprint arXiv:1909.10375. 2019 Sep.

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Google Scholar citation report

Citations: 2314

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