+44-20-4587-4809Mathematica Eterna : Citations & Metrics Report
Articles published in Mathematica Eterna have been cited by esteemed scholars and scientists all around the world. Mathematica Eterna has got h-index 11, which means every article in Mathematica Eterna has got 11 average citations.
Following are the list of articles that have cited the articles published in Mathematica Eterna.
| 2021 | 2020 | 2019 | 2018 | |
|---|---|---|---|---|
Year wise published articles |
26 | 15 | 2 | 23 |
Year wise citations received |
60 | 61 | 64 | 53 |
| Journal total citations count | 449 |
| Journal impact factor | 4.13 |
| Journal 5 years impact factor | 4.25 |
| Journal cite score | 3.35 |
| Journal h-index | 11 |
| Journal h-index since 2018 | 10 |
Important citations (1006)
almusawa h, ghanam r, thompson g. classification of symmetry lie algebras of the canonical geodesic equations of five-dimensional solvable lie algebras. symmetry. 2019 nov;11(11):1354. |
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liu j, pucci p, zhang q. wave breaking analysis for the periodic rotation-two-component camassa–holm system. nonlinear analysis. 2019 oct 1;187:214-28. |
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almusawa h, ghanam r, thompson g. classification of symmetry lie algebras of the canonical geodesic equations of five-dimensional solvable lie algebras. symmetry. 2019 nov;11(11):1354. |
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giménez j, mejía o, merentes n, rodríguez l. non-linear composition operators in the space of functions of bounded. |
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paris rb. an expansion for the sum of a product of an exponential and a bessel function. arxiv preprint arxiv:1901.00142. 2019 jan 1. |
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paris rb. asymptotic expansion of mathieu-bessel series. ii. arxiv preprint arxiv:1909.09805. 2019 sep 21. |
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li s, zhai c. positive solutions for a new class of hadamard fractional differential equations on infinite intervals. journal of inequalities and applications. 2019 dec;2019(1):150. |
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paris rb. an asymptotic expansion for a sum of modified bessel functions with quadratic argument. arxiv preprint arxiv:1812.10764. 2018 dec 27. |
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ren j, zhai c. unique solutions for fractional q-difference boundary value problems via a fixed point method. bulletin of the malaysian mathematical sciences society. 2019 jul 15;42(4):1507-21. |
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ma k, sun s, han z. existence of solutions of boundary value problems for singular fractional q-difference equations. journal of applied mathematics and computing. 2017 jun 1;54(1-2):23-40. |
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khanal s, subedi rr, thompson g. representations of nine-dimensional levi decomposition lie algebras. journal of pure and applied algebra. 2020 mar 1;224(3):1340-63. |
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zhai c, wang w. solutions for a system of hadamard fractional differential equations with integral conditions. numerical functional analysis and optimization. 2019 may 25:1-21. |
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khan h. boundary value problems for fractional order differential equations: existence theory and numerical simulations (doctoral dissertation, university of malakand, chakdara dir (lower), khyber pakhtunkhwa, pakistan). |
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høibakk r, lukkassen d, meidell a, persson le. geometric construction of some lehmer means. mathematics. 2018 nov 14;6(11):251. |
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paris rb. a summation formula for a ${} _3f_2 (1) $ hypergeometric series. arxiv preprint arxiv:1803.03012. 2018 mar 8. |
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ma k, han z, zhang y. stability conditions of a coupled system of fractional q-difference lotka-volterra model. international journal of dynamical systems and differential equations. 2016;6(4):305-17. |
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guo c, guo j, gao y, kang s. existence of positive solutions for two-point boundary value problems of nonlinear fractional q-difference equation. advances in difference equations. 2018 dec;2018(1):180. |
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zhai c, wang w. properties of positive solutions for m-point fractional differential equations on an infinite interval. revista de la real academia de ciencias exactas, físicas y naturales. serie a. matemáticas. 2019 apr 1;113(2):1289-98. |
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yang c. positive solutions for a three-point boundary value problem of fractional q-difference equations. symmetry. 2018 sep;10(9):358. |
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abdeljawad t, alzabut j, zhou h. a krasnoselskii existence result for nonlinear delay caputo q—fractional difference equations with applications to lotka—volterra competition model. applied mathematics e-notes. 2017 jan 1;17:307-18. |
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