Mathematica 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.
2024 | 2023 | 2022 | 2021 | 2020 | 2019 | 2018 | 2017 | |
---|---|---|---|---|---|---|---|---|
Total published articles |
31 | 36 | 20 | 26 | 15 | 2 | 23 | 36 |
Conference proceedings |
0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 |
Citations received as per Google Scholar, other indexing platforms and portals |
109 | 161 | 184 | 183 | 194 | 184 | 176 | 129 |
Journal total citations count | 1892 |
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 2019 | 10 |
Important citations (1006)
Wahash, h. a., abdo, m. s., & panchal, s. k. (2020). existence and ulam-hyers stability of the implicit fractional boundary value problem with ?-caputo fractional derivative. journal of applied mathematics and computational mechanics, 19(1). |
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Ali, a., mahariq, i., shah, k., abdeljawad, t., & al-sheikh, b. (2021). stability analysis of initial value problem of pantograph-type implicit fractional differential equations with impulsive conditions. advances in difference equations, 2021(1), 1-17. |
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Haoues, m. o. u. s. s. a., ardjouni, a. b. d. e. l. o. u. a. h. e. b., & djoudi, a. h. c. e. n. e. (2018). existence, interval of existence and uniqueness of solutions for nonlinear implicit caputo fractional differential equations. tjmm, 10(1), 09-13. |
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Ardjouni, a., & djoudi, a. (2019). initial-value problems for nonlinear hybrid implicit caputo fractional differential equations. malaya journal of matematik, 7(2), 314-317. |
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Ardjoun?, a., & djoud?, a. (2019). existence and uniqueness of solutions for nonlinear implicit caputo-hadamard fractional differential equations with nonlocal conditions. advances in the theory of nonlinear analysis and its application, 3(1), 46-52. |
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Ardjouni, a., lachouri, a., & djoudi, a. (2019). existence and uniqueness results for nonlinear hybrid implicit caputo-hadamard fractional differential equations. open journal of mathematical analysis, 3(2), 106-111. |
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Jia, z., khan, s., khan, n., khan, b., & asif, m. (2021). faber polynomial coefficient bounds for-fold symmetric analytic and bi-univalent functions involving-calculus. journal of function spaces, 2021. |
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Omar, r., rossdy, m., & halim, s. a. (2019, april). fekete-szegö inequalities for certain subclasses of bi-univalent functions. in journal of physics: conference series (vol. 1212, no. 1, p. 012006). iop publishing. |
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AkgÜl, a. (2019). a new general subclass of $ m $-fold symmetric bi-univalent functions given by subordination. turkish journal of mathematics, 43(3), 1688-1698. |
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?adi, ?. (2019). konveks ve quasi-konveks stokastik süreçler ?çin ?ntegral e?itsizlikleri Üzerine baz? tahminler (master's thesis, fen bilimleri enstitüsü). |
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Koman, f. (2018). baz? konveks stokastik süreçler ?çin ostrowski tipi e?itsizlikler (master's thesis, fen bilimleri enstitüsü). |
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Jung, c. y., saleem, m. s., bilal, s., nazeer, w., & ghafoor, m. (2021). some properties of ?-convex stochastic processes. aims mathematics, 6(1), 726-736. |
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Ozcan, s. (2019). hermite-hadamard type inequalities for m-convex and (?, m)-convex stochastic processes. international journal of analysis and applications, 17(5), 793-802. |
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Hernandez, j. e., & vivas, m. ostrowski inequality for (m, h, h) convex stochastic processes using fractional integral operators. |
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Yang, p., & zhang, s. (2021). mean square integral inequalities for generalized convex stochastic processes via beta function. journal of function spaces, 2021. |
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Sitthiwirattham, t., ali, m. a., budak, h., & chasreechai, s. (2021). quantum hermite-hadamard type integral inequalities for convex stochastic processes. aims mathematics, 6(11), 11989-12010. |
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Nurgül, o. k. u. r., & karahan, v. some integral inequalities of the hermite-hadamard type for s-convex stochastic processes on n-coordinates. communications faculty of sciences university of ankara series a1 mathematics and statistics, 68(2), 1959-1973. |
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Ibrahim, a. (2020). on strongly h-convex stochastic processes. journal of quality measurement and analysis jqma, 16(2), 243-251. |
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González, l., & merentes, n. separation by h? convex stochastic processes. |
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González, l., merentes, n., & valera-lópez, m. (2016). on (k; h)-convex stochastic processes. journal of new theory, (10), 19-29. |
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