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Mathematica Eterna

Mathematica Eterna
Open Access

ISSN: 1314-3344

+44-20-4587-4809

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.

  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)

oktariadi f, ekariani s, haripamyu h. ruang lebesgue lp ([0, 1], a, µ) sebagai ruang norm-2 untuk 1≤ p<∞. jurnal matematika unand. 2019;8(1).

batkunde h, gunawan h. on the topology of n-normed spaces with respect to norms of its quotient spaces. arxiv preprint arxiv:1810.07975. 2018 oct 18.

batkunde h, gunawan h, neswan o. n-normed spaces with norms of its quotient spaces. injournal of physics: conference series 2018 sep (vol. 1097, no. 1, p. 012079). iop publishing.

konca Åž. some remarks on l^ p as an n-normed space. mathematical sciences and applications e-notes. 2014;2(2):45-50.

sen p. sum and product theorems on relative order, relative type and weak type of bi-complex entire functions. journal homepage: http://www. ijesm. co. in. 2019 jul;8(7).

choi j, datta sk, biswas t, sen p. on the sum and product theorems of relative type and relative weak type of entire functions. honam mathematical journal. 2015;37(1):65-97.

赵铁洪, 褚玉明. 关于指数, neuman-sándor 和二次平均的一个精确双向不等式. 中国科学: æ•°å­¦. 2013(006):551-62.

张道祥, 孙光讯, 胡伟, 凯歌. 具有非线性收获效应的捕食者-食饵系统的空间 turing 斑图. 华东师范大学学报 (自然科学版). 2018 jul 25;4:9-22.

yang yy, ma p. 关于 neuman-sándor 平不式.

杨月英, 马萍. 关于, neuman-sándor, 平均的两个最佳不等式. 华东师范大学学报 (自然科学版). 2018 jul 25;4:23-31.

yu-ming c, wei-mao q. refinements of bounds for neuman means. inabstract and applied analysis 2014 (vol. 2014). hindawi limited.

elezovi n, vukˇsi le. neuman–sandor mean, asymptotic expansions and related inequalities. journal of mathematical inequalities. 2015 dec 1;9(4):1337-48.

chen jj, lei jj, long by. optimal bounds for neuman-sándor mean in terms of the convex combination of the logarithmic and the second seiffert means. journal of inequalities and applications. 2017 dec 1;2017(1):251.

he xh, xu hz, li sy, wu sq. optimal bounds for neuman-sándor mean in terms of one-parameter centroidal mean. advances in inequalities and applications. 2018 oct 5;2018:article-id.

he zy, chu ym. bounds for the means derived from the schwab-borchardt means in terms of the arithmetic and harmonic means. pacific journal of applied mathematics. 2014;6(1):11.

shen xh, chu ym. bounds improvement for neuman-sándor mean using arithmetic, quadratic and contraharmonic means. inint. math. forum 2013 (vol. 8, no. 29-32, pp. 1477-1485).

zhang f, qian wm. bounds for the arithmetic mean in terms of the neuman, harmonic and contraharmonic means. ininternational mathematical forum 2014 (vol. 9, no. 16, pp. 753-762).

raïssouli m. positive answer for a conjecture about stabilizable means. journal of inequalities and applications. 2013 dec;2013(1):467.

chu ym, wang h, zhao th. sharp bounds for the neuman mean in terms of the quadratic and second seiffert means. journal of inequalities and applications. 2014 dec 1;2014(1):299.

sun h, shen xh, zhao th, chu ym. optimal bounds for the neuman-sándor means in terms of geometric and contraharmonic means. appl. math. sci.(ruse). 2013;7(85-88):4363-73.

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