Mathematica Eterna
Open Access

ISSN: 1314-3344

+44-77-2385-9429

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)

é¾šä¸œå±±, ç‰›å¯Œä¿Š, é‚“ä¼ŸåŽ, è°¢ç»´ç»´. ä¸¤ç±»é«˜é˜¶é«˜æ¬¡éžçº¿æ€§å·®åˆ†æ–¹ç¨‹çš„ç²¾ç¡®è§£. å¯§å¤å¤§å¸å¸å ± (è‡ªç„¶ç§‘å¸ç‰ˆ). 2011 sep 25;32(3):213-6. View at Publisher View at Google Scholar
ÐœÐ£Ð ÐÐ”ÐžÐ’ Ð¢Ð , Ð›Ð•Ð‘Ð•Ð“Ð Ð‘Ð’. ÐÐÐ¦Ð˜ÐžÐÐÐ›Ð¬ÐÐÐ¯ ÐÐšÐÐ”Ð•ÐœÐ˜Ð¯ ÐÐÐ£Ðš ÐÐ—Ð•Ð Ð‘ÐÐ™Ð”Ð–ÐÐÐ Ð˜ÐÐ¡Ð¢Ð˜Ð¢Ð£Ð¢ ÐœÐÐ¢Ð•ÐœÐÐ¢Ð˜ÐšÐ˜ Ð˜ ÐœÐ•Ð¥ÐÐÐ˜ÐšÐ˜. View at Publisher View at Google Scholar
cai-hong h, lue l, xue t. the stability of high order max-type difference equation. applied and computational mathematics. 2016;5(2):51-5. View at Publisher View at Google Scholar
mortici c. a new method for establishing and proving accurate bounds for the wallis ratio. math. inequal. appl. 2010 oct 1;13(4):803-15. View at Publisher View at Google Scholar
jin zl. the dynamical behavior of a class of high order nonlinear rational difference equations. international journal of pure and applied mathematics. 2009;52(5):631-6. View at Publisher View at Google Scholar
barber rf, drton m, tan km. laplace approximation in high-dimensional bayesian regression. instatistical analysis for high-dimensional data 2016 (pp. 15-36). springer, cham. View at Publisher View at Google Scholar
hu xl. two new inequalities for gaussian and gamma distributions. journal of mathematical inequalities. 2010 dec 1;4(4):609-13. View at Publisher View at Google Scholar
æ¨Šæ°¸çº¢, çŽ‹ç³ç³. ä¸€ç±»é«˜é˜¶å·®åˆ†æ–¹ç¨‹çš„å…¨å±€æ¸è¿‘ç¨³å®šæ€§. å…°å·žå¤§å¦å¦æŠ¥: è‡ªç„¶ç§‘å¦ç‰ˆ. 2008(s1):174-5. View at Publisher View at Google Scholar
é©¬å¦æ•. ä¸€ç±»é«˜é˜¶å·®åˆ†æ–¹ç¨‹çš„å®šæ€§ç ”ç©¶. æ¹–å—å·¥æ¥å¤§å¸å¸å ± (ç¤¾æœƒç§‘å¸ç‰ˆ). 2007 apr 1;12(2):28-30. View at Publisher View at Google Scholar
weyl eg, fabinger m. pass-through as an economic tool. unpublished manuscript, harvard university. 2008 oct. View at Publisher View at Google Scholar
coffey mw. summatory relations and prime products for the stieltjes constants, and other related results. arxiv preprint arxiv:1701.07064. 2017 jan 19. View at Publisher View at Google Scholar
yang zh, zhang w, chu ym. sharp gautschi inequality for parameter 0< p< 1 with applications. math. inequal. appl. 2017 oct 1;20(4):1107-20. View at Publisher View at Google Scholar
öztürk Ä°, zengin s. on the difference equation $ y_ {n+ 1}=\frac {{\alpha+ y_n^ p}}{{\beta y_ {n-1}^ p}}-\frac {{\gamma+ y_ {n-1}^ p}}{{\beta y_n^ p}} $. mathematica slovaca. 2011 dec 1;61(6):921-32. View at Publisher View at Google Scholar
å™å¤ªç¥¥, æ¨Šå¸èª‰, éŸ©å½©è™¹, ç§¦æ–Œ. éžçº¿æ€§å·®åˆ†æ–¹ç¨‹ xn+ 1= f (xn, xn-k) çš„å…¨å±€æ¸è¿‘ç¨³å®šæ€§. å¹¿è¥¿å¤§å¦å¦æŠ¥: è‡ªç„¶ç§‘å¦ç‰ˆ. 2007;32(2):93-7. View at Publisher View at Google Scholar
ghosh a, sarnak p. real zeros of holomorphic hecke cusp forms. arxiv preprint arxiv:1103.3262. 2011 mar 16. View at Publisher View at Google Scholar
zhang l, huo hf, miao lm, xiang h. dynamical behavior of a third-order rational difference equation. applied mathematics e-notes. 2006 jan 1;6:268-75. View at Publisher View at Google Scholar
johansson f, blagouchine i. computing stieltjes constants using complex integration. mathematics of computation. 2019;88(318):1829-50. View at Publisher View at Google Scholar
dalton la, dougherty er. optimal classifiers with minimum expected error within a bayesian framework—part ii: properties and performance analysis. pattern recognition. 2013 may 1;46(5):1288-300. View at Publisher View at Google Scholar
he q, sun t, xi h. dynamics of a family of nonlinear delay difference equations. inabstract and applied analysis 2013 jan 1 (vol. 2013, pp. 1-4). hindawi. View at Publisher View at Google Scholar
baricz á. geometrically concave univariate distributions. journal of mathematical analysis and applications. 2010 mar 1;363(1):182-96. View at Publisher View at Google Scholar
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