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\n National Institute of Technology, Rourkela, 769008, India \n Wuhan University, School of Mathematics and Statistics, Wuhan, 430072, China \n Export Date: 25 November 2018 \n Correspondence Address: Davala, R.K.; National Institute of TechnologyIndia; email: davalaravikumar@gmail.com
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Behera, A., Panda, G.K., On the square roots of triangular numbers (1999) Fibonacci Quart., 37, pp. 98-105 ;\n Finkelstein, R., The house problem (1965) Amer. Math. Monthly, 72, pp. 1082-1088 ;\n Holliday, S.H., Komatsu, T., On the sum of reciprocal generalized Fibonacci numbers (2011) Integers, 11, pp. 441-455 ;\n Komatsu, T., Laohakosol, V., On the sum of reciprocals of numbers satisfying a re-currence relation of orders (2010) J. Integer Seq., 13, p. 9. , Article 10.5.8 ;\n Komatsu, T., On the nearest integer of the sum of reciprocal Fibonacci numbers (2011) Apor-taciones Mat. Investig., 20, pp. 171-184 ;\n Komatsu, T., Szalay, L., Balancing with binomial coefficients (2014) Int. J. Number Theory, 10, pp. 1729-1742 ;\n Kuhapatanakul, K., On the sums of reciprocal generalized Fibonacci numbers (2013) J. Integer Seq., 16, p. 8. , Article 13.7.1 ;\n Liptai, K., Fibonacci balancing numbers (2004) Fibonacci Quart., 42, pp. 330-340 ;\n Liptai, K., Luca, F., Pinter, A., Szalay, L., Generalized balancing numbers (2009) Indag. Math. (N.S.), 20, pp. 87-100 ;\n Ohtsuka, H., Nakamura, S., On the sum of reciprocal Fibonacci numbers (2008) Fibonacci Quart., 46-47, pp. 153-159 ;\n Karaatli, O., Keskin, R., Zhu, H., Infinitely many positive integer solutions of the quadratic Diophantine equation x2 - 8Bnxy - 2y2 = ±2r (2014) Irish Math. Soc. Bull., 73, pp. 29-45 ;\n Panda, G.K., Some fascinating properties of balancing numbers (2009) Congr. Numer., 194, pp. 185-189 ;\n Patel, B.K., Ray, P.K., The period, rank and order of the sequence of balancing numbers modulom (2016) Math. Rep. (Bucur.), 18 (3), pp. 395-401 ;\n Ray, P.K., (2009) Balancing and Cobalancing Numbers, p. 100. , http://ethesis.nitrkl.ac.in/2750/1/Ph.D.ThesisofP.K.Ray..pdf, Ph.D. Thesis, National Institute of Technology, Rourkela ;\n Zhang, G.J., The infinite sum of reciprocal of Fibonacci numbers (2011) J. Math. Res. Exp., 31, pp. 1030-1034\n
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Panda, G.K. </span> <span class="author-type"> </span> ; <span class="author-name" > Komatsu, T. </span> <span class="author-type"> </span> ; <span class="author-name" > Davala, R.K. </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;30325981" mtid="30325981" target="_blank">Reciprocal sums of sequences involving balancing and lucas-balancing numbers</a></div> <div class="pub-info"> <span class="journal-title">MATHEMATICAL REPORTS</span> <span class="journal-volume">20</span> : <span class="journal-issue">2</span> <span class="page"> pp. 201-214. , 14 p. </span> <span class="year">(2018)</span> </div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000446351600009" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000446351600009"> WoS </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="85048356635" target="_blank" href="http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85048356635"> Scopus </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:30325981 </span> <span class="status-holder"><span class="status-data status-APPROVED"> Nyilvános </span></span> <span class="pub-core"> Idéző </span> <span class="pub-type">Folyóiratcikk (Szakcikk ) </span> <!-- && !record.category.scientific --> <span class="pub-category">Tudományos</span> </div> </div> </div><div class="JournalArticle Publication long-list">
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<div class="title"><a href="/gui2/?mode=browse¶ms=publication;30325981" target="_blank">Reciprocal sums of sequences involving balancing and lucas-balancing numbers</a></div> <div> <span class="journal-title">MATHEMATICAL REPORTS</span>
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<div class="lastModified">Utolsó módosítás: 2021.01.26. 12:51 Oszlánczi Krisztina (EKE admin)
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<pre class="comment" style="margin-top: 0; margin-bottom: 0;"><u>Megjegyzés</u>: \n National Institute of Technology, Rourkela, 769008, India \n Wuhan University, School of Mathematics and Statistics, Wuhan, 430072, China \n Export Date: 25 November 2018 \n Correspondence Address: Davala, R.K.; National Institute of TechnologyIndia; email: davalaravikumar@gmail.com</pre>
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