<?xml version="1.0" encoding="UTF-8"?>
<!DOCTYPE ArticleSet PUBLIC "-//NLM//DTD PubMed 2.0//EN" "http://www.ncbi.nlm.nih.gov:80/entrez/query/static/PubMed.dtd">
<ArticleSet>
<Article>
<Journal>
<PublisherName>Science and Education Publishing</PublisherName>
<JournalTitle>Turkish Journal of Analysis and Number Theory</JournalTitle>
<Issn>2333-1232</Issn>
<Volume>3</Volume>
<Issue>5</Issue>
<PubDate PubStatus="epublish">
<Year>2016</Year>
<Month>1</Month>
<Day>7</Day>
</PubDate>
</Journal>
<ArticleTitle>New Extensions of Some Known Special Polynomials under the Theory of Multiple q-Calculus</ArticleTitle>
<FirstPage>128</FirstPage>
<LastPage>139</LastPage>
<Language>EN</Language>
<AuthorList>
<Author>
<FirstName>Mehmet</FirstName>
<LastName>Acikgoz</LastName>
</Author>
<Author>
<FirstName>Serkan</FirstName>
<LastName>Araci</LastName>
<Affiliation>Department of Economics, Faculty of Economics, Administrative and Social Science, Hasan Kalyoncu University, Gaziantep, Turkey</Affiliation>
</Author>
<Author>
<FirstName>U?ur</FirstName>
<LastName>Duran</LastName>
</Author>

</AuthorList>
<ArticleIdList>
<ArticleId IdType="pii">TJANT2015354</ArticleId>
<ArticleId IdType="doi">10.12691/tjant-3-5-4</ArticleId>
</ArticleIdList>
<History>
<PubDate PubStatus="received">
<Year>2015</Year>
<Month>8</Month>
<Day>14</Day>
</PubDate>
<PubDate PubStatus="revised">
<Year>2015</Year>
<Month>10</Month>
<Day>20</Day>
</PubDate>
<PubDate PubStatus="accepted">
<Year>2016</Year>
<Month>1</Month>
<Day>5</Day>
</PubDate>
</History>
<Abstract>In the year 2014, the idea of multiple q-calculus was formulated and introduced in the book of Nalci and Pashaev [9] in which this idea is simple but elegant method in order to derive new generating functions of some special polynomials that are generalizations of known q-polynomials. In this paper, we will use Nalci and Pashaev's method in order to find a systematic study of new types of the Bernoulli polynomials, Euler polynomials and Genocchi polynomials. Also we will obtain recursive formulas for these polynomials.</Abstract>
</Article>
</ArticleSet>
