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Motivated by several generalizations of the Pochhammer symbol and their associated families of hypergeometric functions and hy-pergeometric polynomials, by choosing to use a very generalized Pochham-mer symbol, we aim to introduce certain extensions of the generalized Lauricella function F(n) A and the Humbert's confluent hypergeometric function & psi;(n)of n variables with, as their respective particular cases, the second Appell hypergeometric function F2 and the generalized Hum-bert's confluent hypergeometric functions & psi;2 and investigate their several properties including, for example, various integral representations, finite summation formulas with an s-fold sum and integral representations in-volving the Laguerre polynomials, the incomplete gamma functions, and the Bessel and modified Bessel functions. Also, pertinent links between the major identities discussed in this article and different (existing or novel) findings are revealed.
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<div class="title"><a href="/gui2/?mode=browse¶ms=publication;34302987" target="_blank">EXTENSIONS OF MULTIPLE LAURICELLA AND HUMBERT'S CONFLUENT HYPERGEOMETRIC FUNCTIONS THROUGH A HIGHLY GENERALIZED POCHHAMMER SYMBOL AND THEIR RELATED PROPERTIES</a></div> <div> <span class="journal-title">BULLETIN OF THE KOREAN MATHEMATICAL SOCIETY</span>
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Ali, Musharraf ✉ </span> <span class="author-type"> </span> ; <span class="author-name" > Ghayasuddin, Mohd </span> <span class="author-type"> </span> ; <span class="author-name" > Paris, Richard Bruce </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;33331452" mtid="33331452" target="_blank">Extensions of beta and related functions</a></div> <div class="pub-info"> <span class="journal-title">JOURNAL OF ANALYSIS</span> <span class="journal-volume">30</span> : <span class="journal-issue">2</span> <span class="page"> pp. 717-729. , 13 p. </span> <span class="year">(2022)</span> </div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:black" title="10.1007/s41478-021-00363-0" target="_blank" href="https://doi.org/10.1007/s41478-021-00363-0"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000717893600001" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000717893600001"> WoS </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:33331452 </span> <span class="status-holder"><span class="status-data status-VALIDATED"> Egyeztetett </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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</span>
;
<span class="author-name" >Ghayasuddin Mohd
</span>
;
<span class="author-name" >Paris Richard Bruce
</span>
</div>
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<div class="title"><a href="/gui2/?mode=browse¶ms=publication;33331452" target="_blank">Extensions of beta and related functions</a></div> <div> <span class="journal-title">JOURNAL OF ANALYSIS</span>
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Our aim is to establish certain image formulas of the (p,nu){extended Gauss' hypergeometric function F-p,F-nu (a; b; c; z) by using Saigo's hypergeometric fractional calculus (integral and differential) operators. Corresponding assertions for the classical Riemann-Liouville(R-L) and Erdelyi-Kober(E-K) fractional integral and differential operators are deduced. All the results are represented in terms of the Hadamard product of the (p,nu){extended Gauss's hypergeometric function F-p,F-nu (a; b; c; z) and Fox-Wright function r Psi s(z). We also established Jacobi and its particular assertions for the Gegenbauer and Legendre transforms of the (p,nu){extended Gauss' hypergeometric function F-p,F-nu (a; b; c; z).
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Chopra, Purnima ✉ </span> <span class="author-type"> </span> ; <span class="author-name" > Gupta, Mamta </span> <span class="author-type"> </span> ; <span class="author-name" > Modi, Kanak </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;33911944" mtid="33911944" target="_blank">CERTAIN IMAGE FORMULAS OF (p;nu){EXTENDED GAUSS' HYPERGEOMETRIC FUNCTION AND RELATED JACOBI TRANSFORMS</a></div> <div class="pub-info"> <span class="journal-title">COMMUNICATIONS OF THE KOREAN MATHEMATICAL SOCIETY</span> <span class="journal-volume">37</span> : <span class="journal-issue">4</span> <span class="page"> pp. 1055-1072. , 18 p. </span> <span class="year">(2022)</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="10.4134/CKMS.c210344" target="_blank" href="https://doi.org/10.4134/CKMS.c210344"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000911170000009" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000911170000009"> WoS </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:33911944 </span> <span class="status-holder"><span class="status-data status-VALIDATED"> Egyeztetett </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="autype autype0"> <span class="author-name" >Chopra Purnima ✉
</span>
;
<span class="author-name" >Gupta Mamta
</span>
;
<span class="author-name" >Modi Kanak
</span>
</div>
</div>
<div class="title"><a href="/gui2/?mode=browse¶ms=publication;33911944" target="_blank">CERTAIN IMAGE FORMULAS OF (p;nu){EXTENDED GAUSS' HYPERGEOMETRIC FUNCTION AND RELATED JACOBI TRANSFORMS</a></div> <div> <span class="journal-title">COMMUNICATIONS OF THE KOREAN MATHEMATICAL SOCIETY</span>
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<span class="journal-volume">37</span> <span class="journal-issue">4</span>
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Dixit, Atul
Explicit transformations of certain Lambert series
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An exact transformation, which we call the master identity, is obtained for the first time for the series Sigma(infinity)(n=1) sigma(a)(n)e(-ny) for a is an element of C and Re(y) > 0. New modular-type transformations when a is a nonzero even integer are obtained as its special cases. The precise obstruction to modularity is explicitly seen in these transformations. These include a novel companion to Ramanujan's famous formula for sigma (2m + 1). The Wigert-Bellman identity arising from the a = 0 case of the master identity is derived too. When a is an odd integer, the well-known modular transformations of the Eisenstein series on SL2 (Z), that of the Dedekind eta function as well as Ramanujan's formula for sigma (2m + 1) are derived from the master identity. The latter identity itself is derived using Guinand's version of the VoronoT summation formula and an integral evaluation of N. S. Koshliakov involving a generalization of the modified Bessel function K-v(z). Koshliakov's integral evaluation is proved for the first time. It is then generalized using a well-known kernel of Watson to obtain an interesting two-variable generalization of the modified Bessel function. This generalization allows us to obtain a new modular-type transformation involving the sums-of-squares function r(k)(n). Some results on functions self-reciprocal in the Watson kernel are also obtained.
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Dixit, Atul </span> <span class="author-type"> </span> ; <span class="author-name" > Kesarwani, Aashita </span> <span class="author-type"> </span> ; <span class="author-name" > Kumar, Rahul ✉ </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;33331450" mtid="33331450" target="_blank">Explicit transformations of certain Lambert series</a></div> <div class="pub-info"> <span class="journal-title">RESEARCH IN THE MATHEMATICAL SCIENCES</span> <span class="journal-volume">9</span> : <span class="journal-issue">2</span> <span class="page"> Paper: 34 , 54 p. </span> <span class="year">(2022)</span> </div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:black" title="10.1007/s40687-022-00331-5" target="_blank" href="https://doi.org/10.1007/s40687-022-00331-5"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000797974800001" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000797974800001"> WoS </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:33331450 </span> <span class="status-holder"><span class="status-data status-VALIDATED"> Egyeztetett </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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<img title="Idézőközlemény" style="float: left" src="/frontend/resources/grid/publication-citation-icon.png">
<div class="autype autype0"> <span class="author-name" >Dixit Atul
</span>
;
<span class="author-name" >Kesarwani Aashita
</span>
;
<span class="author-name" >Kumar Rahul ✉
</span>
</div>
</div>
<div class="title"><a href="/gui2/?mode=browse¶ms=publication;33331450" target="_blank">Explicit transformations of certain Lambert series</a></div> <div> <span class="journal-title">RESEARCH IN THE MATHEMATICAL SCIENCES</span>
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<span class="journal-volume">9</span> <span class="journal-issue">2</span>
<span class="page">
Paper 34.
54 p.
</span> <span class="year">(2022)</span>
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Gupta, Mamta
Fractional integration and differentiation of the (p, q)- extended tau-hypergeometric function and related Jacobi transforms
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1833
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17
2022
The area of fractional calculus (FC) has been fast developing and is presently being applied in all scientific fields. Therefore, it is of key relevance to assess the present state of development and to foresee. In present paper, our aim is to the study and develop the compositions formulas of the generalized fractional calculus operators to obtain a number of key results for the (p, q)-extended by tau-hypergeometric function a R-p,q(tau) (ab; c; z) involving Saigo hypergeometric fractional integral and differential I operators in terms of the Hadamard product of the (p, q)-extended tau-hypergeometric function R-p,q(tau) (a, b; c; z) and Fox-Wright function (p)Psi(q)(z). Corresponding special cases results are obtained as particular choices of parameters reduces to the classical Riemann-Liouville and Erdelyi-Kober fractional integral and differential operators. We also established Jacobi and its particular assertions for the Gegenbauer and Legendre transforms of the (p, q)-extended r-hypergeometric function R-p,q(tau)(a, b; c; z).
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Bakhet, Ahmed </span> <span class="author-type"> </span> ; <span class="author-name" > He, Fuli ✉ </span> <span class="author-type"> </span> ; <span class="author-name" > Yu, Mimi </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;32361702" mtid="32361702" target="_blank">On the matrix version of extended Bessel functions and its application to matrix differential equations</a></div> <div class="pub-info"> <span class="journal-title">LINEAR AND MULTILINEAR ALGEBRA</span> <span class="journal-volume"></span> <span class="page"> , 20 p. </span> <span class="year">(2021)</span> </div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:black" title="10.1080/03081087.2021.1923629" target="_blank" href="https://doi.org/10.1080%2F03081087.2021.1923629"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000648087900001" target="_blank" href="http://gateway.isiknowledge.com/gateway/Gateway.cgi?&GWVersion=2&SrcAuth=CustomerName&SrcApp=CustomerName&DestLinkType=FullRecord&KeyUT=000648087900001&DestApp=WOS"> WoS </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="85105487696" target="_blank" href="http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85105487696"> Scopus </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:32361702 </span> <span class="status-holder"><span class="status-data status-VALIDATED"> Egyeztetett </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"> <div class="authors"> <img title="Idézőközlemény" style="float: left" src="/frontend/resources/grid/publication-citation-icon.png"> <div class="autype autype0"> <span class="author-name" >Bakhet Ahmed </span> ; <span class="author-name" >He Fuli ✉ </span> ; <span class="author-name" >Yu Mimi </span> </div> </div> <div class="title"><a href="/gui2/?mode=browse¶ms=publication;32361702" target="_blank">On the matrix version of extended Bessel functions and its application to matrix differential equations</a></div> <div> <span class="journal-title">LINEAR AND MULTILINEAR ALGEBRA</span> <span class="journal-issn">(<a target="_blank" href="https://portal.issn.org/resource/ISSN/0308-1087">0308-1087</a> <a target="_blank" href="https://portal.issn.org/resource/ISSN/1563-5139">1563-5139</a>)</span>: <span class="journal-volume"></span> <span class="page"> 20 p. </span> <span class="year">(2021)</span> </div> <div class="pub-footer"> <span class="language" xmlns="http://www.w3.org/1999/html">Nyelv: Angol | </span> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:black" title="10.1080/03081087.2021.1923629" target="_blank" href="https://doi.org/10.1080%2F03081087.2021.1923629"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000648087900001" target="_blank" href="http://gateway.isiknowledge.com/gateway/Gateway.cgi?&GWVersion=2&SrcAuth=CustomerName&SrcApp=CustomerName&DestLinkType=FullRecord&KeyUT=000648087900001&DestApp=WOS"> WoS </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="85105487696" target="_blank" href="http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85105487696"> Scopus </a> </span> </span> <div class="publication-citation"> <a target="_blank" href="/api/publication?cond=citations.related;eq;32361702&sort=publishedYear,desc&sort=title"> Idézett közlemények száma: 1 </a> </div> <div class="mtid"><span class="long-pub-mtid">Közlemény: 32361702</span> | <span class="status-data status-VALIDATED"> Egyeztetett </span> Idéző | <span class="type-subtype">Folyóiratcikk ( Szakcikk ) </span> | <span class="pub-category">Tudományos</span> | <span class="publication-sourceOfData">WoS-XML</span> </div> <div class="lastModified">Utolsó módosítás: 2021.10.13. 02:08 MTMT API (MTMT API user, admin) </div> </div></div>
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In this paper, the generalized fractional integral operators involving Appell's function F-3(center dot) in the kernel due to Marichev-Saigo-Maeda are applied to the (p, q)-extended Struve function. The results are stated in terms of Hadamard product of the Fox-Wright function (r)Psi(s) (z) and the (p, q)-extended Gauss hypergeometric function. A few of the special cases (Saigo integral operators) of our key findings are also reported in the corollaries. In addition, the solutions of a generalized fractional kinetic equation employing the concept of Laplace transform are also obtained and examined as an implementation of the (p, q)-extended Struve function. Technique and findings can be implemented and applied to a number of similar fractional problems in applied mathematics and physics.
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The Marichev-Saigo-Maeda Fractional-Calculus Operators Involving the (p,q)-Extended Bessel and Bessel-Wright Functions
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The goal of this article is to establish several new formulas and new results related to the Marichev-Saigo-Maeda fractional integral and fractional derivative operators which are applied on the (p,q)-extended Bessel function. The results are expressed as the Hadamard product of the (p,q)-extended Gauss hypergeometric function Fp,q and the Fox-Wright function r psi s(z). Some special cases of our main results are considered. Furthermore, the (p,q)-extended Bessel-Wright function is introduced. Finally, a variety of formulas for the Marichev-Saigo-Maeda fractional integral and derivative operators involving the (p,q)-extended Bessel-Wright function is established.
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Srivastava, Hari M. ✉ </span> <span class="author-type"> </span> ; <span class="author-name" > AbuJarad, Eman S. A. </span> <span class="author-type"> </span> ; <span class="author-name" > Jarad, Fahd </span> <span class="author-type"> </span> ; <span class="author-name" > Srivastava, Gautam </span> <span class="author-type"> </span> ; <span class="author-name" > AbuJarad, Mohammed H. A. </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;33331451" mtid="33331451" target="_blank">The Marichev-Saigo-Maeda Fractional-Calculus Operators Involving the (p,q)-Extended Bessel and Bessel-Wright Functions</a></div> <div class="pub-info"> <span class="journal-title">FRACTAL AND FRACTIONAL</span> <span class="journal-volume">5</span> : <span class="journal-issue">4</span> <span class="page"> Paper: 210 , 15 p. </span> <span class="year">(2021)</span> </div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:black" title="10.3390/fractalfract5040210" target="_blank" href="https://doi.org/10.3390/fractalfract5040210"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000738909000001" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/WOS:000738909000001"> WoS </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:33331451 </span> <span class="status-holder"><span class="status-data status-VALIDATED"> Egyeztetett </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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The main purpose of this paper is to present closed integral form expressions for the Mathieu-type alpha-series and for the associated alternating versions whose terms contain a generalized p-extended Gauss' hypergeometric function. Related bounding inequalities for the p-generalized Mathieu-type series are also obtained. Finally, a set of various (known or new) special cases and consequences of the results earned are presented.
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In [10] (p,q)-extensions of the modified Bessel and the modified Struve functions of the first kind are presented. This article companion to [10] contains the (p, q)-extension of modified Struve function of the second kind M-v(,p,q) and the Bessel-Struve kernel function S-v,S-p,S-q. Systematic investigation of its properties, among integral representation, Mellin transform, Laguerre polynomial representation for both introduced special functions, while additional differential-difference equation, log-convexity property and Turan-type inequalities are realized for the latter.
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<div class="JournalArticle Publication short-list"> <div class="authors"> <span class="author-name" > Parmar, Rakesh K. ✉ </span> <span class="author-type"> </span> ; <span class="author-name" mtid="10038249"> <a href="/gui2/?type=authors&mode=browse&sel=10038249" target="_blank">Pogany, Tibor K.</a> </span> <span class="author-type"> </span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;31548213" mtid="31548213" target="_blank">ON (p, q)-EXTENSION OF FURTHER MEMBERS OF BESSEL-STRUVE FUNCTIONS CLASS</a></div> <div class="pub-info"> <span class="journal-title">MISKOLC MATHEMATICAL NOTES</span> <span class="journal-volume">20</span> : <span class="journal-issue">1</span> <span class="page"> pp. 451-463. , 13 p. </span> <span class="year">(2019)</span> </div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_GOLD" title=" Gold "> <a style="color:black" title="10.18514/MMN.2019.2608" target="_blank" href="https://doi.org/10.18514/MMN.2019.2608"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000471249600032" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000471249600032"> WoS </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="85067501624" target="_blank" href="http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85067501624"> Scopus </a> </span> </span> </div> <div class="short-pub-prop-list"> <span class="short-pub-mtid"> Közlemény:31548213 </span> <span class="status-holder"><span class="status-data status-APPROVED"> Nyilvános </span></span> <span class="pub-core">Forrás Idéző </span> <span class="pub-type">Folyóiratcikk (Szakcikk ) </span> <!-- && !record.category.scientific --> <span class="pub-category">Tudományos</span> <div class="publication-citation" style="margin-left: 0.5cm;"> <span title="Nyilvános idézőközlemények összesen, említések nélkül" class="citingPub-count">Nyilvános idéző összesen: 4</span> | Független: 1 | Függő: 3 | Nem jelölt: 0 | WoS jelölt: 4 | Scopus jelölt: 3 | WoS/Scopus jelölt: 4 | DOI jelölt: 4 </div> </div> </div> </div><div class="JournalArticle Publication long-list"> <div class="authors"> <img title="Forrásközlemény" style="float: left" src="/frontend/resources/grid/publication-core-icon.png"> <img title="Idézőközlemény" style="float: left" src="/frontend/resources/grid/publication-citation-icon.png"> <div class="autype autype0"> <span class="author-name" >Parmar Rakesh K. ✉ </span> ; <span class="author-name" mtid="10038249"><a href="/gui2/?type=authors&mode=browse&sel=10038249" target="_blank">Pogany Tibor K. 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We aim to present some formulas for Saigo hypergeometric fractional integral and differential operators involving (p, q)-extended Bessel function J(v, p, q)(z), which are expressed in terms of Hadamard product of the (p, q) -extended Gauss hypergeometric function and the Fox-Wright function p Psi q (Z). A number of interesting special cases of our main results are also considered. Further, it is emphasized that the results presented here, which are seemingly complicated series, can reveal their involved properties via those of the two known functions in their respective Hadamard product.
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A new generalization of the modified Bessel function of the second kind K-z(x) is studied. Elegant series and integral representations, a differential-difference equation and asymptotic expansions are obtained for it thereby anticipating a rich theory that it may possess. The motivation behind introducing this generalization is to have a function which gives a new pair of functions reciprocal in the Koshliakov kernel cos (pi z) M-2z (4 root x) - sin (pi z) J(2z) (4 root x) and which subsumes the self-reciprocal pair involving K-z(x). Its application towards finding modular-type transformations of the form F(z, w, alpha) = F(z,iw,beta), where alpha beta = 1, is given. As an example, we obtain a beautiful generalization of a famous formula of Ramanujan and Guinand equivalent to the functional equation of a non-holomorphic Eisenstein series on SL2(Z). This generalization can be considered as a higher level analogue of the general theta transformation formula. We then use it to evaluate an integral involving the Riemann Xi-function and consisting of a sum of products of two confluent hypergeometric functions. (C) 2017 Elsevier Inc. All rights reserved.
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<span class="author-name" mtid="10038249"><a href="/gui2/?type=authors&mode=browse&sel=10038249" target="_blank">Pogány K Tibor ✉ (<span class="authorship-author-name">Pogany Tibor</span> <span class="authorAux-mtmt"> matematika</span>) </a> </span> <span class="author-affil"><span title="Óbudai Egyetem">ÓE</span>/<span title="Neumann János Informatikai Kar">NIK</span>/Alkalmazott Matematikai Intézet</span> ; <span class="author-name" >Ram Kishore Saxena </span> </div> </div> <div class="title"><a href="/gui2/?mode=browse¶ms=publication;3339542" target="_blank">On properties and applications of (p,q)-extended τ-hypergeometric functions</a></div> <div> <span class="journal-title">COMPTES RENDUS MATHEMATIQUE</span> <span class="journal-issn">(<a target="_blank" href="https://portal.issn.org/resource/ISSN/1631-073X">1631-073X</a> <a target="_blank" href="https://portal.issn.org/resource/ISSN/1778-3569">1778-3569</a>)</span>: <span class="journal-volume">356</span> <span class="journal-issue">3</span> <span class="page"> pp 278-282 </span> <span class="year">(2018)</span> </div> <div class="pub-footer"> <span class="language" xmlns="http://www.w3.org/1999/html">Nyelv: Angol | </span> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="10.1016/j.crma.2017.12.014" target="_blank" href="https://doi.org/10.1016/j.crma.2017.12.014"> DOI </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000426089300007" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000426089300007"> WoS </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="85041217597" target="_blank" href="http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85041217597"> Scopus </a> </span> </span> <div class="publication-citation" style="margin-left: 0.5cm;"> <span title="Nyilvános idézőközlemények összesen, említések nélkül" class="citingPub-count">Nyilvános idéző összesen: 5</span> | Független: 4 | Függő: 1 | Nem jelölt: 0 | WoS jelölt: 5 | Scopus jelölt: 3 | WoS/Scopus jelölt: 5 | DOI jelölt: 5 </div> <div class="publication-citation"> <a target="_blank" href="/api/publication?cond=citations.related;eq;3339542&sort=publishedYear,desc&sort=title"> Idézett közlemények száma: 1 </a> </div> <div class="mtid"><span class="long-pub-mtid">Közlemény: 3339542</span> | <span class="status-data status-VALIDATED"> Egyeztetett </span> <span class="oldId">Régi azonosító: 3339542</span> | Forrás Idéző | <span class="type-subtype">Folyóiratcikk ( Szakcikk ) </span> | <span class="pub-category">Tudományos</span> | <span class="publication-sourceOfData">kézi felvitel</span> </div> <div class="lastModified">Utolsó módosítás: 2021.09.22. 09:20 Tamássyné T. 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<div class="BookChapter Publication short-list"> <div class="authors"> <span class="author-name" >Baricz, Arpad ✉ </span> <span class="author-type"></span> ; <span class="author-name" >Masirevic, Dragana Jankov </span> <span class="author-type"></span> ; <span class="author-name" >Pogany, Tibor K. </span> <span class="author-type"></span> </div ><div class="title"><a href="/gui2/?mode=browse¶ms=publication;31539422" mtid="31539422" target="_blank">Series of Bessel and Kummer-Type Functions Preface</a></div> <div class="InBook">In: <span class="booktitle"><a href="/gui2/?mode=browse¶ms=publication;31539423" target="_blank">SERIES OF BESSEL AND KUMMER-TYPE FUNCTIONS </a></span > </div><div class="pub-info"> <span class="publishedAt">Cham, Svájc : <span class="publisher">Springer International Publishing AG</span>, <span class="year">(2017)</span> <span class="page"> pp. VII-+. , 17 p.</span></div> <div class="pub-end"><div class="identifier-list"> <span class="identifiers"> <span class="id identifier oa_" title=" "> <span class="isbnOrIssn"> ISSN: </span> <a style="color: blue" title="0075-8434" target="_blank" href="https://portal.issn.org/resource/ISSN/0075-8434"> 0075-8434</a> </span> <span class="id identifier oa_" title=" "> <a style="color: blue" title="000458480700001" target="_blank" href="http://gateway.isiknowledge.com/gateway/Gateway.cgi?&GWVersion=2&SrcAuth=CustomerName&SrcApp=CustomerName&DestLinkType=FullRecord&KeyUT=000458480700001&DestApp=WOS">WoS</a> </span> </span> </div> <span class="short-pub-prop-list"><span class="short-pub-mtid"> Közlemény:31539422 </span> <span class="status-holder"><span class="status-data status-VALIDATED"> Egyeztetett </span></span> <span class="pub-core"> Idéző </span> <span class="pub-type">Könyvrészlet </span> | <span class="pub-error"> Hiányos </span> <span class="citing-count2">Idézett közlemények száma: 3 </span> </span> </div> </div><div class="BookChapter Publication long-list"> <div class="authors"> <img title="Idézőközlemény" style="float: left" src="/frontend/resources/grid/publication-citation-icon.png"> <div class="autype autype0"> <span class="author-name" >Baricz Arpad ✉ </span> ; <span class="author-name" >Masirevic Dragana Jankov </span> ; <span class="author-name" >Pogany Tibor K. </span> </div> </div> <div class="title"><a href="/gui2/?mode=browse¶ms=publication;31539422" target="_blank">Series of Bessel and Kummer-Type Functions Preface</a></div><div class="InBook"><div class="chapter-in">In:</div> <div class="authors"> </div> <div class="booktitle"><a href="/gui2/?mode=browse¶ms=publication;31539423" target="_blank">SERIES OF BESSEL AND KUMMER-TYPE FUNCTIONS </a></div> <span class="publishedAt">Cham: <span class="publishers">Springer International Publishing AG</span>, <span class="page"> pp VII-+ </span> <span class="year">(2017)</span> (<span class="seriesTitle">Lecture Notes in Mathematics; Vol. 1787</span> <span class="issn">1617-9692</span> ) </div> <div class="pub-footer"> <span class="language" xmlns="http://www.w3.org/1999/html">Nyelv: Angol | </span> <span class="identifiers"> <span class="id identifier oa_" title=" "> <span class="isbnOrIssn"> ISSN: </span> <a style="color: blue" title="0075-8434" target="_blank" href="https://portal.issn.org/resource/ISSN/0075-8434"> 0075-8434</a> </span> <span class="id identifier oa_" title=" "> <a style="color: blue" title="000458480700001" target="_blank" href="http://gateway.isiknowledge.com/gateway/Gateway.cgi?&GWVersion=2&SrcAuth=CustomerName&SrcApp=CustomerName&DestLinkType=FullRecord&KeyUT=000458480700001&DestApp=WOS">WoS</a> </span> </span> <span class="bookchapter-ids">Befoglaló link(ek):</span> <span class="identifiers"> <span class="id identifier oa_" title=" "> <a style="color: black" title="10.1007/978-3-319-74350-9" target="_blank" href="https://doi.org/10.1007%2F978-3-319-74350-9">DOI</a> </span> <span class="id identifier oa_" title=" "> <a style="color: black" title="000458480700007" target="_blank" href="http://gateway.isiknowledge.com/gateway/Gateway.cgi?&GWVersion=2&SrcAuth=CustomerName&SrcApp=CustomerName&DestLinkType=FullRecord&KeyUT=000458480700007&DestApp=WOS">WoS</a> </span> </span> <div class="publication-citation"> <a target="_blank" href="/api/publication?cond=citations.related;eq;31539422&sort=publishedYear,desc&sort=title"> Idézett közlemények száma: 3 </a> </div> <div class="mtid"><span class="long-pub-mtid">Közlemény: 31539422</span> | <span class="status-data status-VALIDATED"> Egyeztetett </span> <span class="long-book-mtid">Befoglaló: 31539423</span> Idéző | <span class="type-subtype">Könyvrészlet </span> | Tudományos | <span class="errorStatus"> Hiányos </span> | <span class="publication-sourceOfData">WoS-XML</span> </div> <div class="lastModified">Utolsó módosítás: 2020.09.02. 10:30 WoS import (admin) </div> </div></div>