AbstractWith the help of some techniques based upon certain inverse pairs of symbolic operators, the authors investigate several decomposition formulas associated with Srivastava's hypergeometric functions HA, HB and HC in three variables. Many operator identities involving these pairs of symbolic operators are first constructed for this purpose. By means of these operator identities, as many as 15 decomposition formulas are then found, which express the aforementioned triple hypergeometric functions in terms of such simpler functions as the products of the Gauss and Appell hypergeometric functions. Other closely-related results are also considered briefly
Very recently, by applying the so-called Beta integral method to the Henrici’s triple product formul...
In this paper, we define a new extension of Srivastava's triple hypergeometric functions by using a ...
AbstractBy making use of some rather elementary techniques based upon certain inverse pairs of symbo...
AbstractBy using some techniques based upon certain inverse pairs of symbolic operators, the author ...
AbstractWith the help of some techniques based upon certain inverse pairs of symbolic operators, the...
AbstractBy making use of some techniques based upon certain inverse pairs of symbolic operators, the...
AbstractBy making use of some rather elementary techniques based upon certain inverse pairs of symbo...
AbstractBy making use of some techniques based upon certain new inverse pairs of symbolic operators,...
AbstractBased upon the classical derivative and integral operators we introduce a new operator which...
Abstract. While investigating the Lauricella’s list of 14 complete second-order hypergeometric serie...
Based upon the classical derivative and integral operators we introduce a new symbolic operational i...
Abstract. While investigating the Lauricella’s list of 14 complete second-order hypergeometric serie...
Due to the great success of hypergeometric functions of one variable, a number of hypergeometric fun...
Very recently, by applying the so called Beta integral method to thewell-known hypergeometric identi...
AbstractThe hypergeometric functions here considered depend upon N variables, N numerator parameters...
Very recently, by applying the so-called Beta integral method to the Henrici’s triple product formul...
In this paper, we define a new extension of Srivastava's triple hypergeometric functions by using a ...
AbstractBy making use of some rather elementary techniques based upon certain inverse pairs of symbo...
AbstractBy using some techniques based upon certain inverse pairs of symbolic operators, the author ...
AbstractWith the help of some techniques based upon certain inverse pairs of symbolic operators, the...
AbstractBy making use of some techniques based upon certain inverse pairs of symbolic operators, the...
AbstractBy making use of some rather elementary techniques based upon certain inverse pairs of symbo...
AbstractBy making use of some techniques based upon certain new inverse pairs of symbolic operators,...
AbstractBased upon the classical derivative and integral operators we introduce a new operator which...
Abstract. While investigating the Lauricella’s list of 14 complete second-order hypergeometric serie...
Based upon the classical derivative and integral operators we introduce a new symbolic operational i...
Abstract. While investigating the Lauricella’s list of 14 complete second-order hypergeometric serie...
Due to the great success of hypergeometric functions of one variable, a number of hypergeometric fun...
Very recently, by applying the so called Beta integral method to thewell-known hypergeometric identi...
AbstractThe hypergeometric functions here considered depend upon N variables, N numerator parameters...
Very recently, by applying the so-called Beta integral method to the Henrici’s triple product formul...
In this paper, we define a new extension of Srivastava's triple hypergeometric functions by using a ...
AbstractBy making use of some rather elementary techniques based upon certain inverse pairs of symbo...