Kober fractional q-integral operator of the basic analogue of the H-function

  • R.K. Saxena Jai Narain Vyas University-India
  • R.K. Yadav Jai Narain Vyas University-India
  • S.D. Purohit Jai Narain Vyas University-India
  • S.L. Kalla Department of Mathematics and Computer Science-Kuwait
Palabras clave: kober fractionar q-integral operator, basic integration, basic analogue of Fox's H-function, basic Bessel functions

Resumen

This paper deals with the derivation of the Kober fractional q-integral operator of the basic analogue of the H-function defined by Saxena, Modi and Kalla [Rev. Téc. Ing., Univ. Zulia. 6(1983), 139-143]. Several interesting results .involving Gq(.);Eq(.); the basic elementary functions and the basic Bessel functions such as Jv(x; q); Yv(x; q); Kv(x; q); Hv(x; q), are deduced as the special cases of the main results.

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Cómo citar
Saxena, R., Yadav, R., Purohit, S. y Kalla, S. (1) «Kober fractional q-integral operator of the basic analogue of the H-function», Revista Técnica de la Facultad de Ingeniería. Universidad del Zulia, 28(2). Disponible en: https://produccioncientificaluz.org/index.php/tecnica/article/view/5880 (Accedido: 28marzo2024).
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