Atıf Formatları
On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces
  • IEEE
  • ACM
  • APA
  • Chicago
  • MLA
  • Harvard
  • BibTeX

Y. Zeren Et Al. , "On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces," 4th International E-Conference on Mathematical Advances and Applications , İstanbul, Turkey, pp.141, 2021

Zeren, Y. Et Al. 2021. On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces. 4th International E-Conference on Mathematical Advances and Applications , (İstanbul, Turkey), 141.

Zeren, Y., İsmailov, M., & Şirin, F., (2021). On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces . 4th International E-Conference on Mathematical Advances and Applications (pp.141). İstanbul, Turkey

Zeren, Yusuf, Migdad İsmailov, And Fatih Şirin. "On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces," 4th International E-Conference on Mathematical Advances and Applications, İstanbul, Turkey, 2021

Zeren, Yusuf Et Al. "On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces." 4th International E-Conference on Mathematical Advances and Applications , İstanbul, Turkey, pp.141, 2021

Zeren, Y. İsmailov, M. And Şirin, F. (2021) . "On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces." 4th International E-Conference on Mathematical Advances and Applications , İstanbul, Turkey, p.141.

@conferencepaper{conferencepaper, author={Yusuf ZEREN Et Al. }, title={On the basis property of a system of eigenfunctions of a discontinuous second-order differential operator in a weighted grand Lebesgue spaces}, congress name={4th International E-Conference on Mathematical Advances and Applications}, city={İstanbul}, country={Turkey}, year={2021}, pages={141} }