Ü. AKBABA And P. I. Al, "Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces," LOBACHEVSKII JOURNAL OF MATHEMATICS , vol.42, no.12, pp.2707-2713, 2021
AKBABA, Ü. And Al, P. I. 2021. Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces. LOBACHEVSKII JOURNAL OF MATHEMATICS , vol.42, no.12 , 2707-2713.
AKBABA, Ü., & Al, P. I., (2021). Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces. LOBACHEVSKII JOURNAL OF MATHEMATICS , vol.42, no.12, 2707-2713.
AKBABA, ÜMMÜGÜLSÜN, And P. Ipek Al. "Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces," LOBACHEVSKII JOURNAL OF MATHEMATICS , vol.42, no.12, 2707-2713, 2021
AKBABA, ÜMMÜGÜLSÜN And Al, P. I. . "Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces." LOBACHEVSKII JOURNAL OF MATHEMATICS , vol.42, no.12, pp.2707-2713, 2021
AKBABA, Ü. And Al, P. I. (2021) . "Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces." LOBACHEVSKII JOURNAL OF MATHEMATICS , vol.42, no.12, pp.2707-2713.
@article{article, author={ÜMMÜGÜLSÜN ÇAĞLAYAN And author={P. Ipek Al}, title={Maximally Accretive Differential Operators of First Order in the Weighted Hilbert Spaces}, journal={LOBACHEVSKII JOURNAL OF MATHEMATICS}, year=2021, pages={2707-2713} }