Anop Anna
Publications
h=3 (Google Scholar), h=1 (Scopus), h=3 (Web of Science), h=3(MathSciNet).
1. Anop A. V. Elliptic boundary-value problems in a multiply connected domain in the extended Sobolev scale // Proceedings of Institute of mathematics of NAS of Ukraine. – 2013. – 10, no. 2. – p. 37-59. (in Ukrainian).
2. Anop A. V. The general elliptic boundary-value problem in the extended Sobolev scale // Reports of NAS of Ukraine. – 2014. – no. 4. – p. 7-14. (in Ukrainian). https://doi.org/10.15407/dopovidi2014.04.007
3. Anop A. V., Murach O. O. Regular elliptic boundary-value problems in the extended Sobolev scale // Ukrainian Mathematical Journal. – 2014. – 66, no. 7. – P. 969-985. (Web of Science Core Collection, Scopus)) https://doi.org/10.1007/s11253-014-0988-6
4. Anop A., Murach A. A. Parameter-elliptic problems and interpolation with a function parameter // Methods of Functional Analysis and Topology. – 2014. – 20, no. 2. – P. 103-116 (Web of Science) http://mfat.imath.kiev.ua/article/?id=735
5. Anop, A. V. Elliptic boundary-value problems for systems of differential equations in spaces of generalized smoothness // Proceedings of Institute of mathematics of NAS of Ukraine. – 2014. – 11, no. 2. – p. 7-34. (in Ukrainian).
6. Anop, A. V., Murach, A. A. To the theory of elliptic boundary-value problems in Hӧrmander spaces // Proceedings of Institute of mathematics of NAS of Ukraine. – 2015. – 12, no 2. – p. 39-64. (in Ukrainian). http://trim.imath.kiev.ua/index.php/trim/article/view/121
7. Anop A., Kasirenko T. Elliptic boundary-value problems in Hӧrmander spaces // Methods of Functional Analysis and Topology. – 2016. – 22, no. 4. – P. 295-310 (Web of Science) (in Ukrainian). http://mfat.imath.kiev.ua/article/?id=911
8. Anop, A. V., Murach, A. A. Some semi homogeneous elliptic boundary-value problems in the full extended Sobolev scale // Proceedings of Institute of mathematics of NAS of Ukraine. – 2016. – 13, no. 2. – p. 27-54. http://trim.imath.kiev.ua/index.php/trim/article/view/251
9. Anop A. V., Murach O. O. Ïðî ëîêàëüí³ àæ äî ìåæ³ îáëàñò³ âëàñòèâîñò³ ãàðìîí³÷íèõ ôóíêö³é // Proceedings of Institute of mathematics of NAS of Ukraine. – 2017. – 14, no. 3. – p. 7-20. (in Ukrainian). http://trim.imath.kiev.ua/index.php/trim/article/view/266
10. Anop A. V., Kasirenko T. M., Murach O. O. Irregular elliptic boundary-value problems and Hӧrmander spaces // Ukrainian Mathematical Journal. – 2018. – 70, no. 3. – P. 341-361. (Web of Science Core Collection, Scopus Q3.)) https://doi.org/10.1007/s11253-018-1504-1
11. Anop A. V., Murach O. O. Homogeneous elliptic equations in an extended Sobolev scale // Reports of NAS of Ukraine. – 2018. – no. 3. – p. 3-11. (in Ukrainian).
https://doi.org/10.15407/dopovidi2018.03.003
12. Anop A. V. Lawruk elliptic boundary value problems for homogeneous differential equations // Reports of NAS of Ukraine. – 2019. – no. 2. – p. 3-11. (in Ukrainian).
https://doi.org/10.15407/dopovidi2019.02.003
13. Anop A., Denk R., Murach A. Elliptic problems with rough boundary data in generalized Sobolev spaces // arXiv:2003.05360. – 2020. – 40 p. (Ïðèéíÿòî äî äðóêó ó æóðíàë³ Communications on Pure and Applied Analysis, Web of Science Core Collection, Scopus Q1.)
1. Anop A. V. Elliptic boundary-value problems in a multiply connected domain in the extended Sobolev scale // Proceedings of Institute of mathematics of NAS of Ukraine. – 2013. – 10, no. 2. – p. 37-59. (in Ukrainian).
2. Anop A. V. The general elliptic boundary-value problem in the extended Sobolev scale // Reports of NAS of Ukraine. – 2014. – no. 4. – p. 7-14. (in Ukrainian). https://doi.org/10.15407/dopovidi2014.04.007
3. Anop A. V., Murach O. O. Regular elliptic boundary-value problems in the extended Sobolev scale // Ukrainian Mathematical Journal. – 2014. – 66, no. 7. – P. 969-985. (Web of Science Core Collection, Scopus)) https://doi.org/10.1007/s11253-014-0988-6
4. Anop A., Murach A. A. Parameter-elliptic problems and interpolation with a function parameter // Methods of Functional Analysis and Topology. – 2014. – 20, no. 2. – P. 103-116 (Web of Science) http://mfat.imath.kiev.ua/article/?id=735
5. Anop, A. V. Elliptic boundary-value problems for systems of differential equations in spaces of generalized smoothness // Proceedings of Institute of mathematics of NAS of Ukraine. – 2014. – 11, no. 2. – p. 7-34. (in Ukrainian).
6. Anop, A. V., Murach, A. A. To the theory of elliptic boundary-value problems in Hӧrmander spaces // Proceedings of Institute of mathematics of NAS of Ukraine. – 2015. – 12, no 2. – p. 39-64. (in Ukrainian). http://trim.imath.kiev.ua/index.php/trim/article/view/121
7. Anop A., Kasirenko T. Elliptic boundary-value problems in Hӧrmander spaces // Methods of Functional Analysis and Topology. – 2016. – 22, no. 4. – P. 295-310 (Web of Science) (in Ukrainian). http://mfat.imath.kiev.ua/article/?id=911
8. Anop, A. V., Murach, A. A. Some semi homogeneous elliptic boundary-value problems in the full extended Sobolev scale // Proceedings of Institute of mathematics of NAS of Ukraine. – 2016. – 13, no. 2. – p. 27-54. http://trim.imath.kiev.ua/index.php/trim/article/view/251
9. Anop A. V., Murach O. O. Ïðî ëîêàëüí³ àæ äî ìåæ³ îáëàñò³ âëàñòèâîñò³ ãàðìîí³÷íèõ ôóíêö³é // Proceedings of Institute of mathematics of NAS of Ukraine. – 2017. – 14, no. 3. – p. 7-20. (in Ukrainian). http://trim.imath.kiev.ua/index.php/trim/article/view/266
10. Anop A. V., Kasirenko T. M., Murach O. O. Irregular elliptic boundary-value problems and Hӧrmander spaces // Ukrainian Mathematical Journal. – 2018. – 70, no. 3. – P. 341-361. (Web of Science Core Collection, Scopus Q3.)) https://doi.org/10.1007/s11253-018-1504-1
11. Anop A. V., Murach O. O. Homogeneous elliptic equations in an extended Sobolev scale // Reports of NAS of Ukraine. – 2018. – no. 3. – p. 3-11. (in Ukrainian).
https://doi.org/10.15407/dopovidi2018.03.003
12. Anop A. V. Lawruk elliptic boundary value problems for homogeneous differential equations // Reports of NAS of Ukraine. – 2019. – no. 2. – p. 3-11. (in Ukrainian).
https://doi.org/10.15407/dopovidi2019.02.003
13. Anop A., Denk R., Murach A. Elliptic problems with rough boundary data in generalized Sobolev spaces // arXiv:2003.05360. – 2020. – 40 p. (Ïðèéíÿòî äî äðóêó ó æóðíàë³ Communications on Pure and Applied Analysis, Web of Science Core Collection, Scopus Q1.)