| Article title | Year |
|---|---|
| Siegel domains and Cartan-Siegel homogeneous domains: Siegel disk U Rakhmonov, A Abdukarimov, J Abdullaev, S Rajabov | 2025 |
| Functional Properties of the Bergman Kernel in the Space GK Khudayberganov, JS Abdullayev, US Rakhmonov | 2025 |
| On Carleman's formula in G Khudaiberganov, BB Prenov, JS Abdullayev, KS Ruzmetov | 2025 |
| On Carleman's formula in G Khudaiberganov, BB Prenov, JS Abdullayev, KS Ruzmetov | 2025 |
| On the Blaschke matrix product and an analogue of the Horwitz-Rubel theorem for the Blaschke matrix product JS Abdullayev, GK Khudayberganov | 2025 |
| On Carlemans Formula in Cn [m X m] GG Khudayberganov, BB Prenov, JS Abdullayev, KS Ruzmetov | 2025 |
| INTEGRAL FORMULAS RELATED TO THE CAUCHY-FANTAPPIÈ INTEGRAL FORMULA JS Abdullayev, G Khudayberganov, NO Mahmudova | 2025 |
| Carlemans Integral Formula in Cartesian Product of Matrix Upper Half-Plane. JS Abdullayev, KS Ruzmetov, ZK Matyakubov | 2024 |
| Sie el omain and artan Sie el omo eneou omain Sie el ik U Rakhmonov, A Abdukarimov, J Abdullaev, S Rajabov | 2023 |
| CHEGARALANMAGAN SOHALARDA KARLEMAN INTEGRAL FORMULASI RK Sh, ZQ Matyoqubov, AJ Sh | 2023 |
| AN ANALOGUE OF BREMERMANNS THEOREM ON FINDING THE BERGMAN KERNEL FOR THE CARTESIAN PRODUCT OF THE CLASSICAL DOMAINS AND JA Shokirovich | 2022 |
| ON PROPERTIES OF THE SECOND TYPE MATRIX BALL B (2) FROM SPACE CN [M× M] AJ Sh | 2022 |
| Îöåíêè ÿäðà Áåðãìàíà äëÿ êëàññè÷åñêèõ îáëàñòåé Ý. Êàðòàíà ÆØ Àáäóëëàåâ | 2021 |
| Ðÿäû Ëîðàíà-Õóà Ëî-êåíà îòíîñèòåëüíî ìàòðè÷íîãî øàðà èç ïðîñòðàíñòâà Cn [m× m] ÃÕ Õóäàéáåðãàíîâ, ÆØ Àáäóëëàåâ | 2021 |
| The boundary Morera theorem for domain G Khudayberganov, JS Abdullayev | 2021 |
| Èíòåãðàëüíûå ôîðìóëû â êëàññè÷åñêèõ îáëàñòÿõ è èõ ïðèëîæåíèÿ JS Abdullayev | 2021 |
| ×åáûøåâñêèé ñáîðíèê JS ABDULLAYEV | 2021 |
| Ïðèìåíåíèÿ îðòîíîðìàëüíûõ ñèñòåì â ìàòðè÷íîì øàðå JS Abdullayev | 2021 |
| ESTIMATES THE BERGMAN KERNEL FOR CLASSICAL DOMAINS´ E. CARTANS AJ Shokirovich | 2021 |
| THE BOUNDARY MORERA THEOREM FOR DOMAIN T+ (N-1) K Gulmirza, AJ Shokirovich | 2021 |
| Estimates the Bergman kernel for classical domains É. Cartan's JS Abdullayev | 2021 |
| Laurent-Hua Loo-Keng Series with Respect to the Matrix Ball from Space Cn [m× m] KG Kh, AJ Sh | 2021 |
| Laurent-Hua Luogeng Series with Respect to the Matrix Ball from Space Cn [m× m] GK Khudayberganov, JS Abdullayev | 2021 |
| THE BOUNDARY MORERA THEOREM FOR DOMAIN 𝜏 (𝑛− 1) G KHUDAYBERGANOV, JS ABDULLAYEV | 2021 |
| Holomorphic continuation into a matrix ball of functions defined on a piece of its skeleton G Khudaiberganov, JS Abdullayev | 2021 |
| An analogue of Bremermanns theorem on finding the Bergman kernel for the Cartesian product of the classical domains ℜI (m, k) and ℜII (n) JS Abdullayev | 2020 |
| An analogue of Bremermann's theorem on finding the Bergman kernel for the Cartesian product of the classical domains RI (m, k) and RII (n). J Sh Abdullayev | 2020 |
| THE BERGMAN KERNEL ESTIMATION OF FOR THE LIE BALL US Rakhmonov, AJ Sh | 2020 |
| Laplace and Hua Luogeng operators G Khudayberganov, AM Khalknazarov, JS Abdullayev | 2020 |
| Abdullayev, Relationship between the Kernels Bergman and Cauchy-Szego in the domains τ+(n− 1) and ℜn IV G Khudayberganov, J Sh | 2020 |
| Relationship Between the Bergman and Cauchy-Szegö Kernels in the Domains τ+ (n - 1) and
GK Khudayberganov, JS Abdullayev | 2020 |
| Relationship between the Bergman and Cauchy-Szegö kernels in the domains 𝜏+(𝑛− 1) and ℜï IV G Khudayberganov, AJ Sh | 2020 |
| THE BOUNDARY MORERA THEOREM G KHUDAYBERGANOV, JS ABDULLAYEV | 2020 |
| Relationship Between the Bergman and Cauchy-Szego¨ Kernels in the Domains τ + (n - 1) and ℜnIV ÃÕ Õóäàéáåðãàíîâ, ÆØ Àáäóëëàåâ | 2020 |
| THE BOUNDARY MORERA THEOREM FOR UNBOUNDED REALIZATION OF THE LIE BALL G Khudayberganov, AJ Sh | 2020 |
| Relationship between the Bergman and Cauchy-Szegö in the domains G Khudaiberganov, JS Abdullayev | 2020 |
| ÑÂßÇÜ ÌÅÆÄÓ ßÄÐÀÌÈ ÁÅÐÃÌÀÍÀ È ÊÎØÈ-ÑÅÃÅ Â ÎÁËÀÑÒßÕ τ+(N-1) È ℜNIV ÃÕ Õóäàéáåðãàíîâ, ÆØ Àáäóëëàåâ | 2020 |
| Relationship Between the Bergman and Cauchy-Szeg¨ o Ker-nels in the Domains+(n-1) and ℜn IV GK Khudayberganov, JS Abdullayev | 2020 |
| Laplace and Hua Luogeng operators G Khudaiberganov, AM Khalknazarov, JS Abdullayev | 2020 |
| Îá îïåðàòîðàõ Ëàïëàñà è Õóà Ëî-Êåíà Ã Õóäàéáåðãàíîâ, ÀÌ Õàëêíàçàðîâ, ÆØ Àáäóëëàåâ | 2020 |
| ABOUT VOLUMES OF MATRIX THIRD TYPE AND GENERALIZED LIE BALLS U Rakhmonov, J Abdullayev | 2019 |
| ABOUT REALIZATION OF LIE BALL AJS Khudayberganov G. | 2019 |
| ÎÁ ÎÄÍÎÌ ÏÐÈÌÅÐÅ ÃÎËÎÌÎÐÔÍÛÕ ÈÇÎÌÅÒÐÈÉ B^n  K^(n+1)_IV . ÓÑÐ Æ. Ø. Àáäóëëàåâ | 2019 |
| ON HUA LO-KEN AND LAPLACE OPERATORS AJ Khudayberganov G. , Khalknazarov A. | 2019 |
| Îá îäíîé ðåàëèçàöèè øàðà Ëè ÆØÀ Ã.Õóäàéáåðãàíîâ | 2019 |
| ABOUT REALIZATION OF LIE BALL AJ Khudayberganov G. | 2019 |
| Vestnik Udmurtskogo Universiteta US Rakhmonov, AJ Sh | 2019 |
| ON VOLUMES OF MATRIX BALL OF THIRD TYPE AND GENERALIZED LIE BALLS JAS Uktam Rakhmonov Sodiqovich | 2019 |
| FORMULAS OF CARLEMAN IN THE DOMAINS OF SIEGEL MZ Kadambayevich, AJ Shokirovich | 2018 |
| Journal of Siberian Federal University. Mathematics & Physics GK Khudayberganov, JS Abdullayev | 2018 |
| ÔÎÐÌÓËÛ ÊÀÐËÅÌÀÍÀ Â ÎÁËÀÑÒßÕ ÇÈÃÅËß ÇÊ Ìàòÿêóáîâ, ÆØ Àáäóëëàåâ | 2017 |
| THE BOUNDARY MORERA THEOREM FOR DOMAIN τ (n− 1) G KHUDAYBERGANOV, JS ABDULLAYEV | |
| Ðÿäû Ëîðàíà îòíîñèòåëüíî ìàòðè÷íîãî øàðà à Õóäàéáåðãàíîâ | |
| Èíòåãðàëüíûå ôîðìóëû â , àññîöèèðîâàííûõ ñ ðåàëèçàöèåé øàðà Ëè è íåêîòîðûå èõ ïðèëîæåíèÿ JS Abdullayev | |
| Îá îäíîé ðåàëèçàöèè øàðà Ëè è àâòîìîðôèçìû îáëàñòè JS Abdullayev | |
| Îá îäíîé ðåàëèçàöèè øàðà Ëè è àâòîìîðôèçìû îáëàñòè ÆØ Àáäóëëàåâ | |
| Ïðèìåíåíèÿ îðòîíîðìàëüíûõ ñèñòåì â ìàòðè÷íîì øàðå ÆØ Àáäóëëàåâ | |
| Èíòåãðàëüíûå ôîðìóëû â êëàññè÷åñêèõ îáëàñòÿõ è èõ ïðèëîæåíèÿ ÆØ Àáäóëëàåâ | |
| Èíòåãðàëüíûå ôîðìóëû â , àññîöèèðîâàííûõ ñ ðåàëèçàöèåé øàðà Ëè è íåêîòîðûå èõ ïðèëîæåíèÿ ÆØ Àáäóëëàåâ | |
| Uzbek Mathematical Journal 2021, Volume 65, Issue 1, pp. 17-27 AJ Sh | |
| Abdullayev US Rakhmonov, J Sh | |
| Abdullayev, About one realization Lie ball G Khudayberganov, J Sh |