It is considered the relationship between spaces $L_f(lambda,sigma)$ and subspaces of the space $A_1(bar{A}_1)$ of analytic functions in the open (closed) unit disc, generated by systems $F(alpha_n z)$, $nin N$, if they constitute a basis in their closure.
📌 3 Key Takeaways
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Objective & Hypothesis:It is considered the relationship between spaces $L_f(lambda,sigma)$ and subspaces of the space $A_1(bar{A}_1)$ of analytic functions in the open (closed) unit disc, generated by systems $F(alpha_n z)$, $nin N$, if they constitute a basis in their closure.
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Key Findings & Data:It is considered the relationship between spaces $L_f(lambda,sigma)$ and subspaces of the space $A_1(bar{A}_1)$ of analytic functions in the open (closed) unit disc, generated by systems $F(alpha_n z)$, $nin N$, if they constitute a basis in their closure.
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Conclusion & Impact:It is considered the relationship between spaces $L_f(lambda,sigma)$ and subspaces of the space $A_1(bar{A}_1)$ of analytic functions in the open (closed) unit disc, generated by systems $F(alpha_n z)$, $nin N$, if they constitute a basis in their closure.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters
Abstract
It is considered the relationship between spaces $L_f(lambda,sigma)$ and subspaces of the space $A_1(bar{A}_1)$ of analytic functions in the open (closed) unit disc, generated by systems $F(alpha_n z)$, $nin N$, if they constitute a basis in their closure.
Özet
Sonsuza artarak yaklaşan bir {$alpha_n$} dizisi ve bir F tam fonksiyonu, için $F(alpha_n z)$ fonksiyon dizisinin birim diskteki analitik fonksiyonlar Frecket uzayında gerdiği kapalı alt uzaylar incelenmiş ve bu dizinin alt uzayları incelenmiş ve bu dizinin alt uzaya baz teşkil ettiği hallerde uzayın yapısıyla genel LF uzaylarının yapıları arasındaki ilişkiler araştırılmıştır.
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Cite This Article
DRAGILEV, M. (2022). Genelleştirilmiş Diricklet serileri üzerine. Turkish Journal of Mathematics, Cilt: 20 - Sayı: 4, 481–491. https://ajindex.com/articles/609013