Successive Logarithmic Coefficients of Univalent Functions
The paper deals with logarithmic coefficients of univalent functions. The sharp lower and upper estimations of | γ 2 ( f ) | - | γ 1 ( f ) | were obtained in the class S , where γ n ( f ) denotes the n -th logarithmic coefficient of f ∈ S . The result is applicable to some standard subclasses of S ....
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| Vydáno v: | Computational methods and function theory Ročník 24; číslo 4; s. 693 - 705 |
|---|---|
| Hlavní autoři: | , |
| Médium: | Journal Article |
| Jazyk: | angličtina |
| Vydáno: |
Berlin/Heidelberg
Springer Berlin Heidelberg
01.12.2024
|
| Témata: | |
| ISSN: | 1617-9447, 2195-3724 |
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| Abstract | The paper deals with logarithmic coefficients of univalent functions. The sharp lower and upper estimations of
|
γ
2
(
f
)
|
-
|
γ
1
(
f
)
|
were obtained in the class
S
, where
γ
n
(
f
)
denotes the
n
-th logarithmic coefficient of
f
∈
S
. The result is applicable to some standard subclasses of
S
. Relevant examples were indicated. |
|---|---|
| AbstractList | The paper deals with logarithmic coefficients of univalent functions. The sharp lower and upper estimations of
$$|\gamma _2(f)|-|\gamma _1(f)|$$
|
γ
2
(
f
)
|
-
|
γ
1
(
f
)
|
were obtained in the class
$${\mathcal {S}}$$
S
, where
$$\gamma _n(f)$$
γ
n
(
f
)
denotes the
n
-th logarithmic coefficient of
$$f\in {\mathcal {S}}$$
f
∈
S
. The result is applicable to some standard subclasses of
$${\mathcal {S}}$$
S
. Relevant examples were indicated. The paper deals with logarithmic coefficients of univalent functions. The sharp lower and upper estimations of | γ 2 ( f ) | - | γ 1 ( f ) | were obtained in the class S , where γ n ( f ) denotes the n -th logarithmic coefficient of f ∈ S . The result is applicable to some standard subclasses of S . Relevant examples were indicated. |
| Author | Partyka, Dariusz Lecko, Adam |
| Author_xml | – sequence: 1 givenname: Adam surname: Lecko fullname: Lecko, Adam email: alecko@matman.uwm.edu.pl organization: Department of Complex Analysis, Faculty of Mathematics and Computer Science, University of Warmia and Mazury in Olsztyn – sequence: 2 givenname: Dariusz surname: Partyka fullname: Partyka, Dariusz organization: Department of Mathematical Analysis, The John Paul II Catholic University of Lublin, Institute of Mathematics and Information Technology, The University College of Applied Sciences in Chełm |
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| Cites_doi | 10.1112/jlms/s1-38.1.228 10.2307/2370963 10.1090/proc/13817 10.1090/proc/12921 10.1307/mmj/1028988895 10.1007/BF02392821 10.2307/2007212 10.1007/s00605-017-1092-4 |
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| Keywords | 30C75 30C45 30C50 Logarithmic coefficients Univalent functions Successive coefficients |
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| References | Hayman (CR14) 1963; 38 Alexander (CR1) 1915; 17 Kaplan (CR15) 1952; 1 Ozaki (CR22) 1935; 2 Kumar, Vasudevarao (CR17) 2018; 187 Duren (CR8) 1983 CR18 CR12 Biernacki (CR4) 1936; 44 Lewandowski (CR20) 1960; 14 Goluzin (CR10) 1946; 19 Goodman (CR11) 1983 Koepf (CR16) 1992; 262 Robertson (CR24) 1936; 58 CR3 Hallenbeck, MacGregor (CR13) 1984 Biernacki (CR5) 1956; 4 CR27 Cho, Kowalczyk, Kwon, Lecko, Sim (CR6) 2020; 114 CR25 Girela (CR9) 2000; 25 Lewandowski (CR19) 1958; 12 CR21 Thomas (CR26) 2016; 144 De Branges (CR7) 1985; 154 Ali, Vasudevarao (CR2) 2018; 146 Pommerenke (CR23) 1975 L De Branges (500_CR7) 1985; 154 DK Thomas (500_CR26) 2016; 144 JW Alexander (500_CR1) 1915; 17 DJ Hallenbeck (500_CR13) 1984 Z Lewandowski (500_CR20) 1960; 14 UP Kumar (500_CR17) 2018; 187 D Girela (500_CR9) 2000; 25 500_CR12 M Biernacki (500_CR4) 1936; 44 P Duren (500_CR8) 1983 W Kaplan (500_CR15) 1952; 1 AW Goodman (500_CR11) 1983 GM Goluzin (500_CR10) 1946; 19 MF Ali (500_CR2) 2018; 146 NE Cho (500_CR6) 2020; 114 W Koepf (500_CR16) 1992; 262 MS Robertson (500_CR24) 1936; 58 WK Hayman (500_CR14) 1963; 38 C Pommerenke (500_CR23) 1975 500_CR18 S Ozaki (500_CR22) 1935; 2 500_CR25 500_CR27 500_CR21 M Biernacki (500_CR5) 1956; 4 Z Lewandowski (500_CR19) 1958; 12 500_CR3 |
| References_xml | – ident: CR18 – volume: 38 start-page: 228 year: 1963 end-page: 243 ident: CR14 article-title: On successive coefficients of univalent functions publication-title: J. Lond. Math. Soc. doi: 10.1112/jlms/s1-38.1.228 – volume: 19 start-page: 183 issue: 61 year: 1946 end-page: 202 ident: CR10 article-title: On distortion theorems and coefficients of univalent functions publication-title: Mat. Sb. – volume: 58 start-page: 465 year: 1936 end-page: 472 ident: CR24 article-title: Analytic functions starlike in one direction publication-title: Am. J. Math. doi: 10.2307/2370963 – ident: CR12 – year: 1984 ident: CR13 publication-title: Linear Problems and Convevity Techniques in Geometric Function Theory – volume: 44 start-page: 293 year: 1936 end-page: 314 ident: CR4 article-title: Sur la représentation conforme des domaines linéairement accessibles publication-title: Prace Mat. Fiz. – year: 1983 ident: CR11 publication-title: Univalent Functions – volume: 146 start-page: 1131 year: 2018 end-page: 1142 ident: CR2 article-title: On logarithmic coefficients of some close-to-convex functions publication-title: Proc. Am. Math. Soc. doi: 10.1090/proc/13817 – volume: 2 start-page: 167 year: 1935 end-page: 188 ident: CR22 article-title: On the theory of multivalent functions publication-title: Sci. Rep. Tokyo Bunrika Daig. A – volume: 144 start-page: 1681 year: 2016 end-page: 1687 ident: CR26 article-title: On logarithmic coefficients of close to convex functions publication-title: Proc. Am. Math. Soc. doi: 10.1090/proc/12921 – volume: 1 start-page: 169 year: 1952 end-page: 185 ident: CR15 article-title: Close to convex schlicht functions publication-title: Mich. Math. J. doi: 10.1307/mmj/1028988895 – volume: 114 start-page: 1 year: 2020 end-page: 14 ident: CR6 article-title: On the third logarithmic coefficient in some subclasses of close-to-convex functions publication-title: Rev. R. Acad. Cienc. Exactas Fís. Nat. (Esp.) – volume: 154 start-page: 137 issue: 1–2 year: 1985 end-page: 152 ident: CR7 article-title: A proof of the Bieberbach conjecture publication-title: Acta Math. doi: 10.1007/BF02392821 – ident: CR25 – ident: CR27 – ident: CR21 – volume: 25 start-page: 337 year: 2000 end-page: 350 ident: CR9 article-title: Logarithmic coefficients of univalent functions publication-title: Ann. Acad. Sci. Fenn. – volume: 12 start-page: 131 year: 1958 end-page: 146 ident: CR19 article-title: Sur l’identité de certaines classes de fonctions univalentes. I publication-title: Ann. Univ. Mariae Curie Skłodowska – ident: CR3 – volume: 14 start-page: 19 year: 1960 end-page: 46 ident: CR20 article-title: Sur l’identité de certaines classes de fonctions univalentes. II publication-title: Ann. Univ. Mariae Curie Skłodowska – volume: 4 start-page: 5 year: 1956 end-page: 8 ident: CR5 article-title: Sur les cefficients tayloriens des fonctions univalentes publication-title: Bull. Acad. Pol. Sci. – year: 1975 ident: CR23 publication-title: Univalent Functions – volume: 262 start-page: 93 year: 1992 end-page: 105 ident: CR16 article-title: Parallel accessible domains and domains that are convex in one direction. Partial differential equations with complex analysis publication-title: Pitman Res. Notes Math. Ser. – volume: 17 start-page: 12 issue: 1 year: 1915 end-page: 22 ident: CR1 article-title: Functions which map the interior of the unit circle upon simple regions publication-title: Ann. Math. doi: 10.2307/2007212 – year: 1983 ident: CR8 publication-title: Univalent Functions – volume: 187 start-page: 543 issue: 3 year: 2018 end-page: 563 ident: CR17 article-title: Logarithmic coefficients for certain subclasses of close-to-convex functions publication-title: Monats. Math. doi: 10.1007/s00605-017-1092-4 – ident: 500_CR18 – volume: 17 start-page: 12 issue: 1 year: 1915 ident: 500_CR1 publication-title: Ann. Math. doi: 10.2307/2007212 – volume: 4 start-page: 5 year: 1956 ident: 500_CR5 publication-title: Bull. Acad. Pol. Sci. – volume-title: Univalent Functions year: 1983 ident: 500_CR8 – volume: 154 start-page: 137 issue: 1–2 year: 1985 ident: 500_CR7 publication-title: Acta Math. doi: 10.1007/BF02392821 – volume: 58 start-page: 465 year: 1936 ident: 500_CR24 publication-title: Am. J. Math. doi: 10.2307/2370963 – volume: 144 start-page: 1681 year: 2016 ident: 500_CR26 publication-title: Proc. Am. Math. Soc. doi: 10.1090/proc/12921 – ident: 500_CR12 – volume: 44 start-page: 293 year: 1936 ident: 500_CR4 publication-title: Prace Mat. Fiz. – volume: 262 start-page: 93 year: 1992 ident: 500_CR16 publication-title: Pitman Res. Notes Math. Ser. – volume: 38 start-page: 228 year: 1963 ident: 500_CR14 publication-title: J. Lond. Math. Soc. doi: 10.1112/jlms/s1-38.1.228 – volume-title: Univalent Functions year: 1975 ident: 500_CR23 – ident: 500_CR3 – volume-title: Linear Problems and Convevity Techniques in Geometric Function Theory year: 1984 ident: 500_CR13 – volume: 114 start-page: 1 year: 2020 ident: 500_CR6 publication-title: Rev. R. Acad. Cienc. Exactas Fís. Nat. (Esp.) – volume: 14 start-page: 19 year: 1960 ident: 500_CR20 publication-title: Ann. Univ. Mariae Curie Skłodowska – ident: 500_CR25 – volume: 25 start-page: 337 year: 2000 ident: 500_CR9 publication-title: Ann. Acad. Sci. Fenn. – ident: 500_CR21 – volume: 146 start-page: 1131 year: 2018 ident: 500_CR2 publication-title: Proc. Am. Math. Soc. doi: 10.1090/proc/13817 – volume: 19 start-page: 183 issue: 61 year: 1946 ident: 500_CR10 publication-title: Mat. Sb. – volume: 12 start-page: 131 year: 1958 ident: 500_CR19 publication-title: Ann. Univ. Mariae Curie Skłodowska – volume: 2 start-page: 167 year: 1935 ident: 500_CR22 publication-title: Sci. Rep. Tokyo Bunrika Daig. A – volume-title: Univalent Functions year: 1983 ident: 500_CR11 – volume: 187 start-page: 543 issue: 3 year: 2018 ident: 500_CR17 publication-title: Monats. Math. doi: 10.1007/s00605-017-1092-4 – ident: 500_CR27 – volume: 1 start-page: 169 year: 1952 ident: 500_CR15 publication-title: Mich. Math. J. doi: 10.1307/mmj/1028988895 |
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| Snippet | The paper deals with logarithmic coefficients of univalent functions. The sharp lower and upper estimations of
|
γ
2
(
f
)
|
-
|
γ
1
(
f
)
|
were obtained in... The paper deals with logarithmic coefficients of univalent functions. The sharp lower and upper estimations of $$|\gamma _2(f)|-|\gamma _1(f)|$$ | γ 2 ( f ) |... |
| SourceID | crossref springer |
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| StartPage | 693 |
| SubjectTerms | Analysis Computational Mathematics and Numerical Analysis Functions of a Complex Variable Mathematics Mathematics and Statistics |
| Title | Successive Logarithmic Coefficients of Univalent Functions |
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