ON CERTAIN CLASSES OF ß-STABUKE AND QUASI-^-STARLIKE k-SYMMETRICAL HOLOMORPfflC FUNCTIONS
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Extent
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Online-Ressource
- Language
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Englisch
- Bibliographic citation
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ON CERTAIN CLASSES OF ß-STABUKE AND QUASI-^-STARLIKE k-SYMMETRICAL HOLOMORPfflC FUNCTIONS ; volume:14 ; number:4 ; year:1981 ; pages:957-972 ; extent:16
Demonstratio mathematica ; 14, Heft 4 (1981), 957-972 (gesamt 16)
- Creator
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Mazur, Ryszard
Sieczko, Anna
- DOI
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10.1515/dema-1981-0414
- URN
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urn:nbn:de:101:1-2411151509283.786483273064
- Rights
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Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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15.08.2025, 7:32 AM CEST
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Associated
- Mazur, Ryszard
- Sieczko, Anna
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STARLIKENESS OF CERTAIN FUNCTIONS
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Closedness of certain classes of functions in the topology of uniform convergence
UNIVALENCE OF CERTAIN ANALYTIC FUNCTIONS
Lesson V. Symmetrical and skew symmetrical determinants.
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THE SYMMETRICAL QUASI-STARLIKE FUNCTIONS
On certain classes of quasi–typically–real functions
CERTAIN CLASSES OF p-VALENT ANALYTIC FUNCTIONS
QUASI-HADAMARD PRODUCT OF CERTAIN p-VALENT FUNCTIONS
On certain algebraic functions.
On certain algebraic functions.
STARLIKENESS OF CERTAIN FUNCTIONS
PROPERTIES OF CERTAIN CLASSES OF ANALYTIC FUNCTIONS DEFINED BY SRIVASTAVA-ATTIYA OPERATOR
Closedness of certain classes of functions in the topology of uniform convergence
UNIVALENCE OF CERTAIN ANALYTIC FUNCTIONS
Lesson V. Symmetrical and skew symmetrical determinants.
Eigenspace structure of certain graph classes
THE SYMMETRICAL QUASI-STARLIKE FUNCTIONS
On certain classes of quasi–typically–real functions
CERTAIN CLASSES OF p-VALENT ANALYTIC FUNCTIONS
QUASI-HADAMARD PRODUCT OF CERTAIN p-VALENT FUNCTIONS
On certain algebraic functions.
On certain algebraic functions.
STARLIKENESS OF CERTAIN FUNCTIONS
PROPERTIES OF CERTAIN CLASSES OF ANALYTIC FUNCTIONS DEFINED BY SRIVASTAVA-ATTIYA OPERATOR
Closedness of certain classes of functions in the topology of uniform convergence
UNIVALENCE OF CERTAIN ANALYTIC FUNCTIONS
Lesson V. Symmetrical and skew symmetrical determinants.