
Making use of a differential operator, which is defined here by means of the Hadamard product, we introduce classes of p-valent functions and investigate various important inclusion properties and characteristics for these classes. Also, a property preserving integrals is considered.
Hadamard product, Geometry, Univalent Functions, Operator (biology), Matrix Inequalities and Geometric Means, Mathematical analysis, Biochemistry, Gene, QA1-939, FOS: Mathematics, Complex Analysis and Operator Theory, Biology, Hadamard transform, Product (mathematics), Algebra over a field, Inclusion (mineral), Applied Mathematics, Physics, Geometric Function Theory and Complex Analysis, Pure mathematics, Discrete mathematics, Physical Sciences, Repressor, Thermodynamics, Differential operator, Geometry and Topology, Transcription factor, Mathematics
Hadamard product, Geometry, Univalent Functions, Operator (biology), Matrix Inequalities and Geometric Means, Mathematical analysis, Biochemistry, Gene, QA1-939, FOS: Mathematics, Complex Analysis and Operator Theory, Biology, Hadamard transform, Product (mathematics), Algebra over a field, Inclusion (mineral), Applied Mathematics, Physics, Geometric Function Theory and Complex Analysis, Pure mathematics, Discrete mathematics, Physical Sciences, Repressor, Thermodynamics, Differential operator, Geometry and Topology, Transcription factor, Mathematics
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