Results 131 to 140 of about 3,084,757 (296)
Univalent functions with negative coefficients
Coefficient, distortion, covering, and coefficient inequalities are determined for univalent functions with negative coefficients that are starlike of order α \alpha and convex of order α \alpha .
Herb Silverman
core +1 more source
Robot‐Assisted Measurement of the Critical Micelle Concentration
The study introduces (SIMO) smart integrator for manual operations, a robotic platform for precise, repeatable determination of (CMC) critical micelle concentration in surfactants. SIMO reduces standard deviation by 80% compared to manual methods. Surfactant, dye, and diluent selection, robotic protocols, and data handling are detailed.
Vincenzo Scamarcio +3 more
wiley +1 more source
Certain subclass of alpha-convex bi-univalent functions defined using $q$-derivative operator [PDF]
summary:The present investigation deals with a new subclass of alpha-convex bi-univalent functions in the unit disc $E=\left\rbrace z\colon \mid z \mid
Singh, Gurcharanjit, Singh, Gagandeep
core +1 more source
Harmonic univalent functions [PDF]
Harmonik fonksiyonlar analitik olması gerekmeyen kompleks değerli fonksiyonlardır. Harmonik yalınkat fonksiyonlar teorisi ise kompleks analizin üzerinde en çok araştırma yapılan dallarından birisidir.
Duman - Yavuz, Emel
core +1 more source
Some univalent compositions of polynomials with univalent functions [PDF]
. Let S denote the family of functions f, holomorphic and univalent in the open unit disk U, and normalized by f(0) = 0, f'(0 ...
Waadeland, Haakon
core
The classes of univalent functions connected with homographies [PDF]
We define some new classes of univalent functions.
Tochowicz, Kajetan
core
On the univalency of Cesàro sums of univalent functions [PDF]
openaire +2 more sources
Generalized Salagean-type harmonic univalent functions
The main purpose of this paper is to introduce a generalization of modified Salagean operator for harmonic univalent functions. We define a new subclass of complex-valued harmonic univalent functions by using this operator, and we investigate necessary ...
Yalçın, Sibel, Yaşar, Elif
core
Goodman’s conjecture and the coefficients of univalent functions
Goodman’s conjecture (for a bound on the modulus of the nth coefficient of a p-valent function as a linear combination of the moduli of the first p coefficients) is considered in the special case of functions which are polynomials of univalent functions.
Abdallah Lyzzaik, David Styer
core +1 more source
A TT-symmetric univalent function is a complex valued function that is conformally mapping the unit disk onto itself and satisfies the symmetry condition ϕ[T](ζ)=[ϕ(ζT)]1∕T{\phi }^{\left[T]}\left(\zeta )={\left[\phi \left({\zeta }^{T})]}^{1/T} for all ζ ...
Ibrahim Rabha W., Baleanu Dumitru
doaj +1 more source

