Results 41 to 50 of about 3,329 (222)
Laplacian spectral determination of path-friendship graphs
A graph G is said to be determined by the spectrum of its Laplacian matrix (DLS) if every graph with the same spectrum is isomorphic to G. In some recent papers it is proved that the friendship graphs and starlike trees are DLS. If a friendship graph and
Mohammad Reza Oboudi +3 more
doaj +1 more source
On Janowski Starlike Functions [PDF]
Applying the fractional calculus to analytic functions \(f(z)\) defined on the open unit disc \(U\) with \(f(0)=0\) and \(f^\prime(0)=1\) [cf. \textit{W. Janowski}, Bull. Acad. Pol. Sci., Sér. Sci. Math. Astron. Phys. 21, 17--25 (1973; Zbl 0252.30021)], the authors introduce a new fractional operator \(D^\lambda f(z)\) and define a subclass of the ...
Çağlar, Mert +4 more
openaire +6 more sources
Droplet friction on superhydrophobic surfaces
By developing an experimental setup that simultaneously measures the friction force, macroscopic shape profile, and the macro‐ and microscopic contact line dynamics of a laterally sliding droplet, this study establishes an analytical model that predicts droplet friction on pillared superhydrophobic surfaces relying only on surface geometrical ...
Youhua Jiang, Chuanqi Wei
wiley +1 more source
Coefficients Of The Inverse Of Strongly Starlike Functions. [PDF]
For the class of strongly starlike functions, sharp bounds on the first four coefficients of the inverse functions are determined. A sharp estimate for the Fekete-Szego coefficient functional is also obtained.
M. Ali, Roslhan
core
Harmonic functions which are starlike of order β with respect to other points [PDF]
Let H denote the class of functions f which are harmonic and univalent in the open unit disc D = {z : |z| < 1}. This paper defines and investigates a family of complex-valued harmonic functions that are orientation preserving and univalent in D and are ...
Aini Janteng +2 more
core +1 more source
Fourth Hankel Determinant for a Subclass of Starlike Functions Based on Modified Sigmoid
In our present investigation, we obtain the improved third-order Hankel determinant for a class of starlike functions connected with modified sigmoid functions.
Wali Khan Mashwani +6 more
doaj +1 more source
Sandwich Theories for Pascal Distribution–Related Univalent Functions
This paper investigates differential subordination and superordination for univalent functions, emphasizing operators derived from the Pascal distribution. Motivated by the limited existing results using this operator, the study establishes new sandwich‐type theorems.
Fatma Z. El-Emam +2 more
wiley +1 more source
On convolution, convex, and starlike mappings
Let C and S* stand for the classes of convex and starlike mapping in D, and let , denote the closures of the respective convex hulls. We derive characterizations for when the convolution of mappings in is convex, as well as when the convolution of ...
Osgood, Brad, Chuaqui, Martin
core +1 more source
Study of (p, q)‐Symmetric Starlike Functions of Order η
In the field of geometric function theory, we use the (p, q)‐differential operator in the complex unit disk to describe a novel class Sp,q∗∗η of symmetrical starlike functions of order η. Several interesting properties of functions belonging to the class Sp,q∗∗η are examined, such as growth, distortion, and convolution characteristics.
Imran Khan +4 more
wiley +1 more source
Hankel determinant for functions starlike and convex with respect to symmetric points [PDF]
Sakaguchi (1959) introduced the class of functions S*s , starlike with respect to symmetric points. In 1977, Das and Singh introduced similar class of functions Cs , convex with respect to symmetric points.
Maslina Darus, +5 more
core

