Results 111 to 120 of about 90,034,892 (319)
Robertson’s conjecture on the coefficients of close-to-convex functions
We use an inequality due to Lebedev and Milin to prove a conjecture made by M.S. Robertson on the coefficients of close-to-convex functions.
Y. Leung
core +1 more source
Uniform monolayer Cr2Ge2Te6 films are achieved on Si substrates by molecular beam epitaxy. Intrinsic ferromagnetism with perpendicular magnetic anisotropy is established in the films by anomalous Hall effect and superconducting quantum interference device measurements, albeit with strong magnetic fluctuations characteristic of its 2D nature.
Pengfei Ji +15 more
wiley +1 more source
On uniformly close-to-convex functions and uniformly . . .
Two new subclasses of uniformly convex and uniformly close-to-convex functions are introduced.
T. V. Sudharsan +2 more
core
Current‐Induced Domain Wall Dynamics in Pt/Co/Ni/Co Nanoribbons With Curvilinear Cross‐Sections
3D curvilinear magnetic racetrack nanoribbons are formed with concave and convex cross‐sections using an advanced multi‐photon 3D printer. The curvature is shown to strongly affect current‐induced domain wall motion along the nanoribbons. In nanoribbons with cross‐sections that have both concave and convex segments, the velocities of domain walls with ...
Tiange Dong +6 more
wiley +1 more source
Given α∈[0,1], let gα(z):=z/(1−αz)2, z∈D:={z∈C:|z|0,z∈D. For the class C(gα) of all close-to-convex functions with respect to gα, the Fekete-Szegö problem is studied.MSC:30C45.
B. Kowalczyk, A. Lecko
semanticscholar +1 more source
Achieving High Spatial Resolution Transmission Electron Microscopy Studies in Closed Liquid Cells
Achieving high spatial resolution is important for resolving nanoscale dynamic processes and structural transformations in liquid environments, yet remains challenging in liquid cell transmission electron microscopy (LCTEM). This review highlights key strategies, including mitigating membrane bulging, displacing or redistributing local liquid ...
Siqi Guo +9 more
wiley +1 more source
Close-to-convexity and Starlikeness of Analytic Functions
For functions $f(z)=z^p+a_{n+1}z^{p+1}+\cdots$ defined on the open unit disk, the condition $RE (f'(z)/z^{p-1})>0$ is sufficient for close-to-convexity of $f$. By making use of this result, several sufficient conditions for close-to-convexity are investigated and relevant connections with previously known results are indicated.
Lee, See Keong +2 more
openaire +3 more sources
Extreme points of subclasses of close-to-convex functions
We determine coefficient bounds, distortion and covering theorems, and the extreme points for various subclasses of close-to-convex functions. All results are sharp.
D. N. Telage, H. Silverman
core +1 more source
To address functionality limitations in plant‐based and industrially compostable polymer aerogels, this work introduces bio‐inspired aerogels with broadened functionality. Inspired by functional plant tissues, lightweight biopolymer aerogels based on exclusively stereocomplex crystals are fabricated, featuring hierarchically macro‐/meso‐porous ...
Anthony V. Tuccitto +10 more
wiley +1 more source
ABOUT SOME SUBCLASSES OF CLASSES OF CLOSE-TO-CONVEX AND DOUBLY CLOSE-TO-CONVEX FUNCTIONS
It is known that the class close-to-convex functions is defined by the condition of positivity of the functional with a starlike function . Replacing the starlike function with a convex one leads to a known subclass of the class . In this article, we introduce a generalization of the class to the case when the set of values is contained in a ...
F. F. Maiyer +3 more
openaire +1 more source

