Growth theorems and coefficient bounds for g-starlike mappings of complex order λ
Let f be a g-starlike mapping of complex order λ such that x = 0 is a zero of order k + 1 of f(x) − x. By utilizing the geometric properties of f, we characterize its growth theorems and coefficient bounds.
Zhang Xiaofei, Han Wei
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Coefficient bounds for some families of starlike and convex functions of reciprocal order. [PDF]
Arif M, Darus M, Raza M, Khan Q.
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On a subclass of p-valent analytic functions involving fractional q-calculus operators
In this paper, we consider a new subclass of p-valent analytic functions in the open unitdisk involving a fractional q-differeintegral operator. For this subclass of functions,we derive the coefficient inequality and some distortion theorems.
SUNIL DUTT PUROHIT +1 more
doaj
Hankel determinants for q-starlike functions connected with q-sine function
This article comprises the study of a new class of starlike functions, which is defined by qq-fractional operator and subordination to the qq-analog of sine function.
Taj Yusra +4 more
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Bounds for Exponential Sums With Random Multiplicative Coefficients
Abstract For $f$ a Rademacher or Steinhaus random multiplicative function, we prove that $ \max _{\theta \in [0,1]} \frac{1}{\sqrt{N}} \bigl | \sum _{n \leq N} f(n) \mathrm{e} (n \theta ) \bigr | \gg \sqrt{\log N}$, asymptotically almost surely as $N \rightarrow \infty $.
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Sharp coefficient bounds for a class of symmetric starlike functions involving the balloon shape domain. [PDF]
Khan B, Gong J, Khan MG, Tchier F.
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Coefficient bounds for starlike functions involving q- Hurwitz-Lerch Zeta operator in conic region. [PDF]
Uma K, Vijaya K.
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The Coefficient Problem for Bounded Schlicht Functions [PDF]
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Bounds for survival probabilities in supercritical Galton-Watson processes and applications to population genetics. [PDF]
Bürger R.
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Eccentric sombor index of graphs and its role in the structure-property relationship analysis of polycyclic aromatic compounds. [PDF]
Khaji B, Hanif S, Arathi Bhat K.
europepmc +1 more source

