Results 81 to 90 of about 664 (120)

Bi- Starlike function of complex order involving Rabotnov function subordinated to Lucas Balancing polynomial

Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica
Considering the interesting results obtained recently by studying Rabotnov function, in this paper using the normalized Rabotnov function and the concept of subordination related with the Lucas Balancing polynomial, we defined two new subclasses of the ...
Vijaya K., Murugusundaramoorthy G., Breaz Daniel, Cotîrlă Luminiţa-Ioana   +3 more
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On a subclass of p-valent analytic functions involving fractional q-calculus operators

Kuwait Journal of Science, 2015
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, RAVINDER KRISHNA RAINA   +1 more
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Bounds for Exponential Sums With Random Multiplicative Coefficients

International Mathematics Research Notices
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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On certain coefficient bounds for multivalent functions

Annales UMCS, Mathematica, 2009
KAMALİ, MUHAMMET, ALTUNTAŞ, Fatma
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ON ESTIMATION OF THE EIGHTH COEFFICIENT OF BOUNDED UNIVALENT FUNCTIONS WITH REAL COEFFICIENTS

Demonstratio Mathematica, 1979
Zielinska, Alicja, Zyskowska, Krystyna
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COEFFICIENT BOUNDS FOR A CERTAIN SUBCLASS OF CLOSE-TO-CONVEX FUNCTIONS ASSOCIATED WITH THE KOEBE FUNCTION

Malaysian Journal of Computing, 2018
Sidik Rathi, Shaharuddin Cik Soh, Ajab Akbarally
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On the coefficients of functions with bounded boundary rotation.

Michigan Mathematical Journal, 1968
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Coefficient bounds for p-valent functions

Applied Mathematics and Computation, 2007
Sharp bounds for \(|a_{p+2}-\mu a^2_{p+1}|\) and \(|a_{p+3}|\) and \(|a_{p+3}|\) are derived for certain \(p\)-valent analytic functions. These are applied to obtain Fekete-Szegő like inequalities for several classes of functions defined by convolution.
Rosihan M. Ali, V. Ravichandran 0001, Narayanasamy Seenivasagan   +2 more
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Bounds on Texture Coefficients

Journal of Applied Mechanics, 2003
The orientation distribution function (ODF) is expanded in terms of generalized spherical harmonics and bounds on the resulting texture coefficients are derived. A necessary and sufficient condition for satisfaction of the normalization property of the ODF is also provided. These results are of significance in, for example, microstructural optimization
J. C. Nadeau, M. Ferrari
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NORMAL FUNCTIONS WITH BOUNDED COEFFICIENTS

Analysis, 1983
In an earlier work [Proc. Am. Math. Soc. 85, 335-341 (1982; Zbl 0492.30025)] the author had proven that if \(\{a_ n\}\) is a bounded monotone sequence of real numbers, or if \(\sum | a_ n-a_{n-1}|
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