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The main purpose of the present paper is to derive the neighborhoods and partial sums of a certain subclass of starlike functions.
In this respect, observe that Kokonendji et al. (2004, Table 2) suggests that as p→+∞, members of a certain subclass of the family of Poisson-Tweedie mixtures tend to a Poisson law.
Because of the many independent duplications and multiplications of either or both the α- and β-tubulins functional specialization of a certain subclass for cytoskeletal, axonemal, A-, B-, or C-tubules, or any other distinct microtubule substructure cannot be inferred, as has been suggested by others.
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Sextus clearly intends this to be so: in the first sense of dogma, a dogma is assent to anything, and in the second sense it is assent to a certain subclass of things ('some unclear object of investigation in the sciences').
We also prove that the results are sharp for a certain subclass of functions.
A certain subclass of this consistent framework is analyzed here, further extended and finally, an efficient numerical implementation is proposed.
We introduce a certain subclass of harmonic multivalent functions defined by using a Ruscheweyh derivative operator.
In addition, they show that a certain subclass of globally rigid graphs, trilateration graphs, can be constructed and localized in linear time.
Some inclusion and convolution properties of certain subclasses of meromorphic functions associated with a family of multiplier transformations, which are defined by means of the Hadamard product (or convolution), are investigated.
In this article, we define and investigate new families of certain subclasses of meromorphic functions of complex order.
Recently, Shanmugam et al. [21] derived some sandwich theorems of certain subclasses of analytic functions associated with the Carlson-Shaffer operator.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com