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Making use of a differential operator, which is defined here by means of the Hadamard product, we introduce classes of p -valent functions and investigate various important inclusion properties and characteristics for these classes. Also, a property preserving integrals is considered. [ABSTRACT FROM AUTHOR]

In this paper, we define the general class Hp (λ, α, γ) of analytic and p-valent functions with negative coefficients. We investigate various important properties and characteristies of this class. Also, modified Hadamard products for functions in this class are obtained. Finally, a family of integral operators is considered [ABSTRACT FROM AUTHOR]

In this paper, using operator Mowafy et. al. Which modified the operator of Al-Aboudi and Al-Amoudi we defined a new operator from which one can obtain many other new operators using the principle of Hadamard product (or convolution) by taking different values of its parameters. This operator has, three recurrence relations. Using one of its these recurrence relation we defined four classes related to univalent starlike and convex functions of order α, close-to-convex and quasi-convex functions of order η and type α (0≤α,η<1), which in turn generalize many other classes for different values of parameter. For these classes and by using Miller and Mocanu lemma we can obtain many inclusion results. Also some inclusion resulls for Libera integral operator are obtained. We have proved our rersults here by using the first recurrence relation. Using similar argument by applying the second and third recurrence relation one can get new results. [ABSTRACT FROM AUTHOR]

The object of this paper is to derive various properties and characters for a class of p-valently Bazilevič functions defined with higher order derivatives. Using the technique of Briot-Bouquet differential subordination we obtained several results, some of them presented here generalize and improve a few earlier results, and several others are new ones involving differential inequalities. These last implications deal with the symmetric open disc and symmetric conic domains with respect to the real axe. Our results extends and improves many other previous ones, and some of them are the best possible under the given assumptions. [ABSTRACT FROM AUTHOR]

In this paper, by using the principal of subordination, we obtain sharp bounds for certain class of non-Bazilevič functions involving linear operator. [ABSTRACT FROM AUTHOR]

By using q-difference operator and p-Sălăgean operator, we defined q - p- Sălăgean operator. We defined a new class of close-to convex function associated with q - p- Sălăgean operator. Also, we obtained coefficient estimate theorem for this class. Several modified-Hadamard product for this class are introduced. [ABSTRACT FROM AUTHOR]

The paper contains new results in the field of Geometric Function Theory of one variable functions, specially connected with the concepts of differential subordinations and superordinations, and that could be used for further investigation in this area. We defined a new subclasses of analytic multivalent functions in the open unit disk D with the aid of the generalized well-known Srivastava-Attiya operator obtained by a convolution product with the general Hurwitz-Lerch Zeta function. For the functions belonging to these subclasses we obtain sharp subordination and superordination results, that generalizes some previous well-known subordination properties obtained by different authors. The main results are followed by some particular cases obtained for special choices of the parameters, some of them being connected with the Janowski type functions. The technique used in the proofs is based on the general theory of differential subordinations and superordination initiated and developed by S.S. Miller and P. T. Mocanu. We emphasize that these results are sharp in the sense that there are the best possible under the given assumptions of our theorems and corollaries, that is the dominants cannot be improved. These new results generalizes some previous well-known subordination properties obtained by different authors. [ABSTRACT FROM AUTHOR]

The object of this paper is to introduce and study modified Hadamard product and partial sums and some properties of a class defined by q-Al-Oboudi - Al-Amoudi operator. [ABSTRACT FROM AUTHOR]

The object of this paper is to introduce and study some properties such as coefficient estimate, distortion theorems, radii of starlikness, convexity and close-to convexity of a class defined by Al-Oboudi - Al-Amoudi operator. [ABSTRACT FROM AUTHOR]

In this paper we introduce a new subclass of p-valent analytic functions of complex order defined by using q-p-valent Bernardi integral operator. Also we obtain initial bounds for functions in this class. [ABSTRACT FROM AUTHOR]

In the paper, we introduce subclasses of meromorphic functions by using principle of subordination and find necessary and sufficient condition for coefficients of functions F to belonge to these classes. [ABSTRACT FROM AUTHOR]

In the present investigation, we define a class of meromorphic functions by making use of the q analogue of a linear operator. Coefficient inequalities, growth and distortion inequalities, as well as closure results are obtained. We also establish some results concerning the partial sums of meromorphic functions in this class. [ABSTRACT FROM AUTHOR]

In this paper using a q-difference Al-Oboudi operator, we define a class of univalent functions and obtain initial bounds for functions in this class. [ABSTRACT FROM AUTHOR]

Utilizing the theory of quantum calculus, we define a q−difference operator and used it to define a class of univalent functions and obtained Fekete-Szego inequality for functions in this class. [ABSTRACT FROM AUTHOR]

In this paper, we study different properties for the new class TY λ2 (n, α, β, γ) of analytic starlike and convex functions associated with a generalization of q-Salagean operator. [ABSTRACT FROM AUTHOR]

In this paper using a q--analogue operator, we define subclasses of univalent functions of complex order and fined coefficient bounds, distortion inequalities for functions in it and also obtaind inclusion relations associated with the Nq;δ-neighborhood and some Hadamard results. [ABSTRACT FROM AUTHOR]

Background: Hemophilia A (HA) is an inherited X‐linked recessive coagulation disorder caused by factor VIII (F8) deficiency. F8 rearrangements involving intron 22 (int22) and intron 1 (int1) account for almost half of severe HA phenotype also a hotspot exon 14 provides numerous mutational patterns. This study aims to identify F8 gene mutations among Egyptian HA patients. Methods: DNA samples from 60 HA patients were screened for int22 and int1 rearrangements using simplified inverse shifting PCR (IS‐PCR) followed by exon 14 sequencing. Also, four uncharacterized patients were studied by targeted exome sequencing. Results: In 33.3% of the studied patients, we identified three int22 rearrangements, three exon 14 mutations (two frameshift; one novel (NM_000132.3:c.2734_2735delAA, p.(N912Ffs*6)), a second reported mutation (NM_000132.3:c.3091_3094delAGAA, p.(K1031Lfs*9)), and one nonsense mutation (NM_000132.3:c.2440C>T, p.(R814*)). All identified mutations were detected in patients with severe HA phenotype. Targeted exome sequencing could not detect any known pathogenic variants. Conclusion: Intron 22 rearrangement and exon 14 mutations correlate with most severe hemophilia A Egyptian patients. [ABSTRACT FROM AUTHOR]

In this paper, we defined a class of analytic functions defined by Hadamard product and Atshan and Rafid operator and obtained some subordinating results for functions in this class. [ABSTRACT FROM AUTHOR]

In the present paper, we introduce a general subclass of bi-univalent functions of complex order associated with q--Sălăgeăn operator and using Chebyshev polynomials. We obtain coefficient bounds for functions in this class. [ABSTRACT FROM AUTHOR]

In this paper, we introduce the class WλQ,b,q(ϕ,Σ) of quasi-subordination defined by q--derivative operator, and obtain the Fekete-Szego coefficient bounds for functions belonging to this class. [ABSTRACT FROM AUTHOR]

In this paper, we obtain initial coefficient bounds for functions belong to a subclass of bi-univalent functions by using the Salagean differential operator and Chebyshev polynomials and also we find Fekete-Szego inequalities for functions in this class. [ABSTRACT FROM AUTHOR]

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In this paper, using q − derivative operator, we define the class Σ q , v ∗ (n , α , β , λ) of meromorphic univalent functions and obtain coefficient estimates, distortion, closure theorems, modified Hadamard products, some radii for functions in this class and family of integral operators. Further, we determine partial sums results. [ABSTRACT FROM AUTHOR]