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It also investigated the class categorization of watermelon in both societies.
Clunie and Sheil-Small [1] investigated the class S H as well as its geometric subclasses and obtained some coefficient bounds.
Inspired and motivated by the research going in this interesting and fascinating area, Noor [27, 28] introduced and investigated the class of equilibrium-like (or invex equilibrium) problems as a useful and important extension of the class of equilibrium problems.
For a better understanding of the functional significance of this bi- to tri-partite organization of the signalling pathways, we investigated the class composition and the functions of the classified proteins based on Gene Ontology annotations [ 42].
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Here, we investigate the class.
In the present paper, we will investigate the class S HPST ∗.
The objective of this paper is to investigate the class of surplus-invariant acceptance sets.
We introduce and investigate the class of weakly regular boundary conditions.
Finally, we investigate the class of symmetric orthogonal Latin hypercube designs (SOLHD), which are a special subset of second order orthogonal Latin hypercube designs.
We also note that w ( z ) = g ′ ( z ) / h ′ ( z ) is the analytic second dilatation of f and | w ( z ) | < 1 for every z ∈ D. In this paper we investigate the class of harmonic mappings defined by S H = { f = h ( z ) + g ( z ) ¯ | w ( z ) ≺ 1 + z 1 − z, h ( z ) ∈ S α ∗ }.
In this paper, we systematically investigate the class (mathcal {S}_{(lambda_{p}), mu_{q}),b}^{s,a,lambda,*} alpha)) of analytic functions defined above by means of the new generalized Srivastava-Attiya convolution operator (J_{(lambda_{p}), mu _{q}),b}^{s,a,lambda}).
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