Le Matematiche (Dipartimento di Matematica e Informatica, Università degli Studi di Catania)
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    1189 research outputs found

    Multiple solutions for a class of degenerate nonlocal problems involving sublinear nonlinearities

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    In this article, we use the three critical points theorem by G. Bonanno [3] in order to investigate the multiplicity of solutions for some nonlocal degenerate problems

    Simple graphs whose 2-distance graphs are path or cycle

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    ‎We will classify all finite simple graphs whose 2-distance graph have large or small maximum valency‎, ‎specially when it is a path or a cycle‎

    On convolution properties for certain classes of p-valent meromorphic functions defined by linear operator

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    In this paper, by making use of convolution, we obtain some interesting results for certain family of meromorphic p-valent functions defined by new linear operator. 

    Sufficiency criteria for a class of p-valent analytic functions of complex order

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    In this paper we obtain extensions of sufficient conditions for analytic functions f(z) in the open unit disk \mathcal{U} to be starlike and convex of complex order. Our results unify and extend some starlikeness and convexity conditions for analytic functions discussed by Mocanu [1988], Uyanik et al. [2011], Goyal et al. [2012] and others

    New classes of integral inequalities of fractional order

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    In this paper, the Riemann-Liouville fractional operator is used to generate new classes of integral inequalities using a family of n positive functions, (n ∈ N∗). For our results, some interesting classical inequalities can be deduced as some special cases

    Some properties of generalized two-fold symmetric non-Bazilevic analytic functions

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    In this paper, we introduce a new class of generalized two-fold symmetric non-Bazilevic functions analytic in the unit disc E. We prove such results as subordination and superordination properties, convolution properties, distortion theorems, and inequality properties of this new class

    Relative approximate controllability of fractional stochastic delay evolution equations with nonlocal conditions

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    In this paper, we study the relative approximate controllability of nonlinear fractional stochastic evolution equations with time delays and nonlocal conditions, in Hilbert space, via new fixed point analysis approach. An example is provided to show the application of our result

    Differential sandwich theorems for higher-order derivatives of p-valent functions involving a generalized differential operator

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    In the present article, we obtain some applications of first order differential subordination, superordination and sandwich results for higher-order derivatives of p-valent functions involving a generalized differential operator. Some of our results improve and generalize previously known results

    Integral transforms of k-generalized Mittag-Leffler function E_{k,α,β}^{γ,τ}(z)

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    In this paper we study the Euler Transform, Laplace Transform, Whittaker Transform and Fractional Fourier Transform of order α, 0 < α ≤ 1, u ∈ φ (R) on certain special functions of generalized k-Mittag-Leffler function E_{k,α,β}^{γ,τ} (z).

    Projective curves, hyperplane sections and associated webs

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    An integral and non-degenerate curve CPrC\subset \mathbb {P}^r is said to be ordinary (Gruson, Hantout and Lehmann) if if the general hyperplane section HCH\cap C of HH is of maximal rank in HH. Let g2˘7(r,d)g\u27(r,d) be the maximal integer such that for every g{0,,g2˘7(r,d)}g\in \{0,\dots ,g\u27(r,d)\} there is a smooth ordinary curve CPrC\subset \mathbb {P}^r with degree dd and genus gg. Here we discuss the relevance of old papers to get a lower bound for g2˘7(r,d)g\u27(r,d). We prove that arithmetically Gorenstein curves CPrC \subset \mathbb {P}^r are ordinary only if either r=2r=2 or d=r+1d =r+1 and ωCOC\omega _C \cong \mathcal {O}_C. We prove that general low genus curves are ordinary

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    Le Matematiche (Dipartimento di Matematica e Informatica, Università degli Studi di Catania)
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