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

    The b-Chromatic Number of Star Graph Families

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    In this paper, we investigate the b-chromatic number of central graph, middle graph and total graph of star graph, denoted by C(K1,n), M(K1,n)  and  T(K1,n) respectively. We discuss the relationship between b-chromatic number with some other types of chromatic numbers such as chromatic number, star chromatic number and equitable chromatic number

    Periodic solutions of the forced pendulum: classical vs relativistic

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    The paper surveys and compares some results on the existence and multiplicity of T-periodic solutions for the forced classical pendulum equation, the forced p-pendulum equation and the forced relativistic pendulum equation

    On the Hilbert series of vertex cover algebras of Cohen-Macaulay bipartite graphs

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    We study the Hilbert function and the Hilbert series of the vertex cover algebra A(G), where G is a Cohen-Macaulay bipartite graph

    A note on quasi-polarized surfaces of general type whose sectional genus is equal to the irregularity

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    Let (X,L)(X,L) be a quasi-polarized surface.In our previous papers, we studied (X,L)(X,L) with κ(X)=2\kappa(X)=2, h0(L)>0h^{0}(L)>0 and g(X,L)=h1(OX)g(X,L)=h^{1}(\mathcal{O}_{X}).Here g(X,L)g(X,L) denotes the sectional genus of (X,L)(X,L).In this note, we give the classification of quasi-polarized surfaces (X,L)(X,L) of this type completely

    Monotone solutions for nonconvex functional differential inclusions of second order with Caratheodory perturbation

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    We give sufficient conditions to assure the existence of a monotone solution for a functional differential inclusions of second order with Caratheodory perturbation. No convexity condition is involved on the values of the right hand side in the construction. This work generalizes some a recent papers, for example [1,13,15]

    Three nontrivial solutions for Neumann problems resonant at any positive eigenvalue

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    We consider a semilinear Neumann problem with a parametric reaction which has a concave term and a perturbation which at ±∞ can be resonant with respect to any positive eigenvalue. Using variational methods based on the critical point theory and Morse theory, we show that there exists a critical parameter value λ ∗ > 0 such that if λ ∈(0, λ ∗ ), then the problem has at least three nontrivial smooth solutions

    Variational-hemivariational inequalities with nonhomogeneous Neumann boundary condition

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    The aim of this paper is the study of variational-hemivariational inequalities with nonhomogeneous Neumann boundary condition. Sufficient conditions for the existence of a whole sequence of solutions which is either unbounded or converges to zero are proved. For homogeneous Neumann boundary condition, results of this type have been obtained in Marano and Motreanu [3]. Our approach is based on abstract nonsmooth critical point results given in [3]. The applicability of our results is demonstrated by providing two verifiable criteria which address problems with nonsmooth potential and nonzero Neumann boundary condition

    An application of Phragmén-Lindelöff\u27s Theorem in an abstract elliptic equation of second order

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    In this paper we prove that Theorem of Phragmén-Lindelöf’s can be applied in abstract elliptic equation of second order

    Some infinite classes of asymmetric nearly Hamiltonian snarks

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    We determine the full automorphism group of each member of three infinite families of connected cubic graphs which are snarks. A graph is said to be nearly hamiltonian if it has a cycle which contains all vertices but one. We prove, in particular, that for every possible order n ≥ 28 there exists a nearly hamiltonian snark of order n with trivial automorphism group

    Lorentzian Beltrami-Euler formula and generalized Lorentzian Lamarle formila in R_1^n

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    In this paper, the sectional curvature of non-degenerate tangent sections of time-like ruled surface with the central ruled surface in n-dimensional Minkowski space, R_1^n  is studied. The relationship between normal sectional curvature and the principal sectional curvatures of non-degenerate tangent sections of time-like ruled surfaces is obtained andcalled as Lorentzian Beltrami-Euler formula. Moreover, the relationship between the Gaussian curvature and the principal distribution parameter of the non-degenerate tangent sections of time-like ruled surfaces is obtained and called as generalized Lorentzian Lamarle formula

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