On a Hilbert-type integral inequality in the subinterval and its operator expression.
On a Hilbert-type operator with a class of homogeneous kernels.
On a Hilbert-type operator with a symmetric homogeneous kernel of -order and applications.
On a hybrid method for generalized mixed equilibrium problem and fixed point problem of a family of quasi--asymptotically nonexpansive mappings in Banach spaces.
On a -polar decomposition of a bounded operator and matrices of -symmetric and -skew-symmetric operators.
On a Jensen-Mercer operator inequality.
On a Kleinecke-Shirokov theorem
We prove that for normal operators the generalized commutator approaches zero when tends to zero in the norm of the Schatten-von Neumann class with and varies in a bounded set of such a class.
On a Linear Operator Connected with Almost Periodic Solutions of a Linear Differential Equations in Banach Spaces
On a Li–Stević integral-type operators between different weighted Bloch-type spaces.
On a local degree for a class of multi-valued vector fields in infinite dimensional Banach spaces.
On a local ergodic theorem
On a maximum principle in potential theory
On a Method of Moments
On a mild solution of a semilinear functional-differential evolution nonlocal problem.
On a min-max procedure for the existence of a positive solution for certain scalar field equations in RN.
In this paper we mainly introduce a min-max procedure to prove the existence of positive solutions for certain semilinear elliptic equations in RN.
On a model for quantum friction. I. Fermi's golden rule and dynamics at zero temperature
On a multiple Hilbert-type integral inequality with the symmetric kernel.
On a new Hilbert-Hardy-type integral operator and applications.
On a new integral-type operator from the weighted Bergman space to the Bloch-type space on the unit ball.
On a new method for enlarging the radius of convergence for Newton's method
We provide new local and semilocal convergence results for Newton's method. We introduce Lipschitz-type hypotheses on the mth-Frechet derivative. This way we manage to enlarge the radius of convergence of Newton's method. Numerical examples are also provided to show that our results guarantee convergence where others do not.