Abstract By using the method of weight function, the technique of real analysis, and the theory of special functions, a multi-parameter Hilbert-type integral inequality and its equivalent form are established, and their constant factors are proved to be the best possible. The expressions of operator with norm are given. As an application, relevant results in the references and some new inequalities are obtained by assigning some parameter values
By introducing some parameters, we establish generalizations of the Hilbert-type inequality. As appl...
We build a multiple Hilbert-type integral inequality with the symmetric kernel and involving an in...
AbstractIn this paper, we generalize Hilbert's integral inequality and its equivalent form by introd...
By introducing the norm and two parameters , , we give a multiple Hilbert-type integral inequalit...
By using the way of weight function, a new Hilbert-type integral in-equality with a combination kern...
Abstract. In this paper, by using the way of weight function and the technic of real analysis, a new...
We give a new Hilbert-type integral inequality with the best constant factor by estimating the weigh...
Hilbert-type integral inequalities, including the well known Hilbert's integral inequality published...
In this paper, by introducing some parameters and estimating the weight coefficient, we give a new H...
By using the way of weight functions and the technic of real analysis, a multiple Hilbert-type inte...
Abstract — By introducing the norm x and two parameters,α β, a multiple Hilbert’s type integral ineq...
By introducing the norm ‖x‖α (x ∈ R) and two parameters α, λ, we give a multiple Hilbert-type integr...
Let ∑i=1n1/pi=1pi>1, in this paper, by using the method of weight functions and technique of real an...
By applying the way of real and complex analysis and estimating the weight functions, we build a ne...
Abstract. In this paper, the integral operator is used. We give a new Hilbert-type integral inequali...
By introducing some parameters, we establish generalizations of the Hilbert-type inequality. As appl...
We build a multiple Hilbert-type integral inequality with the symmetric kernel and involving an in...
AbstractIn this paper, we generalize Hilbert's integral inequality and its equivalent form by introd...
By introducing the norm and two parameters , , we give a multiple Hilbert-type integral inequalit...
By using the way of weight function, a new Hilbert-type integral in-equality with a combination kern...
Abstract. In this paper, by using the way of weight function and the technic of real analysis, a new...
We give a new Hilbert-type integral inequality with the best constant factor by estimating the weigh...
Hilbert-type integral inequalities, including the well known Hilbert's integral inequality published...
In this paper, by introducing some parameters and estimating the weight coefficient, we give a new H...
By using the way of weight functions and the technic of real analysis, a multiple Hilbert-type inte...
Abstract — By introducing the norm x and two parameters,α β, a multiple Hilbert’s type integral ineq...
By introducing the norm ‖x‖α (x ∈ R) and two parameters α, λ, we give a multiple Hilbert-type integr...
Let ∑i=1n1/pi=1pi>1, in this paper, by using the method of weight functions and technique of real an...
By applying the way of real and complex analysis and estimating the weight functions, we build a ne...
Abstract. In this paper, the integral operator is used. We give a new Hilbert-type integral inequali...
By introducing some parameters, we establish generalizations of the Hilbert-type inequality. As appl...
We build a multiple Hilbert-type integral inequality with the symmetric kernel and involving an in...
AbstractIn this paper, we generalize Hilbert's integral inequality and its equivalent form by introd...