On half-discrete Hilbert's inequality. - Michael Th. Rassias; Bicheng Yang (Appl. Math. Comput., 2013)

A multidimensional half-discrete Hilbert-type inequality and the Riemann zeta function. - Michael Th. Rassias; Bicheng Yang (Appl. Math. Comput., 2013)

Some properties of a hypergeometric function which appear in an approximation problem. - Gradimir V. Milovanovic; Michael Th. Rassias (J. Glob. Optim., 2013)

On an n-dimensional mixed type additive and quadratic functional equation. - Yang-Hi Lee; Soon-Mo Jung; Michael Th. Rassias (Appl. Math. Comput., 2014)

A cotangent sum related to zeros of the Estermann zeta function. - Michael Th. Rassias (Appl. Math. Comput., 2014)

On a multidimensional Hilbert-type integral inequality associated to the gamma function. - Michael Th. Rassias; Bicheng Yang (Appl. Math. Comput., 2014)

On a multidimensional half-discrete Hilbert-type inequality related to the hyperbolic cotangent function. - Michael Th. Rassias; Bicheng Yang (Appl. Math. Comput., 2014)

On the stability of the linear functional equation in a single variable on complete metric groups. - Soon-Mo Jung; Dorian Popa; Michael Th. Rassias (J. Glob. Optim., 2014)

On a functional equation of trigonometric type. - Soon-Mo Jung; Michael Th. Rassias; Cristinel Mortici (Appl. Math. Comput., 2015)

Distribution of a cotangent sum related to the Nyman-Beurling criterion for the Riemann Hypothesis. - Helmut Maier; Michael Th. Rassias (Appl. Math. Comput., 2019)

An Extension of Beta Function by Using Wiman's Function. - Rahul Goyal; Shaher Momani; Praveen Agarwal; Michael Th. Rassias (Axioms, 2021)

Ostrowski Type Inequalities Involving Harmonically Convex Functions and Applications. - Nousheen Akhtar; Muhammad Uzair Awan; Muhammad Zakria Javed; Michael Th. Rassias; Marcela V. Mihai; Muhammad Aslam Noor; Khalida Inayat Noor (Symmetry, 2021)

A Hilbert-Type Integral Inequality in the Whole Plane Related to the Arc Tangent Function. - Michael Th. Rassias; Bicheng Yang; Andrei M. Raigorodskii (Symmetry, 2021)

Equivalent Properties of Two Kinds of Hardy-Type Integral Inequalities. - Michael Th. Rassias; Bicheng Yang; Andrei M. Raigorodskii (Symmetry, 2021)

Two-step inertial Bregman alternating minimization algorithm for nonconvex and nonsmooth problems. - Jing Zhao; Qiao-Li Dong; Michael Th. Rassias; Fenghui Wang (J. Glob. Optim., 2022)

Strong convergence of inertial subgradient extragradient algorithm for solving pseudomonotone equilibrium problems. - Duong Viet Thong; Prasit Cholamjiak; Michael Th. Rassias; Yeol Je Cho (Optim. Lett., 2022)

Douglas-Rachford Splitting Method with Linearization for the Split Feasibility Problem. - Ziyue Hu; Qiaoli Dong; Yuchao Tang; Michael Th. Rassias (Symmetry, 2022)

Equivalent Conditions of the Reverse Hardy-Type Integral Inequalities. - Michael Th. Rassias; Bicheng Yang; Andrei M. Raigorodskii (Symmetry, 2023)

A New Hardy-Hilbert-Type Integral Inequality Involving One Multiple Upper Limit Function and One Derivative Function of Higher Order. - Bicheng Yang; Michael Th. Rassias (Axioms, 2023)

An Equivalent Form Related to a Hilbert-Type Integral Inequality. - Michael Th. Rassias; Bicheng Yang; Andrei M. Raigorodskii (Axioms, 2023)

Contractive Difference-of-Convex Algorithms. - Songnian He; Qiao-Li Dong; Michael Th. Rassias (J. Optim. Theory Appl., 2025)