<abstract><p>In this paper, we present a general formulation of the well-known fractional drifts Riemann-Liouville type. We state main properties these integral operators. Besides, study Ostrowski, Székely-Clark-Entringer and Hermite-Hadamard-Fejér inequalities involving operators.</p></abstract>

J. Appavoo M. Auslander M. Butrico D. M. da Silva O. Krieger M. F. Mergen M. Ostrowski B. Rosenburg R. W. Wisniewski J. Xenidis K42 is an open-source, Linux-compatible, scalable operating-system kernel that can be used for rapid prototyping of operating-system policies and mechanisms. This paper reviews the structure and design philosophy of K42 and discusses our experiences in developing and u...

Some new upper and lower bounds on determinants are presented for diagonally dominant matrices and general H-matrices by using different methods. These bounds are some improvements of results given by Ostrowski 1952 and 1937 , Price 1951 , Wang and Zhang 2002 , Huang and Liu 2005 , and so forth. In addition, these bounds are also used to localize some numerical characters e.g., the minimum eige...

A new (p,q)-integral identity involving left and right post quantum derivatives, by using three times (p,q)-differentiable functions is established then this used to derive several post-quantum Ostrowski type integral inequalities for functions. These results are generalizations of corresponding in the area inequalities.

Abstract In the present manuscript, we prove some new extensions of dynamic Ostrowski inequality and its companion inequalities on an arbitrary time scale by using two parameters for functions whose second delta derivatives are bounded. addition to these generalizations, integral discrete obtained as special cases main results.