We present some generalized Jensen type operator inequalities

involving sequences of self-adjoint operators. Among other things,

we prove that if f:[0, infty) to mathbb{R} is a continuous

convex ...

Let $f$ be a continuous convex function on an interval $J$, let $A,

B, C, D$ be self-adjoint operators acting on a Hilbert space with

spectra contained in $J$ such that $A+D=B+C$ and $ A\\\\\\\\leq ...