  In this work, we present a novel class of parallelizable high-order time
integration schemes for the approximate solution of additive ODEs. The methods
achieve high order through a combination of a suitable quadrature formula
involving multiple derivatives of the ODE's right-hand side and a
predictor-corrector ansatz. The latter approach is designed in such a way that
parallelism in time is made possible. We present thorough analysis as well as
numerical results that showcase scaling opportunities of methods from this
class of solvers.
