  Quantum mechanical properties like entanglement, discord and coherence act as
fundamental resources in various quantum information processing tasks.
Consequently, generating more resources from a few, typically termed as
broadcasting is a task of utmost significance. One such strategy of
broadcasting is through the application of cloning machines. In this article,
broadcasting of quantum resources beyond $2 \otimes 2$ systems is investigated.
In particular, in $2\otimes3$ dimension, a class of states not useful for
broadcasting of entanglement is characterized for a choice of optimal universal
Heisenberg cloning machine. The broadcasting ranges for maximally entangled
mixed states (MEMS) and two parameter class of states (TPCS) are obtained to
exemplify our protocol. A significant derivative of the protocol is the
generation of entangled states with positive partial transpose in $3 \otimes 3$
dimension and states which are absolutely separable in $2 \otimes 2$ dimension.
Moving beyond entanglement, in $2 \otimes d$ dimension, the impossibility to
optimally broadcast quantum correlations beyond entanglement (QCsbE) (discord)
and quantum coherence ($l_{1}$-norm) is established. However, some significant
illustrations are provided to highlight that non-optimal broadcasting of QCsbE
and coherence are still possible.
