ACM Transactions on Design Automation of Electronic Systems by M. Gasteier, S. Liao, X. Song on the crossing distribution

By M. Gasteier, S. Liao, X. Song on the crossing distribution problem, J.-Y. Jou on two-level logic minimization for low power, F. Vahid on procedure cloning, Q. Wang, G. Yeap on power reduction and power delay trade-offs, others M. Glesner

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Mapping applications onto them manually is becoming a very tedious task. This draws attention to using high-level synthesis within design flows. Meanwhile, it is essential to provide a flexible formulation of optimization objectives as well as to perform efficient planning for various design objectives early on in the design flow. In this work, we address these issues in the context of data flow graph (DFG) scheduling, which is an essential element within the high-level synthesis flow. We present an algorithm that schedules a chain of operations with data dependencies among consecutive operations at a single step.

1, January 2005. -J. Ruan et al. precomputation does not account for the power dissipation of pipeline registers. Conversely, bipartition and bipartition single/dual-encoding architectures separate the combinational logic to ensure they will not influence each other. In addition, bipartition signal/dual-encoding architectures also take the power dissipation of pipeline registers into account by applying a codec structure, which significantly reduces power dissipation. Our accurate transistor-level simulations demonstrate the practical impact of the partition and encoding approaches in lowering the power of pipelined circuits.

The property described in Definition 1 ensures that the matching found complies with dependencies among operations. Also we will ensure that our method finds a chain of length k and does not return any chain of shorter length, which would leave some operations unscheduled. Once we guarantee finding a chain of length k, combined with the dominance property from Definition 1, each point in the resulting k-chain must correspond to a matching for a distinct operation. Therefore, this k-chain corresponds to the schedule of the path.

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