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Resource constrained algebraic transformation for loop pipelining
By: Liang-Fang Chao; Jian-Feng Shi;
1996 / IEEE / 0-8186-7502-0
Description
This item was taken from the IEEE Periodical ' Resource constrained algebraic transformation for loop pipelining ' Loop pipelining can be applied to a cyclic data-flow graph to reduce the iteration bound, which is the maximum computation-time-to-delay ratio among all the cycles in the data flow graph. Algebraic transformations can reduce the iteration bound substantially. However, resource constrained algebraic transformations for loop pipelining remains a hard problem because of the inherent nature of loop pipelining. In this paper, we propose a new method based on distribution graphs to solve this problem. A novel algorithm for algebraic transformation with resource constraints is provided, which works for non-pipelined schedules as well. Experimental results show that our algorithm is promising.
Related Topics
Data Flow Graphs
Iterative Methods
Algorithm
Resource Constrained Algebraic Transformation
Loop Pipelining
Cyclic Data-flow Graph
Iteration Bound
Distribution Graph
Pipeline Processing
Delay
Iterative Algorithms
Processor Scheduling
Scheduling Algorithm
Data Flow Computing
Force Control
Chaos
Data Engineering
Flow Graphs
Pipeline Processing
Resource Allocation
Engineering
Computation-time-to-delay Ratio