Abstract:The sections in this article are
Algorithmic Transformations and Retiming
State of the Art in Transformation Approaches for High‐Level Synthesis
Extending the ERB Technique to High‐Level Synthesis
The ERB‐Based Algebraic Speedup Algorithm
Experimental Results
Future Work and Conclusions
“…Exact formulas of the transition probability for ASEP on the torus were derived in [42]. For models of first passage percolation [24] and longest increasing path [35], similar variance bounds as in () have been derived in the corresponding super‐relaxation regimes and the Gaussian fluctuations were also proved. Another related work is [28], where the authors considered directed polymers in a random environment on the complete graph of size N , and by exploiting the connection to products of random matrices, they performed large N asymptotics when the disorder variables are sampled from a certain special distribution.…”
We study the one‐dimensional KPZ equation on a large torus, started at equilibrium. The main results are optimal variance bounds in the super‐relaxation regime and part of the relaxation regime.
“…Exact formulas of the transition probability for ASEP on the torus were derived in [42]. For models of first passage percolation [24] and longest increasing path [35], similar variance bounds as in () have been derived in the corresponding super‐relaxation regimes and the Gaussian fluctuations were also proved. Another related work is [28], where the authors considered directed polymers in a random environment on the complete graph of size N , and by exploiting the connection to products of random matrices, they performed large N asymptotics when the disorder variables are sampled from a certain special distribution.…”
We study the one‐dimensional KPZ equation on a large torus, started at equilibrium. The main results are optimal variance bounds in the super‐relaxation regime and part of the relaxation regime.
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