Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  proposes an automatic design flow of datapath-dominated applications which is able to deal with optimization and equivalence checking of multi-output polynomials over Z 2  n .  also gives four main contributions: 1) proposing a complete design flow for modular equivalence checking, high level synthesis, and optimization; 2) considering hidden monomials to factorize those polynomials which do not have any common monomials; 3) combining and improving our previous optimization heuristics to eliminate multi-operand common sub-expressions as much as possible; and 4) implementing all algorithms on top of the modular Horner expansion diagram package. Experimental results have shown an average saving of 9.9% and 4.5% in the number of gates and critical path delay, respectively, after applying modular reduction over Z 2  n , while other optimization techniques are not used. Besides, after applying our optimization techniques, experimental comparisons with the state-of-the-art techniques show an average improvement in the area by 19.5% with an average delay decrease of 16.7%. Regarding the comparison with our previous papers, the area and delay are improved by 13.3% and 15.5%, respectively.
['Bijan Alizadeh', 'Masahiro Fujita']
I am writing a research paper on a idea Modular Datapath Optimization and Verification Based on Modular-HED
[{"from": "human", "value": "I am writing a research paper on a idea Modular Datapath Optimization and Verification Based on Modular-HED"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  proposes an automatic design flow of datapath-dominated applications which is able to deal with optimization and equivalence checking of multi-output polynomials over Z 2  n .  also gives four main contributions: 1) proposing a complete design flow for modular equivalence checking, high level synthesis, and optimization; 2) considering hidden monomials to factorize those polynomials which do not have any common monomials; 3) combining and improving our previous optimization heuristics to eliminate multi-operand common sub-expressions as much as possible; and 4) implementing all algorithms on top of the modular Horner expansion diagram package. Experimental results have shown an average saving of 9.9% and 4.5% in the number of gates and critical path delay, respectively, after applying modular reduction over Z 2  n , while other optimization techniques are not used. Besides, after applying our optimization techniques, experimental comparisons with the state-of-the-art techniques show an average improvement in the area by 19.5% with an average delay decrease of 16.7%. Regarding the comparison with our previous papers, the area and delay are improved by 13.3% and 15.5%, respectively."}]