A Method of Optimizing the Power Consumption of Three-valued FPRM Circuit Using Exhaustive Method
An exhaustive method and circuit technology, applied in the direction of electrical digital data processing, special data processing applications, instruments, etc., can solve the problems of multi-valued RM circuit power consumption optimization technology that has not been studied.
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Embodiment 1
[0038] Embodiment one: a kind of ternary FPRM circuit power consumption optimization method utilizing exhaustive method, comprises the steps:
[0039] ①Establish the power consumption estimation model of the ternary FPRM circuit:
[0040] ①-1 The three-valued FPRM circuit is expressed as the following form using the three-valued FPRM logic function:
[0041]
[0042] Among them, n is the function f p (x n-1 ,x n-2 ,...,x 0 ), the number of variables for x n-1 ,x n-2 ,...,x 0 represents the function f p (x n-1 ,x n-2 ,...,x 0 ) of n input variables, p represents the function f p (x n-1 ,x n-2 ,...,x 0 ) polarity, the polarity p is expressed as p in n-bit ternary form n-1 p n-2 …p 0 ,p j ∈{0,1,2}, j=0,1,2,...,n-1, ⊕ means multi-input modulo 3 addition operation, ∑ is the accumulation symbol, the symbol "*" means the multiplication sign, i=0,1 ,2,…,3 n -1, i is expressed as i in n-digit ternary form n-1 i n-2 …i 0 , i j ∈{0,1,2},a i is the FPRM coeffic...
Embodiment 2
[0062] Embodiment two: a kind of ternary FPRM circuit power consumption optimization method utilizing exhaustive method, comprises the following steps:
[0063] ①Establish the power consumption estimation model of the ternary FPRM circuit:
[0064] ①-1 The three-valued FPRM circuit is expressed as the following form using the three-valued FPRM logic function:
[0065]
[0066] Among them, n is the function f p (x n-1 ,x n-2 ,...,x 0 ), the number of variables for x n-1 ,x n-2 ,...,x 0 represents the function f p (x n-1 ,x n-2 ,...,x 0 ) of n input variables, p represents the function f p (x n-1 ,x n-2 ,...,x 0 ) polarity, the polarity p is expressed as p in n-bit ternary form n-1 p n-2 …p 0 ,p j ∈{0,1,2}, j=0,1,2,...,n-1, ⊕ means multi-input modulo 3 addition operation, ∑ is the accumulation symbol, the symbol "*" means the multiplication sign, i=0,1 ,2,…,3 n -1, i is expressed as i in n-digit ternary form n-1 i n-2 …i 0 , i j ∈{0,1,2},a i is the FP...
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