max 1
- 最大值1;【医】【=maximum loose】最大松散度
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The proof is based on the splitting technology and the fact that the complexities of renamings of formulas in MAX ( 1 ) are polynomial time .
我们证明了:MAX~+(k)中公式的改名问题在多项式时间内可以判定,并给出相应的算法。
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Both MAX ( 1 ) and MARG ( 1 ) are subclasses of the minimal unsatisfiable formulas , and formulas in these subclasses can be represented by trees .
MAX(1)和MARG(1)是极小不可满足公式的两个子类,这两个子类中的公式可以用树表示。
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Formulas in the MAX ( 1 ) and MARG ( 1 ), it is shown that the literal renaming problems are solvable in linear time , and the variable renaming problems are solvable in quadratic time .
证明了对于MAX(1)和MARG(1)中的公式,文字改名问题在线性时间内可解,变元改名问题在平方次时间内可解。
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Results The results demonstrated that recoveries of LVDP , + dp / dt max in group 1 and group 2 were significantly better than those in control group ( P < 0.05 , P < 0.01 ) .
结果再灌注30分钟时,组1和组2LVDP、+dp/dtmax恢复率显著高于对照组(P<0.05,P<0.01),组3LVDP、±dp/dtmax的恢复率与对照组比较差别无显著性意义。
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The max relative error was 1 . 31 % , the average relative error and standard relative error was 0 . 67 % and 0 . 83 % respectively .
平均相对误差0.67%;标准相对误差0.83%。