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An analytical model of non-linear shock response of the equipment using shock isolator with displacement restrictor is established and the pseudo-force approach is used for the first time to solve the response.

有限位器的浮筏隔振系统是非线性系统,该文建立了这一非线性系统的模型,利用伪力(pseudo-forces)法计算了带有限位器的浮筏隔振系统模型的冲击响应,分析了限位器参数对冲击响应的影响。

An analytical model of non-linear shock response of the equipment using shock isolator with displacement restrictor is established and the pseudo-force approach is used for the first time to solve the response.An experimental model of the equipment using shock isolator with displacement restrictor is made.

有限位器的浮筏隔振系统是非线性系统,该文建立了这一非线性系统的模型,利用伪力(pseudo-forces)法计算了带有限位器的浮筏隔振系统模型的冲击响应,分析了限位器参数对冲击响应的影响。

By employing the theory of ∑Γ-fuzzy truth degree, the concepts of Γ-pseudometric on F was proposed in the propositional logic system Ln. The results obtained can complement and enhance the original theory of metrology of logic, and can give a new frame for fuzzy reasoning study.

特别地证明了真度关系:τΓ+τΓ≤1+τΓ,并利用这一关系在模糊命题演算系统Ln中的公式集F上引入相对于有限理论的Γ-伪距离,从而为在模糊命题逻辑系统Ln中建立相对于有限理论的近似推理框架奠定了基础。

Having combination of the theory of truth degree in metrology of logic with the theory of ∑-α-tautologies in fuzzy logic, which have been introduced by professor G.J.Wang, the theory of ∑Γ-truth degree was introduced, and its properties which induce a pseudometric on F were investigated. The results gained have complemented and enhanced the original theory, and the work delivers a new frame for fuzzy reasoning.

将模糊命题逻辑中的∑-α-重言式理论与计量逻辑学中的真度理论相结合,在经典二值命题演算系统L中引入了公式相对于有限理论的∑Γ-真度理论,较为详细地讨论了它们的性质,并利用∑Γ-真度的性质在公式集F上引入了ρΓ-伪距离,对原有的理论进行了加强和补充,为在模糊命题逻辑系统的有限理论中讨论结论的程度化问题奠定了基础。

By employing the theory of ∑Γ-fuzzy truth degree, the concepts of Γ-pseudometric on F was proposed in the propositional logic system Ln.

特别地证明了真度关系:τΓ+τΓ≤1+τΓ,并利用这一关系在模糊命题演算系统Ln中的公式集F上引入相对于有限理论的Γ-伪距离,从而为在模糊命题逻辑系统Ln中建立相对于有限理论的近似推理框架奠定了基础。

In the following two cases:(1)gcd=1;(2) N=p〓, where p denotes the characteristic of the finite field GF, by using the factorization of the polynomial in finite field, the counting function N〓 is showed, the expected value of the linear complexity E〓 is determined, and a useful lower bound on the expected value of the k-error linear complexity E〓 is established.(7) The stability of the lattice structure for pseudorandom number sequences is put forward.

利用多项式的因式分解等简单工具,研究了任意有限域GF上,周期N与p互素以及N =P〓这两种情况下,计数函数N〓,的值,即线性复杂皮为c的N-周期序列的个数,并给出了线性复杂度的数学期望E〓的值以及k-错线性复杂度的数学期望E〓的一个有用的下界,这里p表示有限域GF的特征。

In the following two cases:(1)gcd = 1 ;(2)N = p~v, where p denotes thecharacteristic of the finite field GF, by using the factorization of the polynomialin finite field, the counting function N_(N,0) is showed, the expected value of thelinear complexity E_(N,0) is determined, and a useful lower bound on the expectedvalue of the k-error linear complexity E_ is established.(7) The stability of the lattice structure for pseudorandom number sequences is putforward.

利用多项式的因式分解等简单工具,研究了任意有限域GF上,周期N与p互素以及N = p~v这两种情况下,计数函数NN,0 的值,即线性复杂度为c的N-周期序列的个数,并给出了线性复杂度的数学期望EN,0的值以及k-错线性复杂度的数学期望EN,k的一个有用的下界,这里p表示有限域GF的特征。

The main resul ts show that any pair of pure finite epistemic states are quasi skep tically equivalent if and only if their par-images are similar.

利用有限子语言在原语言上的归约,得到如下的表示定理:任两个纯的有限认知态是拟怀疑等价的,当且仅当它们作用算子 par后结构相似。

On the one hand, we improve the mixed having and ternary method to express n from the standard non-singular elliptic curve with character 2. On the other hand, we improve the mixed binary and ternary method to express n from the standard elliptic curve with character more than 3 , and we generalize the mixed binary, ternary and quinary method to express n.

一方面从特征是2的有限域上的标准非奇异椭圆曲线的角度出发,改进了n的半点和三进制的形式;另一方面从特征大于3的有限域上的标准椭圆曲线的角度出发,改进了n的二进制和三进制的混合形式,并推广到n的二进制、三进制和五进制的混合形式。

Two finite element analyses were conducted. First, the poroelastic dynamic equations were transformed to Laplace domain and the Galerkin finite element approach is applied to derive the stiffness matrix of rectangular porous element for conducting the finite element frequency domain analysis.

为探讨空间声场之特性,本文将分析方法归纳为二部份,第一部份应用拉普拉斯转换后之多孔线性弹性动态方程以二维矩形多孔弹性元素及 Galerkin有限元素法推导并进行有限元素频域分析。

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