gravitational field
- gravitational field的基本解释
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重力场, [物]引力场
- 相似词
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The introduction of torsion field can be included in a new meaning to the concept of physical vacuum . All kinds of fields (electromagnetic field, gravitational field and torsion field) can be regarded as the behaviors of physical vacuum under different polarized conditions. If one charged particle in vacuum spins to lead to the charge polarization of the vacuum , it takes the form of electric field ; if the move source is mass, by which the spin leads vacuum to the vertical polarization, it takes the form of gravitational field; If the spin is self-spinning to lead vacuum to the horizontal polarization, it takes the form of torsion field.
挠场的引入从最基本的层次上可以纳入对物理真空这一概念的新的理解上;各种场都可以看作为物理真空在不同极化条件下的表现;如果一个带电粒子存在于真空,作为一种挠动,使物理真空被电荷极化,就表现为电场;如果这种挠动源是质量,物理真空在质量的挠动下引起真空的自旋纵向极化,就表现为引力场;如果这种挠动是由于物体的自旋引起的,那么,真空被横向极化,就表现为挠场。
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A gravitational field equation that includes the gravitational field contribution is established by introducing the energy-momentum tensor of pure gravitational field part of matter into the general relativity theory of Einstein.
通过引进和构造具有广义协变的纯引力场能量-动量张量并引入到Einstein的场方程中,建立了包含引力场贡献的引力场方程。
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The main contributions of the second part of this dissertation are focused on the cryptographic properties of logical functions over finite field, with the help of the properties of trace functions, and that of p-polynomials, as well as the permutation theory over finite field: The new definition of Chrestenson linear spectrum is given and the relation between the new Chrestenson linear spectrum and the Chrestenson cyclic spectrum is presented, followed by the inverse formula of logical function over finite field; The distribution for linear structures of the logical functions over finite field is discussed and the complete construction of logical functions taking on all vectors as linear structures is suggested, which leads to the conception of the extended affine functions over finite field, whose cryptographic properties is similar to that of the affine functions over field GF (2) and prime field F〓; The relationship between the degeneration of logical functions and the linear structures, the degeneration of logical functions and the support of Chrestenson spectrum, as well as the relation between the nonlinearity and the linear structures are discussed; Using the relation of the logical functions over finite field and the vector logical functions over its prime field, we reveal the relationship between the perfect nonlinear functions over finite field and the vector generalized Bent functions over its prime field; The existence or not of the perfect nonlinear functions with any variables over any finite fields is offered, and some methods are proposed to construct the perfect nonlinear functions by using the balanced p-polynomials over finite field.
重新定义了有限域上逻辑函数的Chrestenson线性谱,考察了新定义的Chrestenson线性谱和原来的Chrestenson循环谱的关系,并利用一组对偶基给出了有限域上逻辑函数的反演公式;给出了有限域上随机变量联合分布的分解式,并利用随机变量联合分布的分解式对有限域上逻辑函数的密码性质进行了研究;给出了有限域上逻辑函数与相应素域上向量逻辑函数的关系,探讨了它们之间密码性质的联系,如平衡性,相关免疫性,扩散性,线性结构以及非线性度等;讨论了有限域上逻辑函数各类线性结构之间的关系,并给出了任意点都是线性结构的逻辑函数的全部构造,由此引出了有限域上的"泛仿射函数"的概念;考察了有限域上逻辑函数的退化性与线性结构的关系、退化性与Chrestenson谱支集的关系;给出了有限域逻辑函数非线性度的定义,利用有限域上逻辑函数的非线性度与相应素域上向量逻辑函数非线性度的关系,考察了有限域上逻辑函数的非线性度与线性结构的关系;利用有限域上逻辑函数与相应素域上向量逻辑函数的关系,揭示了有限域上的广义Bent函数与相应素域上的广义Bent函数的关系,以及有限域上的完全非线性函数与相应素域上向量广义Bent函数之间的关系;给出了任意有限域上任意n元完全非线性函数存在性与否的完整证明,并利用有限域上平衡的p-多项式的性质给出了有限域上完全非线性函数的一些基本构造方法。
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gravitational field:重力场
Section B 的流体力学部分(1) 重力场(Gravitational Field )这部分的知识主要考题是以计算为主,有公式间的转换和应用,计算并不是很难,知识应用有一定的难度,需要做出合理的解释.
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gravitational field:引力场
"书中还提到:"爱因斯坦的学说有三大实证:第一即水星的轨道;第二系光经引力场(Gravitational field)之斜曲;第三系光谱线向红尖之拥聚. 前两证已得到确切园满之结果,第三亦极重要,与量子说颇有关系.
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gravitational field:引力场,重力场
gravitational constant 引力常数,引力常量 | gravitational field 引力场,重力场 | gravitational force 引力,重力
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gravitational field:万有引力场
gravitational discharge 重力排放 | gravitational field 万有引力场 | gravitational field 重力场
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external gravitational field:外引力场
external force 外力 | external gravitational field 外引力场 | external heat of evaporation 外蒸发热
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