Localization of scientific culture refers to the scientific culture blended with Chinese traditional culture, the process in which the two compromise after their unavoidable sharp conflicts.
The first point mainly analyses the shortcoming and the forming cause of the pattern of government sponsored of the Jingshu 's local self-government in later Qing Danasty, analyses its conflict with genty sponsored, which is deemed in essence as the result of the conflict between the two state-society patterns;
As an early envoy stationed abroad, he arrived developed western capitalist society, experiencing two kinds of different system and civilization, while his impression was direct and representative.
Two kinds of attitudes are completely different, the produces of which have deep historical background. At the same time it is a epitome of managing to Japanese in the whole country.
As an early envoy stationed abroad, he arrived developed western capitalist society, experiencing two kinds of different system and civilization, while his impression was direct and representative.
Two kinds of attitudes are completely different, the produces of which have deep historical background. At the same time it is a epitome of managing to Japanese in the whole country.
Motivated by the physical concept of special geometry, two mathematical constructions are studied which relate real hypersurfaces to tube domains and complex Lagrangian cones, respectively.
The theory is applied to the case of cubic hypersurfaces, which is the one most relevant to special geometry, obtaining the solution of the two classification problems and the description of the corresponding homogeneous special K?hler manifolds.
Recently, there is a renewed interest in wonderful varieties of rank two since they were shown to hold a keystone position in the theory of spherical varieties, see [L], [BP], and [K].
The theory is applied to the case of cubic hypersurfaces, which is the one most relevant to special geometry, obtaining the solution of the two classification problems and the description of the corresponding homogeneous special K?hler manifolds.
More precisely, if $T\subset X$ is the two-dimensional torus contained in X, we compute the rational equivariant Chow ring $A_T^*({\mathbb H}^d(X))_{\mathbb Q}$ and the usual Chow ring is an explicit quotient of the equivariant Chow ring.
For the special case of his construction that gives groups of type E6, we connect the two papers by answering the question: Given an Albert algebra A and a separable quadratic field extension K, what is the index of the resulting algebraic group?
Special emphasis is placed upon the development of the proofs of the two Hausdorff-Young inequalities and their impact upon Fourier analysis as a whole, in particular on the M.
By means of our inequality and the method of Lyapunov function we study the stability of two kinds of large scale differential systems with time lag and the stability of a higher-order differential equation with time lag.
After degrading the PCL cores of the two kinds of nanospheres by lipase, the corresponding crosslinked poly(methyl acrylic acid) hollow spheres and crosslinked poly(vinyl alcohol) hollow spheres were obtained.
By means of our inequality and the method of Lyapunov function we study the stability of two kinds of large scale differential systems with time lag and the stability of a higher-order differential equation with time lag.
After degrading the PCL cores of the two kinds of nanospheres by lipase, the corresponding crosslinked poly(methyl acrylic acid) hollow spheres and crosslinked poly(vinyl alcohol) hollow spheres were obtained.