Consider n order linear systems with constant coefficients (?)= Tx or (?)= Ay + Bz, (?)=Cy+ Dz, (1)where y∈ R^m, z∈R^p,m + p=n, T,A,B, C, D are constant matrixes. Partial stability of systems (1) can be distinguishe...Consider n order linear systems with constant coefficients (?)= Tx or (?)= Ay + Bz, (?)=Cy+ Dz, (1)where y∈ R^m, z∈R^p,m + p=n, T,A,B, C, D are constant matrixes. Partial stability of systems (1) can be distinguished from finding directly the展开更多
Considerable progresses in the sedimentologic studies of the anastomosing river models have been made in recent years. There are now many modern and ancient examples such as those described by Smith, Rust et al. Flore...Considerable progresses in the sedimentologic studies of the anastomosing river models have been made in recent years. There are now many modern and ancient examples such as those described by Smith, Rust et al. Flores et al. But all examples are found in the alluvial plains and the intermontane basins. None is known reporting about the upper delta plain environment. However, this type of distributary channels展开更多
Consider Lyapunov Matrix equation and the linear autonomous system Let the equilibrium of (2) be stable and the matrix C be positive semidefinite. In this let-
Ⅰ. INTRODUCTIONThe coal mine of Baohetang is located in Shaodong County, Hunan Province. The Longtan group, up to 220 m in thickness, contains 4 coal seams, and the lower 2 seams, generally speaking, are not suited f...Ⅰ. INTRODUCTIONThe coal mine of Baohetang is located in Shaodong County, Hunan Province. The Longtan group, up to 220 m in thickness, contains 4 coal seams, and the lower 2 seams, generally speaking, are not suited for mining, whereas the upper 2 seams are recoverable, thicknesses of which are separately 0.60 m and 1.19 m on an average. The results of the展开更多
In the following, D will denote a finite connected domain in （?） of hyperbolic type; F（D） is the family of f which is analytic and f’≠0 in D; M is the family of M（?）bius transformations. If f∈F（D）, we set T...In the following, D will denote a finite connected domain in （?） of hyperbolic type; F（D） is the family of f which is analytic and f’≠0 in D; M is the family of M（?）bius transformations. If f∈F（D）, we set Tf（z）=f'（z）/f’（z）; ||Tf||D=sup[Tf（z）|ρD-1（z）, where ρD（z） is the hyperbolic metric of D. Let σ（D）={a:z∈D f∈F（D） and ||Tf||D<a（?）f is univalent in D}; τ（D）={a:f∈F（D）, φ∈M and ||Tf—Tφ||D<a（?）f is univalent in D}. Finally, D is said to be a domain展开更多
文摘Consider n order linear systems with constant coefficients (?)= Tx or (?)= Ay + Bz, (?)=Cy+ Dz, (1)where y∈ R^m, z∈R^p,m + p=n, T,A,B, C, D are constant matrixes. Partial stability of systems (1) can be distinguished from finding directly the
文摘Considerable progresses in the sedimentologic studies of the anastomosing river models have been made in recent years. There are now many modern and ancient examples such as those described by Smith, Rust et al. Flores et al. But all examples are found in the alluvial plains and the intermontane basins. None is known reporting about the upper delta plain environment. However, this type of distributary channels
文摘Consider Lyapunov Matrix equation and the linear autonomous system Let the equilibrium of (2) be stable and the matrix C be positive semidefinite. In this let-
基金Project supported by the Commission of Coal Science Fund.
文摘Ⅰ. INTRODUCTIONThe coal mine of Baohetang is located in Shaodong County, Hunan Province. The Longtan group, up to 220 m in thickness, contains 4 coal seams, and the lower 2 seams, generally speaking, are not suited for mining, whereas the upper 2 seams are recoverable, thicknesses of which are separately 0.60 m and 1.19 m on an average. The results of the
文摘In the following, D will denote a finite connected domain in （?） of hyperbolic type; F（D） is the family of f which is analytic and f’≠0 in D; M is the family of M（?）bius transformations. If f∈F（D）, we set Tf（z）=f'（z）/f’（z）; ||Tf||D=sup[Tf（z）|ρD-1（z）, where ρD（z） is the hyperbolic metric of D. Let σ（D）={a:z∈D f∈F（D） and ||Tf||D<a（?）f is univalent in D}; τ（D）={a:f∈F（D）, φ∈M and ||Tf—Tφ||D<a（?）f is univalent in D}. Finally, D is said to be a domain
