THREE NEW SPECIES OF THE FAMILY SALTICIDAE FROM HAINAN,CHINA

The present paper deals with three new species of the family Salticidae collected from Mount Jianfengling, Hainan, China. All types are deposited in the Institute of Zoology, Academia Sinica, Beijing. 1. Laufeia proszynskii sp. nov. (figs.1-2) Holotype, Mount Jianfengling (18°7′N, 108°8′E), rain forest, May 3,1982.

A Family of the Global Attractor for Higher Order Nonlinear Kirchhoff Equation

In this paper,we study the wellness and long time dynamic behavior of the solution of the initial boundary value problem for a class of higher order Kirchhoff equations with strong damping terms. We will properly assume the stress term M(s) and nonlinear term g(ut). First, we can prove the existence and uniqueness of the solution of the equation via a prior estimate and Galerkin’s method, then the existence of the family of global attractor is obtained. At last, we can obtain that the Hausdorff dimension and Fractal dimension of the family of global attractor are finite.

The Family of Global Attractors of Coupled Kirchhoff Equations

In this paper, we study the initial boundary value problem of coupled generalized Kirchhoff equations. Firstly, the rigid term and nonlinear term of Kirchhoff equation are assumed appropriately to obtain the prior estimates of the equation in E0 and Ek space, and then the existence and uniqueness of solution is verified by Galerkin’s method. Then, the solution semigroup S(t) is defined, and the bounded absorptive set Bk is obtained on the basis of prior estimation. Through using Rellich-Kondrachov compact embedding theorem, it is proved that the solution semigroup S(t) has the family of the global attractors Ak in space Ek. Finally, by linearizing the equation, it is proved that the solution semigroup S(t) is Frechet differentiable on Ek, and the family of global attractors Ak have finite Hausdroff dimension and Fractal dimension.

The Family of Global Attractors for Kirchhoff-Type Coupled Equations

This paper mainly studies the initial value problems of Kirchhoff-type coupled equations. Firstly, by giving the hypothesis of Kirchhoff stress term , the Galerkin’s method obtains the existence uniqueness of the overall solution of the above problem by using a priori estimates in the spaces of E0 and Ek, and secondly, it proves that there is a family of global attractors for the above problem, and finally estimates the Hausdorff dimension and the Fractal dimension of the family of global attractors.

Part of the Family

Zheng Yu is addicted to cats. Her childhood dream to keep a cat was finally realized last year when she started to work and got her ownapartment. However, over the course of several months. Zheng has completely changed her understanding of keeping a cat.

A Family of Inertial Manifolds of Coupled Kirchhoff Equations

In this paper, we study the long-time behavior of the solution of the initial boundary value problem of the coupled Kirchhoff equations. Based on the relevant assumptions, the equivalent norm on Ek is obtained by using the Hadamard graph transformation method, and the Lipschitz constant lF of F is further estimated. Finally, a family of inertial manifolds satisfying the spectral interval condition is obtained.

Long Time Behavior of a Class of Generalized Beam-Kirchhoff Equations

In this paper, we study the long time behavior of a class of generalized Beam-Kirchhoff equation , and prove the existence and uniqueness of the global solution of this class of equation by Galerkin method by making some assumptions about the nonlinear function term . The existence of the family of global attractor and its Hausdorff dimension and Fractal dimension estimation are proved.

On the United Theory of the Family of Euler-Halley Type Methods with Cubical Convergence in Banach Spaces

The convergence problem of the family of Euler-Halley methods is considered under the Lipschitz condition with the L-average, and a united convergence theory with its applications is presented.

Globally exponentially attractive sets of the family of Lorenz systems

In this paper, the concept of globally exponentially attractive set is proposed and used to consider the ultimate bounds of the family of Lorenz systems with varying parameters. Explicit estimations of the ultimate bounds are derived. The results presented in this paper contain all the existing results as special cases. In particular, the critical cases, b→ 1^＋ and a→0^＋, for which the previous methods failed, have been solved using a unified formula.

Bilingualism and Culture:Psycholinguistic Aspect

The development of bilingualism of a bilingual child is inextricably linked with the formation of an individual folklore-linguistic picture of the world.In this regard,proverbs,sayings,riddles and folk phraseology as universal phenomena of folklore of the Russian and Greek languages,which have important linguistic and cultural potential,are of particular interest from the point of view of their presence in the bilingual speech and thought activity.The quantitative and qualitative characteristics of the functioning of paremiological and phraseological units in a bilingual speech determine the content of folklore language worldview and directly depend on the type of formation of the child’s early bilingualism.Phraseological and paremiological composition of the folklore picture of the world of natural Russian-Greek bilinguals is asymmetric and directly depends on the type of early bilingualism–in bilinguals who learn two languages on the principle of“one-person-one-language”,asymmetry prevails in favor of the Greek language,children from Russian-speaking families whose bilingualism develops according to the principle“family language is the language of society”exhibit better knowledge of Russian folklore elements compared to Greek.

Walking Out of the Family Towards Rights

WALKING in any city or ruralarea in China today, one will seewomen with confidence andpride, with their own work and lives.There is not much difference between theurban and rural women in dress. Theirfaces portray contentment and happiness.These are significant changes which havebeen brought about by women walking outof the family over the past near 50 years,and getting involved in society, alteringtheir dependence on men and making thempeople of dignity. The government knew clearly that

May 15-International Day of the Family

THIS year is the International Year of the Family which was designated to promote global cooperation on family issues. On May 15, which was named the International Day of the Family. the Ali-China Women’s Federation and the Women’s Federation of Beijing organized 18 districts and counties to

Objectives and Principles Announced for 1994 International Year of the Family

The United Nations has proclaimed 1994 as the International Year of the Family and has defined its objectives to stimulate local, national and international actions as part of a sustained longterm effort to: a. Increase awareness of family issues among Governments as well as in the private sector. IYF would serve to highlight the importance of families; increase a better understanding of their unctions and problems; promote nowledge of the economic, social and emographic processes affecting

Arithmetic-analytical Expression of the Koch-type Curves and Their Generalizations (Ⅰ)

In this paper, by constructing the one-to-one correspondence between its IFS and the quaternary fractional expansion, the n-th iteration analytical expression and the limit representation of the family of the Koch-type curves with arbitrary angles are obtained. The distinction between our method and that of H. Sagan is that we provide the generation process analytically and represent it as a graph of a series function which looks like the Weierstrass function. With these arithmetic expressions, we further analyze and prove some of the fractal properties of the Koch-type curves such as the self-similarity, the HSlder exponent and with the property of continuous everywhere but differentiable nowhere. Then, we will show that the Koch- type curves can be approximated by different constructed generators. Based on the analytic transformation of the Koch-type curves, we also constructed more continuous but nowhere-differentiable curves represented by arithmetic expressions. This result implies that the analytical expression of a fractal has theoretical and practical significance.