半夏厚朴汤方族浅析

目的:通过浅析半夏厚朴汤原方,探讨半夏厚朴汤方族的历史衍变特点,以期进一步推广对它们的研究和应用。方法:以《张仲景方方族》[1]为主要依据,结合相关医籍文献,提取相关方剂,分析其组方与主治的特点,总结衍化规律。结果:半夏厚朴汤及其方族通过历代的发展,在保持姜、夏、朴、苓、叶的基本结构配伍的同时,通过加减化裁适应了临床灵活的需要。

张仲景柴胡方方族组方规律研究

目的:研究张仲景柴胡方方族的用药规律,探讨其演化与后世医家对柴胡方方族的理解。方法:以《张仲景方方族》收录的柴胡汤方族、四逆散方族的相关方剂为研究对象,在中医传承辅助平台建立数据库,运用频次分析、组方规律、相似方剂等功能完成相关方剂的数据分析。结果:最终纳入方剂101首,包含中药98味,其中用药频次至少10次的中药共计20味;当置信度为0.9,支持度设置为20%、25%、40%时,分别得到常用药物组合140条、127条、33条,分别包含中药11味、10味、8味。选取配伍高频药物当归、陈皮、栀子作核心组合分析,发现在妇科病、脾胃病中使用频率较高。结论:通过中医传承辅助平台分析总结出的柴胡方方族的药物配伍特点及其用药规律体现出后世医家对柴胡方方族的理解,以期为更广泛的应用及现代研究提供参考。

脂肪族方酰胺多齿配体的合成

近年来,对方酸的配位性能已有不少研究报道,但对方酰胺多齿配体的研究却不多见。我们曾合成并研究了以1,3-双苯氨基方酸内鎓盐为骨架,在苯环的2-位对称引人多甘醇醚链的双臂型方酰胺多齿配体,其中某些化合物既能作为配体对UO22+及

食品添加剂在我国食品加工中的应用现状

食品添加剂在现代食品工业生产中占据着非常重要的地位,与人们的日常饮食安全和身体健康息息相关。综述了我国食品添加剂的定义、作用、种类、相关法律法规和加工特点等,提出了食品添加剂在食品加工应用中存在的问题及相应解决措施,对进一步丰富我国食品添加剂理论研究,推动食品加工业高质量发展具有重要的社会和经济意义。

*-normal Functions on the Plane

We introduce a new class of meromorphic functions on the plane, *_ normal functions say, their properties are very similarly as the normal functions in the unit disk and give three necessary conditions in judging it. Further we prove that each Julia exceptional function is *_normal and that there exists a *_normal function which has Julia aline.

A New Integrable Couplings of Classical-Boussinesq Hierarchy with Self-Consistent Sources

A kind of integrable couplings of soliton equations hierarchy with self-consistent sources associated with sl（4） is presented by Yu. Based on this method, we construct a new integrable couplings of the classical-Boussinesq hierarchy with self-consistent sources by using of loop algebra sl（4）. In this paper, we also point out that there exist some errors in Yu＇s paper and have corrected these errors and set up new formula. The method can be generalized other soliton hierarchy with self-consistent sources.

Integrable Coupling System of JM Equations Hierarchy with Self-Consistent Sources

We propose a systematic method for generalizing the integrable couplings of soliton eqhations hierarchy with self-consistent sources associated with s/（4）. The JM equations hierarchy with self-consistent sources is derived. Furthermore, an integrable couplings of the JM soliton hierarchy with self-consistent sources is presented by using of the loop algebra sl（4）.

Solving Non-Isospectral mKdV Equation and Sine-Gordon Equation Hierarchies with Self-Consistent Sources via Inverse Scattering Transform

N-soliton solutions of the hierarchy of non-isospectral mKdV equation with self-consistent sources andthe hierarchy of non-isospectral sine-Gordon equation with self-consistent sources are obtained via the inverse scatteringtransform.

Soliton Solutions for a Negative Order AKNS Equation Hierarchy

In this paper,bilinear form of a negative order AKNS equation hierarchy is given.The soliton solutionsare obtained through Hiorta's direct method.

Double Integrable Couplings and Their Constructing Method

To extend the study scopes of integrable couplings, the notion of double integrable couplings is proposed in the paper. The zero curvature equation appearing in the constructing method built in the paper consists of the elements of a new loop algebra which is obtained by using perturbation method. Therefore, the approach given in the paper has extensive applicable values, that is, it applies to investigate a lot of double integrable couplings of the known integrable hierarchies of evolution equations. As for explicit applications of the method proposed in the paper, the double integrable couplings of the AKNS hierarchy and the KN hierarchy are worked out, respectively.

Chinese-to-English Translation of Publicity on Chinese Minority Culture： Discourse Ideology and Translation Strategies

Discourse ideology refers to the position, attitude and guideline employed by a writer or speaker constructing a discourse in relation to the readers/hearers. This paper defines the notion of discourse ideology in the practice of translation, highlights the relationship between discourse ideology and the translator＇s subjectivity, and illustrates the translation strategies appropriate to the context of publicity of Chinese minority culture to the readers outside China. A tentative conclusion is drawn that the top-down approach from discourse ideology to translation strategies and the bottom-up approach from translation strategies to discourse ideology complement with each other in the Chinese-to-English translation of publicity on Chinese minority culture.

A new species of inquiline cynipid of the genus Ufo Melika & Pujade-Villar(Hymenoptera: Cynipidae) with their host gall plants in China

A new inquiline cynipid species, Ufo rufiventris sp. nov.（Hymenoptera： Cynipidae）, is fully described and illustrated with its diagnosis and host gall identified.

Involutive Solutions and Commutator Representations of the Dirac Hierarchy

The Dirac hierarchy of isospectral evolution equations associated with the Dirac spectral problem are studied in this paper. The commutator representations of Dirac hierarchy are first presented, and then through the nonlinearization of Lax pair the involutive solutions of Dirac hierarchy are obtained.

Two types of new Lie algebras and related Liouville integrable hierarchies

Based on the generalization of Lie algebra An- 1, two types of new Lie algebras were worked out and the integrability of the related hierarchies of evolution equations were proved in the sense of Liouville.

Integrable Rosochatius Deformations for an Integrable Couplings of CKdV Equation Hierarchy

We propose a method to construct the integrable Rosochatius deformations for an integrable couplingsequations hierarchy.As applications, the integrable Rosochatius deformations of the coupled CKdV hierarchy withself-consistent sources and its Lax representation are presented.

Hamiltonian System of New Nonlinear Lattice Equations

A 3-dimensional Lie algebra sμ（3） is obtained with the help of the known Lie algebra. Based on the sμ（3）, a new discrete 3 × 3 matrix spectral problem with three potentials is constructed. In virtue of discrete zero curvature equations, a new matrix Lax representation for the hierarchy of the discrete lattice soliton equations is acquired. It is shown that the hierarchy possesses a Hamiltonian operator and a hereditary recursion operator, which implies that there exist infinitely many common commuting symmetries and infinitely many common commuting conserved functionals.

A Hierarchy of Nonlinear Lattice Soliton Equations and Its Darboux Transformation

A hierarchy of nonlinear lattice soliton equations is derived from a new discrete spectral problem. The Hamiltonian structure of the resulting hierarchy is constructed by using a trace identity formula. Moreover, a Darboux transformation is established with the help of gauge transformations of Lax pairs for the typical lattice soliton equations. The exact solutions are given by applying the Darboux transformation.

Play the role of the university libraries in the research and heritage of the local cultural protection

The libraries, especially the university libraries, are the important gathering places of the human cultural knowledge and the inheritance, which usually house some important and rare historical literature books and materials. Especially the local university libraries in the minority agglomeration regions collect the cultural resources with the local ethnic characteristics, so the local university libraries should have the better geographical advantages and the advantages of the subject resources to give full play to the unique functions and values to study and inherit the local cultural protection.

Decomposition of Soliton Hierarchy Associated with a Schrodinger Type Spectral Problem

The soliton hierarchy associated with a Schrodinger type spectral problem with four potentials is decomposed into a class of new finite-dimensional Hamiltonian systems by using the nonlinearized approach. It is worth to point that the solutions for the soliton hierarchy are reduced to solving the compatible Hamiltonian systems of ordinary differential equations.