“钢结构模块化建筑”在周转型保租房产品中的应用

保租房是保障性住房重要组成部分,在当前科技发展迅速和环保理念逐渐深入人心的背景下,周转型保租房产品将成为新的研发方向,它是进一步把钢结构模块化建筑发挥到极致的体现,是资源可持续发展方向的结晶。本文将深入探讨钢结构模块化建筑在周转型保租房中的应用综合体现。

Stability of GOY Model Under Modulation of Periodic External Force

There is a phase transition between quasi-periodic state and intermittent chaos in GOY model with a critical value δ0. When we add a modulated periodic externa/force to the system, the phase transition can also be found with a critical value δe. Due to coupling between the force and the intrinsic fluctuation of the velocity on shells in GOY model, the stability of the system has been changed, which results in the variation of the critical value. For proper intensity and period of the force, δe is unequal to δ0. The critical value is a nonlinear function of amplitude of the force, and the fluctuation of the velocity can resonate with the external force for certain period Te.

The V-cycle Multigrid Method for a Hermite-type Rectangular Element

In this paper, a V-cycle multigrid method is presented for a Hermite rectangular element. By defining proper mesh-dependent inner product and transfer operator, we obtain its convergence property and the uniform convergence rate independent of mesh size and level are established.

Stability of motion state and bifurcation properties of planetary gear train

A nonlinear lateral-torsional coupled vibration model of a planetary gear system was established by taking transmission errors,time varying meshing stiffness and multiple gear backlashes into account.The bifurcation diagram of the system's motion state with rotational speed of sun gear was conducted through four steps.As a bifurcation parameter,the effect of rotational speed on the bifurcation properties of the system was assessed.The study results reveal that periodic motion is the main motion state of planetary gear train in low speed region when ns<2 350 r/min,but chaos motion state is dominant in high speed region when ns>2 350 r/min,The way of periodic motion to chaos is doubling bifurcation.There are two kinds of unstable modes and nine unstable regions in the speed region when 1 000 r/min<ns<3 000 r/min.

Characteristics, diagnosis and treatment of hepatic metastasis of pure immature ovarian teratoma

Objective To analyze the characteristics of hepatic metastasis of pure immature ovarian teratoma and explore its proper diagnosis and treatment.Methods Eighteen cases of hepatic metastasis of pure immature ovarian teratoma were included in this study. The clinical stage, operation, chemotherapy and histopathology of primary and secondary tumors as well as the data from long term follow-ups were analyzed retrospectively,Results All of the hepatic metastatic tumors were located on the surface of the liver. 61.1％ (11/18) of them were clinical stage Ⅲ and 44.4％ (8/18) were grade 1 at first operation. The hepatic metastatic rate was 16.7％ (3/18) in the standard adjuvant chemotherapy group but increased markedly to 31.2％ (15/48) in the irregular chemotherapy group. Auxiliary diagnostic methods could not indicate the correct results. The surgical resection rate of hepatic metastasis of pure immature ovarian teratoma was 94.4％ (17/18). There were less complications in the group with tumor diameter less than 15 cm. The follow-up time ranged from 3 to 205 months with a mean of 20.9 months. The 3-year-survival rate was 77.8％ (14/ 18), and mortality rate was 22.2％. The 5- and 10-year-survival rate was 55.6％ (10/18) and 38.9％ (7/18), respectively. The rate of loss in follow-up was 22.2％ (4/18) and 38.9％ (7/18), respectively, and one patient has survived for more than 17 years.Conclusions The hepatic metastatic rate of pure immature ovarian teratoma could be decreased using standard adjuvant chemotherapy. Suitable surgical treatment could reduce complications and improve the prognosis for patients.

Weak type heterodimensional cycle bifurcation with orbit-flip

In this paper, we study the weak type heterodimensional cycle with orbit-flip in its non-transversal orbit by using the local moving frame approach. For the first two subcases, we present the sufficient conditions for the existence, uniqueness and non-coexistence of the homoclinic orbit, heteroclinic orbit and periodic orbit. Based on the bifurcation analysis, the bifurcation surfaces and the existence regions are located. And for the third subcase, we theoretically established both the coexistence condition for the homoclinic loop and the periodic orbit and the coexistence condition for the persistent heterodimensional cycle and multiple periodic orbits due to the weak type of the transversal heteroclinic orbit. Moreover, an analytical example is presented for this subcase.

Carbon turnover times shape topsoil carbon difference between Tibetan Plateau and Arctic tundra

The Tibetan Plateau(TP)and Arctic permafrost constitute two large reservoirs of organic carbon,but processes which control carbon accumulation within the surface soil layer of these areas would differ due to the interplay of climate,soil and vegetation type.Here,we synthesized currently available soil carbon data to show that mean organic carbon density in the topsoil(0-10 cm)in TP grassland(3.12±0.52 kg C m^(-2))is less than half of that in Arctic tundra(6.70±1.94 kg C m^(-2)).Such difference is primarily attributed to their difference in radiocarbon-inferred soil carbon turnover times(547 years for TP grassland versus 1609 years for Arctic tundra)rather than to their marginal difference in topsoil carbon inputs.Our findings highlight the importance of improving regional-specific soil carbon turnover and its controlling mechanisms across permafrost affected zones in ecosystem models to fully represent carbon-climate feedback.

A model for analyzing phenomena in multicellular organisms with multivariable polynomials： Polynomial life

Most of life maintains itself through turnover, namely cell proliferation, movement and elimination. Hydra＇s cells, for example, disappear continuously from the ends of tenta- cles, but these cells are replenished by cell proliferation within the body. Inspired by such a biological fact, and together with various operations of polynomials, I here propose polynomial-life model toward analysis of some phenomena in multicellular organisms. Polynomial life consists of multicells that are expressed as multivariable polynomials. A cell is expressed as a term of polynomial, in which point （m, n） is described as a term zmy~ and the condition is described as its coefficient. Starting with a single term and following reductions by set of polynomials, I simulate the development from a cell to a multicell. In order to confirm uniqueness of the eventual multicell-pattern, GrSbner base can be used, which has been conventionally used to ensure uniqueness of normal form in the mathematical context. In this framework, I present various patterns through the polynomial-life model and discuss patterns maintained through turnover. Cell elimina- tion seems to play an important role in turnover, which may shed some light on cancer or regenerative medicine.