论企业知识产权经营与管理效率提升的理论路径

企业知识产权经营和管理效率是企业在知识产权经营活动和管理活动取得的成效与支出成本间的比例,表征经营、管理活动的成效高低,由知识产权创造、运用、保护和管理效率构成了企业知识产权经营与管理效率提升的内容。而从发展的过程来说,不同指标发展程度、不同组合形成了企业知识产权经营与管理效率的不同特征,以及由低到高的Ⅰ型、Ⅱ型、Ⅲ型和Ⅳ型模式的进阶制。企业应当以理论提升路径为指引,建立知识产权经营与管理效率提升的阶梯进路。

基于“Workshop”模式的教学改革研究——以“SketchUp”课程为例

以专升本“SketchUp”课程的教学模式为研究对象,阐述了专升本的现状与Workshop教学模式的优势,提出在校企融合的大背景下设计类专业通过Workshop教学模式实现教学目标、培养应用型人才的思路。

Civilization： Natural and Controlled Stages of Social Evolution

Some sociologists of the 20th century--Popper, Nisbet, Tilly, Wallerstein--doubted the applicability of the concept ＂evolution＂ to the process of social changes. It was stated that processes happening in a society cannot be described using the approach of strict causality. However, dignifying life of the mankind is doubtful without elaborated scheme of social evolution and universal guiding line for the control over the further aociety evolution. General logica of social evolution can be traced by the change of human position in a society. Describing this change with the help of the activity-value approach one can construct ideal types of such evolutionary stages as wilderness, barbarism, civilization. The study of features and properties of ideal types of social evolution stages shows the regularity of two natural civilizations appearance： home-service civilization and market one. Countries of home-service civilization are ancient Egypt, China, and Russia （since Moscow Kingdom arose）. Athens, Novgorod Republic and Western countries are examples of the market civilization. The study of the market civilization properties shows that its long existence is doubtful. Authors propose an ideal type of spirit-game civilization as a long-term guiding line for the controlled social evolution. Control over evolution could save mankind and solve their main problems.

Hydraulic cylinder control of injection molding machine based on differential evolution fractional order PID

Injection molding machine,hydraulic elevator,speed actuators belong to variable speed pump control cylinder system.Because variable speed pump control cylinder system is a nonlinear hydraulic system,it has some problems such as response lag and poor steady-state accuracy.To solve these problems,for the hydraulic cylinder of injection molding machine driven by the servo motor,a fractional order proportion-integration-diferentiation(FOPID)control strategy is proposed to realize the speed tracking control.Combined with the adaptive differential evolution algorithm,FOPID control strategy is used to determine the parameters of controller on line based on the test on the servo-motor-driven gear-pump-controlled hydraulic cylinder injection molding machine.Then the slef-adaptive differential evolution fractional order PID controller(SADE-FOPID)model of variable speed pump-controlled hydraulic cylinder is established in the test system with simulated loading.The simulation results show that compared with the classical PID control,the FOPID has better steady-state accuracy and fast response when the control parameters are optimized by the adaptive differential evolution algorithm.Experimental results show that SADE-FOPID control strategy is effective and feasible,and has good anti-load disturbance performance.

ADAPTIVE TRACKING OF A CLASS OF FIRST-ORDER SYSTEMS WITH BINARY-VALUED OBSERVATIONS AND FIXED THRESHOLDS

This paper considers the adaptive tracking problem for a class of first-order systems with binary-valued observations generated via fixed thresholds. A recursive projection algorithm is proposed for parameter estimation based on the statistical properties of the system noise. Then, an adaptive control law is designed via the certainty equivalence principle. By use of the conditional expectations of the innovation and output prediction with respect to the estimates, the closed-loop system is shown to be stable and asymptotically optimal. Meanwhile, the parameter estimate is proved to be both almost surely and mean square convergent, and the convergence rate of the estimation error is also obtained. A numerical example is given to demonstrate the efficiency of the adaptive control law.

An adaptive time stepping method with efcient error control for second-order evolution problems

This work is concerned with time stepping finite element methods for abstract second order evolution problems. We derive optimal order a posteriori error estimates and a posteriori nodal superconvergence error estimates using the energy approach and the duality argument. With the help of the a posteriori error estimator developed in this work, we will further propose an adaptive time stepping strategy. A number of numerical experiments are performed to illustrate the reliability and efficiency of the a posteriori error estimates and to assess the effectiveness of the proposed adaptive time stepping method.

A New Quantum Gray-Scale Image Encoding Scheme

In this paper, a new quantum images encoding scheme is proposed. The proposed scheme mainly consists of four different encoding algorithms. The idea behind of the scheme is a binary key generated randomly for each pixel of the original image. Afterwards, the employed encoding algorithm is selected corresponding to the qubit pair of the generated randomized binary key. The security analysis of the proposed scheme proved its enhancement through both randomization of the generated binary image key and altering the gray-scale value of the image pixels using the qubits of randomized binary key. The simulation of the proposed scheme assures that the final encoded image could not be recognized visually. Moreover, the histogram diagram of encoded image is flatter than the originM one. The Shannon entropies of the final encoded images are significantly higher than the original one, which indicates that the attacker can not gain any information about the encoded images.

Dynamics of High-Order Spin-Orbit Couplings about Linear Momenta in Compact Binary Systems

This paper relates to the post-Newtonian Hamiltonian dynamics of spinning compact binaries, consisting of the Newtonian Kepler problem and the leading, next-to-leading and next-to-next-to-leading order spin-orbit couplings as linear functions of spins and momenta. When this Hamiltonian form is transformed to a Lagrangian form, besides the terms corresponding to the same order terms in the Hamiltonian, several additional terms, third post-Newtonian(3 PN),4 PN, 5 PN, 6 PN and 7 PN order spin-spin coupling terms, yield in the Lagrangian. That means that the Hamiltonian is nonequivalent to the Lagrangian at the same PN order but is exactly equivalent to the full Lagrangian without any truncations. The full Lagrangian without the spin-spin couplings truncated is integrable and regular. Whereas it is non-integrable and becomes possibly chaotic when any one of the spin-spin terms is dropped. These results are also supported numerically.