Select Subject

All (8830)

Agronomy (158)

Animal Husbandry,... (64)

Aquatic Science (16)

Astronomy (36)

Aviation (22)

Basic Medicine (184)

Biology (504)

Chemical Engineering (103)

Chemistry (635)

Civil and Archite... (105)

Clinical Medicine (236)

Computer Science ... (924)

Dynamic and Elect... (121)

Earth Science (119)

Economics (67)

Education (31)

Electrics, Commun... (927)

Energy Science an... (67)

Engineering and T... (15)

Environmental Sci... (140)

Food Science and ... (63)

Forestry (36)

Hydraulic Enginee... (40)

Mechanics (240)

Metallurgical Eng... (32)

Mine Engineering ... (38)

Nuclear Science a... (21)

Pharmacy (98)

Physics (920)

Preventive Medici... (37)

Psychology (20)

Security Science ... (17)

Sports Science (6)

Surveying and Map... (15)

Textile Science a... (16)

Traditional Chine... (56)

Transportation En... (57)

Select/Unselect all

For Selected Papers

Saved Papers

Please enter a name for this paper to be shown in your personalized Saved Papers list


	1. Stability Conditions of Complex Switched Systems with Unstable Subsystems
	Yang Xiao
	Information Science and System Science 05 July 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:New stability conditions for complex switched systems are presented. We propose the concepts of attractive region and semi-attractive region, and to be a tool for analyzing the stability of switched systems with unstable subsystems. Based on attractive region the sufficient conditions with less conservative for stability of switched systems have been established, there is no limitation for all members of the system set to be stable. Since our results have considered and utilized the decreasing span of oscillating solutions of the switched systems, they are more practical than the other presented ones of stability of switched systems, and need not resort to multiple Lyapunov functions.
	TO cite this article:Yang Xiao. Stability Conditions of Complex Switched Systems with Unstable Subsystems[OL].[ 5 July 2005] http://en.paper.edu.cn/en_releasepaper/content/2368


	2. ROBUST STABILITY TEST FOR STATE-SPACE MODELS WITH STRUCTURED UNCERTAINTY
	Yang Xiao
	Information Science and System Science 04 July 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract: We develop two-dimensional (2-D) face test to determine the stability of a nominally stable linear state-space model being subjected to real structured perturbations. The system matrices are assumed to depend linearly on set of interval parameters. Since the system matrix family of the uncertain systems belongs to a kind of polytopes of matrices, we can apply a 2-D face test, which is necessary and sufficient condition for the robust Hurwitz or Schur stability for the uncertain matrices. Examples are given to verify the 2-D robust stability test to be correct.
	TO cite this article:Yang Xiao. ROBUST STABILITY TEST FOR STATE-SPACE MODELS WITH STRUCTURED UNCERTAINTY[OL].[ 4 July 2005] http://en.paper.edu.cn/en_releasepaper/content/2345


	3. Robust Hurwitz-Schur Stability Conditions of Polytopes of 2-D Polynomials
	Yang Xiao
	Information Science and System Science 01 July 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:The characteristic polynomials of polytopes of recursive 2-D continuous-discrete systems are polytopes of bivariate (2-D) polynomials. Since the root domain of bivariate polynomials is in 2-D complex space, to be different from that of 1-D polynomials, the analysis for robust stability of polytopes of 2-D polynomials is much more complicated than 1-D case. To solve the problem of stability test of polytopes of recursive continuous-discrete systems, we establish necessary and sufficient conditions of robust Hurwitz-Schur stability of polytopes of bivariate polynomials. We show that the robust Hurwitz-Schur stability of a polytope of 2-D polynomials can be determined by testing the stability of the edges of the polytope. An example has been given to demonstrate the applicability of our new approach.
	TO cite this article:Yang Xiao. Robust Hurwitz-Schur Stability Conditions of Polytopes of 2-D Polynomials[OL].[ 1 July 2005] http://en.paper.edu.cn/en_releasepaper/content/2334


	4. The Classical Conditioning Model with Spiking Neuron and Its Application to the Inverted Pendulum Control System
	Beibei Yang,Xiaogang Ruan
	Information Science and System Science 15 April 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:A spiking-neuron based cognitive model with classical conditioning behaviors is proposed. With a reflex arc structure and a reinforcement learning method based on the Hebb rule, the cognitive model possesses the property of ‘stimulate-response- reinforcement’ and can simulate the learning process of classical conditioning. An experiment on the inverted pendulum validated that this model can learn the balance control strategy by classical conditioning.
	TO cite this article:Beibei Yang,Xiaogang Ruan. The Classical Conditioning Model with Spiking Neuron and Its Application to the Inverted Pendulum Control System[OL].[15 April 2005] http://en.paper.edu.cn/en_releasepaper/content/1864


	5. Learning to Control the Inverted Pendulum Based on a Growing Cognitive Model of Motor Balance Skill
	Yumei Zhang,Xiaogang Ruan
	Information Science and System Science 11 April 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:A growing cognitive model of motor balance skill, which simulates the manners of human beings and animals in motor balance skill learning, is constructed. A neuro-controller based on the model is proposed to balance an inverted pendulum. The cognitive model, whose architecture is similar to the reflex arc of the biologic nerve, adopts a growing algorithm from reference to Growing Cell Structures in order to perform the pattern classification in the nerve center. This growing mechanism is able to be evolved through the con-tinuous growing of the new nerve cell. And reinforcement Hebbian Synaptic Modification is used as the self-learning method in the cognitive model to make the neurons in difference fields to respond to the different stimulus in the best way. The experimental results are shown that the growing cognitive model can interact autonomously with the environment and develop the motor balance skill by the growing manners of neural system itself.
	TO cite this article:Yumei Zhang,Xiaogang Ruan. Learning to Control the Inverted Pendulum Based on a Growing Cognitive Model of Motor Balance Skill[OL].[11 April 2005] http://en.paper.edu.cn/en_releasepaper/content/1825


	6. A Constructive Generalized Synchronization Theorem for Array Differential Equations with Application to Secure Image Communication
	Min Lequan,Zang hongyan
	Information Science and System Science 02 March 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract: A constructive theorem of generalized synchronization (GS) for unidirectionally coupled array differential equations (ADE) is presented. Based on the theorem, one can design a GS driven ADE via a driving chaotic ADE and a C^1 diffeomorphism. As an application, a smoothed Chua
	TO cite this article:Min Lequan,Zang hongyan. A Constructive Generalized Synchronization Theorem for Array Differential Equations with Application to Secure Image Communication[OL].[ 2 March 2005] http://en.paper.edu.cn/en_releasepaper/content/1620

Select/Unselect all

For Selected Papers

Saved Papers

Please enter a name for this paper to be shown in your personalized Saved Papers list

Second-level Subject

Analysis on System Assess...(3)
Basic Subject of Informat...(72)
Control Theory(103)
Other Subjects of Informa...(20)
System Engineering(8)
Systematology, Differenti...(14)
Systems Engineering Metho...(20)

Rank

Alert Name:
Alerting to:
Authentication email will be sent to your email address in 24 hours
Frequency:
Email Message Format:	Plain text Graphical(HTML)

Complete the form below and we will recommend the selected titles to your friends on your behalf. * Indicates a required field.
Your name*:
Your email address*:
Recipient's name*:
Recipient's email address*:
(multiple recipient's names and email addresses should be separated with semicolons)
Your comments:	I thought you would find the page(s) useful.

Your name:
Your email address:
Recipient's name:
Recipient's email address:
(multiple recipient's names and email addresses should be separated with semicolons)
Your comments:	I thought you would find this page useful.

Disclaimer: This message was sent to your friend using the "Send it to a friend" facility on the Sciencepaper Online’ WWW site, http://www.paper.edu.cn/en. The Sciencepaper Online is not responsible for the content of this email, and anything said in this email does not necessarily reflect the Sciencepaper Online's views.

	Check out RSS, or use RSS reader to subscribe this item