Specifications

in wet, normal and dry years were 225, 150 and 150mm, respectively. © 2013.
Number of references: 40
Main heading: Irrigation
Controlled terms: Crops - Ecology - Grain (agricultural product) - Landforms - Soil
moisture - Water resources - Water supply
Uncontrolled terms: China's loess plateaux - Food and agricultural
organizations - Irrigation regimes - Irrigation treatments - Model calibration - Model
validation - Northern China - Soil water content
Classification code: 821.4 Agricultural Products - 821.3 Agricultural Methods - 483.1
Soils and Soil Mechanics - 481.1 Geology - 454.3 Ecology and Ecosystems - 446.1 Water
Supply Systems - 444 Water Resources
DOI: 10.1016/j.agwat.2013.07.010
Database: Compendex
Compilation and indexing terms, © 2013 Elsevier Inc.
14.
Accession number: 20133516668696
Title: Modified projective synchronization of fractional-order chaotic systems based on
active sliding mode control
Authors: Yan, Xiaomei1 ; Du, Qi2 ; Shang, Ting1/阎晓妹;刘丁;尚婷
Author affiliation:
1 Faculty of Automation and Information Engineering, Xi'An University of Technology, Xi'an
710048, China
2 School of Business, Xi'An University of Finance and Economy, Xi'an 710010, China
Source title: 2013 25th Chinese Control and Decision Conference, CCDC 2013
Abbreviated source title: Chin. Control Decis. Conf., CCDC
Monograph title: 2013 25th Chinese Control and Decision Conference, CCDC 2013
Issue date: 2013
Publication year: 2013
Pages: 3853-3858
Article number: 6561621
Language: English
ISBN-13: 9781467355322
Document type: Conference article (CA)
Conference name: 2013 25th Chinese Control and Decision Conference, CCDC 2013
Conference date: May 25, 2013 - May 27, 2013
Conference location: Guiyang, China
Conference code: 98686
Publisher: IEEE Computer Society, 2001 L Street N.W., Suite 700, Washington, DC
20036-4928, United States
Abstract: For modified projective synchronization of fractional-order chaotic systems, this
paper presents an active sliding mode control method. Based on the stability theorem of
fractional-order system, stability of the error system is analyzed. Two examples of modified
projective synchronization are performed respectively, which include two identical