Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems

Summary

Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems is a doctoral thesis^[1].

Key Facts

• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems authored Wudhichai Assawinchaichote^[2].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's instance of is recorded as doctoral thesis^[3].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's publisher is recorded as ResearchSpace@Auckland^[4].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's country of origin is recorded as New Zealand^[5].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's publication date is recorded as +2004-00-00T00:00:00Z^[6].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's main subject is recorded as electrical engineering^[7].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's Handle ID is recorded as 2292/51034^[8].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's title is recorded as Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems^[9].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's copyright holder is recorded as Wudhichai Assawinchaichote^[10].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's thesis submitted to is recorded as University of Auckland^[11].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's on focus list of Wikimedia project is recorded as NZThesisProject^[12].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's copyright status is recorded as copyrighted^[13].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's online access status is recorded as closed user group^[14].
• Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's thesis committee member is recorded as Sing Kiong Nguang^[15].

Body

Designation and Status

Robust H [subscript [infinity]] fuzzy control and filter design for uncertain fuzzy systems's instance of is recorded as doctoral thesis^[3].