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Network-based H
∞
filtering of parabolic systems
Netzer Bar Am
,
Emilia Fridman
School of Electrical Engineering
Tel Aviv University
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peer-review
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∞
filtering of parabolic systems'. Together they form a unique fingerprint.
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Keyphrases
Communication Networks
100%
Network Applications
100%
Linear Matrix Inequality
100%
H Filtering
100%
Parabolic Systems
100%
Error System
100%
Sampling Time Interval
100%
Time Measurement
50%
System Performance
50%
Exponential Stability
50%
Semilinear
50%
Numerical Examples
50%
Finite number
50%
Filter Gain
50%
Estimation Error
50%
Diffusion Equation
50%
Networked Control Systems
50%
Network Delay
50%
State Observation
50%
Rectangular Domain
50%
Time-delay Approach
50%
Round-Robin Protocol
50%
Internal Stability
50%
L2-gain
50%
L2-gain Analysis
50%
Space Measurement
50%
Mobile Sensing System
50%
Engineering
Delay Time
100%
Communication Network
100%
Subdomain
100%
Sampling Time
100%
Systems Performance
50%
Numerical Example
50%
Finite Number
50%
Diffusion Equation
50%
Estimation Error
50%
Networked Control System
50%
State Measurement
50%
Sufficient Condition
50%
Measurement Time
50%
Exponential Stability
50%
Sensing Device
50%
Internal Stability
50%
Computer Science
Communication Network
100%
linear matrix
100%
time-delay
100%
Subdomain
100%
Systems Performance
50%
Sufficient Condition
50%
Diffusion Equation
50%
Numerical Example
50%
Estimation Error
50%
Networked Control System
50%
Round Robin Scheduling
50%
State Measurement
50%
Measurement Space
50%
Mathematics
time interval τ
100%
Parabolic
100%
Time Delay
100%
Linear Matrix Inequality
100%
Upper Bound
50%
Sufficient Condition
50%
Numerical Example
50%
Semilinear
50%
Finite Number
50%
Diffusion Equation
50%
Rectangular Domain
50%
Control System
50%