Special Sessions Special Session 1: Qualitative Studies of PDEs: Entire Solutions and Asymptotic Behavior Peter Polacik, University of Minnesota, USA Eiji Yanagida, Tokyo Institute of Technology, Japan The aim of this se

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• Mathematical analysis
• Mathematics
• Calculus
• Ordinary differential equations
• Asymptotic analysis
• Multivariable calculus
• Partial differential equation
• Lyapunov stability
• Stability theory
• Perturbation theory
• Equation
• Mathieu function

9th AIMS CONFERENCE – ABSTRACTS 92 Special Session 21: Dynamical Systems and Spectral Theory David Damanik, Rice University, USA

Source URL: www.aimsciences.org

• Mathematical analysis
• Mathematics
• Dynamical systems
• Fourier analysis
• Operator theory
• Linear algebra
• Lyapunov exponent
• Partial differential equation
• Almost periodic function
• Von Neumann algebra
• Spectral theory
• Orthogonal polynomials

1 Rapidly Exponentially Stabilizing Control Lyapunov Functions and Hybrid Zero Dynamics Aaron D. Ames, Kevin Galloway, J. W. Grizzle, and Koushil Sreenath

Source URL: web.eecs.umich.edu

• Mathematical analysis
• Mathematics
• Dynamical systems
• Control theory
• Lyapunov stability
• Stability theory
• Lyapunov equation
• Inverse trigonometric functions
• Vector field
• Z-transform
• Bessel function

SPECIAL SESSIONSpecial Session 18: Qualitative Theory of Evolutionary Equation and its Application

Source URL: www.aimsciences.org

• Calculus
• Differential equations
• Stability theory
• Differential calculus
• Mathematical analysis
• Wave mechanics
• Periodic travelling wave
• Reactiondiffusion system
• Wave
• Partial differential equation
• Lyapunov stability
• Lyapunov function

The University of Chicago Press http://www.jstor.org/stable . Philosophy of Science Association Your use of the JSTOR archive indicates your acceptance of the Terms & Conditions of Use, available at .

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• Dynamical systems
• Stability theory
• Lyapunov function
• Lyapunov stability
• Stability
• Ecological stability
• State-space representation
• Linearization
• Backstepping
• Lyapunov equation

Large time behavior, Lyapunov functionals and the rearrangement theory for a nonlocal differential equation by Thanh Nam NGUYEN (NIMS)

Source URL: fmsp.ms.u-tokyo.ac.jp

• Operator theory
• Partial differential equations
• Ordinal numbers
• Complex analysis
• Harmonic analysis
• NeumannPoincar operator

Discrete-time Control Design with Positive Semi-Denite Lyapunov Functions J. W. Grizzle and Jun-Mo Kang Department of Electrical Engineering and Computer Science, University of Michigan, Ann Arbor, MI,

Source URL: web.eecs.umich.edu

• Stability theory
• Control theory
• Dynamical systems
• Nonlinear control
• Lyapunov function
• Lyapunov stability
• State-space representation
• Lyapunov equation
• Backstepping

ON THE LYAPUNOV EQUATION, COINVARIANT SUBSPACES AND SOME PROBLEMS RELATED TO SPECTRAL FACTORIZATIONS P. A. Fuhrmann∗† Department of Mathematics Ben-Gurion University of the Negev

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PDF Document

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• Mathematics
• Nonlinear system
• Differential equation
• Lyapunov stability
• Ordinary differential equation
• Linear dynamical system
• Lyapunov function
• Linear differential equation
• Stability theory
• Calculus
• Dynamical systems
• Mathematical analysis

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• Partial differential equation
• Dynamical system
• Μ operator
• Sheaf
• Projection
• Lyapunov stability
• Mathematical analysis
• Mathematics
• Multivariable calculus