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Stochastic theory of nonlinear auto-oscillator: Spin-torque nano-oscillator

Stochastic theory of nonlinear auto-oscillator: Spin-torque nano-oscillator

NLPV, Gallipoli, Italy. June 15, 2008. Stochastic theory of nonlinear auto-oscillator: Spin-torque nano-oscillator. Vasil Tiberkevich Department of Physics, Oakland University, Rochester, MI, USA. In collaboration with: Andrei Slavin (Oakland University, Rochester, MI, USA)

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1.5k views • 78 slides
time (t)

time (t)

Analyze the non-autonomous systems by adapting (extending) the tools we developed for autonomous systems. Response not affected by t 0. Autonomous vs. Nonautonomous. x(t) versus time (t). t 0 =0. t 0 =3. t 0 =6. t 0 =9. x(t 0 )=3. x(t). Response depends on t 0. x(t) versus time (t).

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803 views • 55 slides
1.The emblematic example of the EOT -extraordinary optical transmission (EOT)

1.The emblematic example of the EOT -extraordinary optical transmission (EOT)

1.The emblematic example of the EOT -extraordinary optical transmission (EOT) -limitation of classical "macroscopic" grating theories -a microscopic pure-SPP model of the EOT 2.SPP generation by 1D sub- l indentation -rigorous calculation (orthogonality relationship)

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461 views • 36 slides
The Real Stabilizability Radius of the Multi-Link Inverted Pendulum

The Real Stabilizability Radius of the Multi-Link Inverted Pendulum

The Real Stabilizability Radius of the Multi-Link Inverted Pendulum. Connections 2006 ECE Graduate Symposium Presenter: Simon Lam Supervisor: Professor E. J. Davison Systems Control Group, ECE University of Toronto Date: June 9, 2006. Introduction. classic problem in control theory

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74 views • 7 slides

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