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Proceedings Papers

Efficient Numerical Solution of Multidimensional Fokker-Planck Equations Associated With Chaotic and Nonlinear Random Vibrations

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A. Kunert
Proc. ASME. DETC91, 13th Biennial Conference on Mechanical Vibration and Noise: Vibration Analysis — Analytical and Computational, 57-60, September 22–25, 1991
Publisher: American Society of Mechanical Engineers
Paper No: DETC1991-0319
https://doi.org/10.1115/DETC1991-0319
View Paper titled, Efficient Numerical Solution of Multidimensional Fokker-Planck Equations Associated With Chaotic and Nonlinear Random Vibrations
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Topics: Density, Differential equations, Fokker-Planck equation, Partial differential equations, Probability, Random vibration, White noise
Proceedings Papers

Numerical Solution of Some Three-State Random Vibration Problems

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S. F. Wojtkiewicz, L. A. Bergman, B. F. Spencer, Jr.
Proc. ASME. DETC95, Volume 3A: 15th Biennial Conference on Mechanical Vibration and Noise — Vibration of Nonlinear, Random, and Time-Varying Systems, 939-947, September 17–20, 1995
Publisher: American Society of Mechanical Engineers
Paper No: DETC1995-0339
https://doi.org/10.1115/DETC1995-0339
View Paper titled, Numerical Solution of Some Three-State Random Vibration Problems
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Topics: Random vibration, Finite element analysis, Dimensions, Fokker-Planck equation, Harmonic oscillators, Nonlinear systems, Simulation, Storage, White noise
Proceedings Papers

Dynamics of Spinning Disc Parametrically Excited by Noise

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Narayanan Ramakrishnan, N. Sri Namachchivaya
Proc. ASME. DETC99, Volume 7B: 17th Biennial Conference on Mechanical Vibration and Noise, 2757-2768, September 12–16, 1999
Publisher: American Society of Mechanical Engineers
Paper No: DETC99/VIB-8099
https://doi.org/10.1115/DETC99/VIB-8099
View Paper titled, Dynamics of Spinning Disc Parametrically Excited by Noise
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Topics: Dynamics (Mechanics), Noise (Sound), Rotating disks, Bifurcation, Boundary-value problems, Density, Disks, Equations of motion, Fokker-Planck equation, Nonlinear dynamics
Proceedings Papers

Stochastic Car Vibrations With Strong Nonlinearities

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Walter V. Wedig, Utz von Wagner
Proc. ASME. IDETC-CIE2001, Volume 6C: 18th Biennial Conference on Mechanical Vibration and Noise, 2603-2609, September 9–12, 2001
Publisher: American Society of Mechanical Engineers
Paper No: DETC2001/VIB-21605
https://doi.org/10.1115/DETC2001/VIB-21605
View Paper titled, Stochastic Car Vibrations With Strong Nonlinearities
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Topics: Vibration, Approximation, Damping, Excitation, Polynomials, Construction, Density, Engineering simulation, Fokker-Planck equation, Galerkin method
Proceedings Papers

Stochastically Perturbed Rotating Shafts

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Lalit Vedula, N. Sri Namachchivaya
Proc. ASME. IDETC-CIE2001, Volume 6B: 18th Biennial Conference on Mechanical Vibration and Noise, 1261-1270, September 9–12, 2001
Publisher: American Society of Mechanical Engineers
Paper No: DETC2001/VIB-21450
https://doi.org/10.1115/DETC2001/VIB-21450
View Paper titled, Stochastically Perturbed Rotating Shafts
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Topics: Density, Dimensions, Dynamics (Mechanics), Equations of motion, Fokker-Planck equation, Galerkin method, Gluing, Hamilton's principle, Markov processes, Probability
Proceedings Papers

Accelerating Stochastic Dynamics Simulation With Continuous-Time Quantum Walks

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Yan Wang
Proc. ASME. IDETC-CIE2016, Volume 6: 12th International Conference on Multibody Systems, Nonlinear Dynamics, and Control, V006T09A053, August 21–24, 2016
Publisher: American Society of Mechanical Engineers
Paper No: DETC2016-59420
https://doi.org/10.1115/DETC2016-59420
View Paper titled, Accelerating Stochastic Dynamics Simulation With Continuous-Time Quantum Walks
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Topics: Dynamics (Mechanics), Simulation, Diffusion (Physics), Path integrals, Differential equations, Emission spectroscopy, Engineering systems and industry applications, Fokker-Planck equation, Numerical analysis, Probability
Proceedings Papers

Quantification of Model-Form Uncertainty in Drift-Diffusion Simulation Using Fractional Derivatives

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Yan Wang
Proc. ASME. IDETC-CIE2015, Volume 1A: 35th Computers and Information in Engineering Conference, V01AT02A068, August 2–5, 2015
Publisher: American Society of Mechanical Engineers
Paper No: DETC2015-47677
https://doi.org/10.1115/DETC2015-47677
View Paper titled, Quantification of Model-Form Uncertainty in Drift-Diffusion Simulation Using Fractional Derivatives
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Topics: Diffusion (Physics), Simulation, Uncertainty, Modeling, Calibration, Computation, Fokker-Planck equation, Optimization, Space, Uncertainty quantification
Proceedings Papers

Noise-Influenced Dynamics of a Vertically Excited Pendulum

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Edmon Perkins, Balakumar Balachandran
Proc. ASME. IDETC-CIE2013, Volume 7B: 9th International Conference on Multibody Systems, Nonlinear Dynamics, and Control, V07BT10A025, August 4–7, 2013
Publisher: American Society of Mechanical Engineers
Paper No: DETC2013-12336
https://doi.org/10.1115/DETC2013-12336
View Paper titled, Noise-Influenced Dynamics of a Vertically Excited Pendulum
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Topics: Control equipment, Dynamics (Mechanics), Fokker-Planck equation, Noise (Sound), Pendulums
Proceedings Papers

Simulating Stochastic Diffusions by Quantum Walks

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Yan Wang
Proc. ASME. IDETC-CIE2013, Volume 3B: 39th Design Automation Conference, V03BT03A053, August 4–7, 2013
Publisher: American Society of Mechanical Engineers
Paper No: DETC2013-12739
https://doi.org/10.1115/DETC2013-12739
View Paper titled, Simulating Stochastic Diffusions by Quantum Walks
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Topics: Differential equations, Diffusion (Physics), Diffusion processes, Dynamics (Mechanics), Fokker-Planck equation, Path integrals, Trajectories (Physics)
Proceedings Papers

Simulating Drift-Diffusion Processes With Generalized Interval Probability

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Yan Wang
Proc. ASME. IDETC-CIE2012, Volume 3: 38th Design Automation Conference, Parts A and B, 1201-1211, August 12–15, 2012
Publisher: American Society of Mechanical Engineers
Paper No: DETC2012-70699
https://doi.org/10.1115/DETC2012-70699
View Paper titled, Simulating Drift-Diffusion Processes With Generalized Interval Probability
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Topics: Diffusion (Physics), Probability, Uncertainty, Fokker-Planck equation, Path integrals, Chaos, Density, Stochastic systems