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Numerical Simulation and Experimental Research on Crack Arresting Using Electromagnetic Heat Effects
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Y.-M. Fu,
Published/Copyright:
December 1, 2001
Published Online: 2001-12
©2011 by Walter de Gruyter GmbH & Co.
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Articles in the same Issue
- CONTENTS
- Variational Theory for Linear Magneto-Electro-Elasticity
- Modified Lindsted-Poincare Methods For Some Strongly Nonlinear Oscillations Part III : Double Series Expansion
- An Analysis of Recurrent Excitation Based on Non-Linear Discrete Dynamical System Theory and Its Relevance to Epileptogenesis
- An Asymptotic Theory for the Nonlinear Analysis of Laminated Cylindrical Shells
- Nonlinear Simulation of a String System Under Boundary Robust Control
- Chaotic Motions of a Duffing Oscillator Subjected to Combined Parametric and Quasiperiodic Excitation
- A Note on Legendre Polynomials
- Precise Integration Method for Nonlinear Dynamic Equation
- Numerical Simulation and Experimental Research on Crack Arresting Using Electromagnetic Heat Effects
- Announcement
Articles in the same Issue
- CONTENTS
- Variational Theory for Linear Magneto-Electro-Elasticity
- Modified Lindsted-Poincare Methods For Some Strongly Nonlinear Oscillations Part III : Double Series Expansion
- An Analysis of Recurrent Excitation Based on Non-Linear Discrete Dynamical System Theory and Its Relevance to Epileptogenesis
- An Asymptotic Theory for the Nonlinear Analysis of Laminated Cylindrical Shells
- Nonlinear Simulation of a String System Under Boundary Robust Control
- Chaotic Motions of a Duffing Oscillator Subjected to Combined Parametric and Quasiperiodic Excitation
- A Note on Legendre Polynomials
- Precise Integration Method for Nonlinear Dynamic Equation
- Numerical Simulation and Experimental Research on Crack Arresting Using Electromagnetic Heat Effects
- Announcement