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Sliding contact on the interface of elastic body and rigid surface using a single block Burridge-Knopoff model
by
Coker, D
, Amireghbali, A
in
Burridge and Knopoff model
/ Elastic bodies
/ Legislation
/ Mass-spring systems
/ Nonlinear differential equations
/ Numerical integration
/ Numerical methods
/ Ordinary differential equations
/ Rate and state dependent friction
/ Runge-Kutta method
/ Sliding contact
/ Stiffness
/ Substrates
2018
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Sliding contact on the interface of elastic body and rigid surface using a single block Burridge-Knopoff model
by
Coker, D
, Amireghbali, A
in
Burridge and Knopoff model
/ Elastic bodies
/ Legislation
/ Mass-spring systems
/ Nonlinear differential equations
/ Numerical integration
/ Numerical methods
/ Ordinary differential equations
/ Rate and state dependent friction
/ Runge-Kutta method
/ Sliding contact
/ Stiffness
/ Substrates
2018
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Do you wish to request the book?
Sliding contact on the interface of elastic body and rigid surface using a single block Burridge-Knopoff model
by
Coker, D
, Amireghbali, A
in
Burridge and Knopoff model
/ Elastic bodies
/ Legislation
/ Mass-spring systems
/ Nonlinear differential equations
/ Numerical integration
/ Numerical methods
/ Ordinary differential equations
/ Rate and state dependent friction
/ Runge-Kutta method
/ Sliding contact
/ Stiffness
/ Substrates
2018
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Sliding contact on the interface of elastic body and rigid surface using a single block Burridge-Knopoff model
Journal Article
Sliding contact on the interface of elastic body and rigid surface using a single block Burridge-Knopoff model
2018
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Overview
Burridge and Knopoff proposed a mass-spring model to explore interface dynamics along a fault during an earthquake. The Burridge and Knopoff (BK) model is composed of a series of blocks of equal mass connected to each other by springs of same stiffness. The blocks also are attached to a rigid driver via another set of springs that pulls them at a constant velocity against a rigid substrate. They studied dynamics of interface for an especial case with ten blocks and a specific set of fault properties. In our study effects of Coulomb and rate-state dependent friction laws on the dynamics of a single block BK model is investigated. The model dynamics is formulated as a system of coupled nonlinear ordinary differential equations in state-space form which lends itself to numerical integration methods, e.g. Runge-Kutta procedure for solution. The results show that the rate and state dependent friction law has the potential of triggering dynamic patterns that are different from those under Coulomb law.
Publisher
IOP Publishing
Subject
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