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A Taylor series-based continuation method for solutions of dynamical systems
by
Guillot, Louis
, Vergez, Christophe
, Cochelin, Bruno
in
Asymptotic methods
/ Automotive Engineering
/ Bifurcations
/ Classical Mechanics
/ Continuation methods
/ Control
/ Differential equations
/ Dynamical Systems
/ Engineering
/ Mathematical Physics
/ Mathematics
/ Mechanical Engineering
/ Nonlinear systems
/ Numerical Analysis
/ Numerical methods
/ Original Paper
/ Taylor series
/ Vibration
2019
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A Taylor series-based continuation method for solutions of dynamical systems
by
Guillot, Louis
, Vergez, Christophe
, Cochelin, Bruno
in
Asymptotic methods
/ Automotive Engineering
/ Bifurcations
/ Classical Mechanics
/ Continuation methods
/ Control
/ Differential equations
/ Dynamical Systems
/ Engineering
/ Mathematical Physics
/ Mathematics
/ Mechanical Engineering
/ Nonlinear systems
/ Numerical Analysis
/ Numerical methods
/ Original Paper
/ Taylor series
/ Vibration
2019
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
A Taylor series-based continuation method for solutions of dynamical systems
by
Guillot, Louis
, Vergez, Christophe
, Cochelin, Bruno
in
Asymptotic methods
/ Automotive Engineering
/ Bifurcations
/ Classical Mechanics
/ Continuation methods
/ Control
/ Differential equations
/ Dynamical Systems
/ Engineering
/ Mathematical Physics
/ Mathematics
/ Mechanical Engineering
/ Nonlinear systems
/ Numerical Analysis
/ Numerical methods
/ Original Paper
/ Taylor series
/ Vibration
2019
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A Taylor series-based continuation method for solutions of dynamical systems
Journal Article
A Taylor series-based continuation method for solutions of dynamical systems
2019
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Overview
This paper describes a generic Taylor series-based continuation method, the so-called asymptotic numerical method, to compute the bifurcation diagrams of nonlinear systems. The key point of this approach is the quadratic recast of the equations as it allows to treat in the same way a wide range of dynamical systems and their solutions. Implicit differential-algebraic equations, forced or autonomous, possibly with time-delay or fractional-order derivatives are handled in the same framework. The static, periodic and quasi-periodic solutions can be continued and also transient solutions.
Publisher
Springer Netherlands,Springer Nature B.V,Springer Verlag
Subject
/ Control
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