Multiple mode analysis of the self-excited vibrations of rotary drilling systems
By C. Germay, V. Denoël, Emmanuel Detournay. 2009
175 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Mechanical Engineering, Ocean Engineering
View Paper: https://www.semanticscholar.org/paper/1aea6941d0d3a6f8fcc038596f15fd48cb45c350
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Rubens Sampaio
- T. Ritto
- Christian Soize
- Ulf Jakob Flø Aarsnes
- Nathan van de Wouw
- Anthony Nouy
- M. Mignolet
- Roger G. Ghanem
In Mechanical Engineering
In Ocean Engineering
Citations in the corpus
- Hidden oscillations in mathematical model of drilling system actuated by induction motor with a wound rotor (2014, background): “By now, several attempts have been made to provide mathematical analysis of drilling systems [15,20,26, 28,54,57–59,61,77].”
- Probabilistic model identification of the bit–rock-interaction-model uncertainties in nonlinear dynamics of a drill-string (2010, methodology): “Such a nonparametric probabilistic approach uses the random matrix theory for which the probability distributions are constructed using the Maximum Entropy Principle (Jaynes (2003)). In the context of drill-string dynamics identification, Berzi and R. Beccu (1996) do the identification of the nonlin”
- Dynamics of a distributed drill string system: Characteristic parameters and stability maps (2018, methodology): “3, Ka is typically quite large, and it has been noted in previous literature that the axial dynamics is unstable for realistic parameter values [18], and dominating with respect to the torsional term with gain Kt by a factor of 10(2)–10(3) [15].”
- Unveiling complexity of drill–string vibrations: Experiments and modelling (2015, unknown): “[29] extended the approach proposed in [17] by treating the drill–string as a continuum and utilizing FEM (using Euler–Bernoulli beam model) to study self-excited vibrations.”