The transformation method for the simulation and analysis of systems with uncertain parameters
By Michael Hanss. Fuzzy Sets Syst., 2002
363 citations recorded by the source corpus.
Subfields: Automotive Engineering, Mechanical Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/21b7f1d2e42d821afa599a2556a505e7ff3cb9c4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Automotive Engineering
- H. H. Khodaparast
- Zhen Luo
- Sondipon Adhikari
- Chris L. Pettit
- Jinglai Wu
- Liping Chen
- Nong Zhang
- Tanmoy Mukhopadhyay
In Mechanical Engineering
- H. H. Khodaparast
- Zhen Luo
- Sondipon Adhikari
- Chris L. Pettit
- Jinglai Wu
- Liping Chen
- Nong Zhang
- Tanmoy Mukhopadhyay
In Statistics and Probability
- Jinglai Wu
- Zhen Luo
- Nong Zhang
- Yunqing Zhang
- H. H. Khodaparast
- Sondipon Adhikari
- Chris L. Pettit
- Liping Chen
Citations in the corpus
- Uncertainties and dynamic problems of bolted joints and other fasteners (2005, methodology): “Hanss [90] also applied fuzzy arithmetic to simulate and analyze the friction interface between the sliding surfaces of a bolted joint.”
- Interval uncertain method for multibody mechanical systems using Chebyshev inclusion functions (2013, methodology): “Other fuzzy-set methods for dynamics systems with fuzzy parameters can be found in reference [15].”
- A Chebyshev interval method for nonlinear dynamic systems under uncertainty (2013, background): “It is noted [5–7] that smaller parameter uncertainties might be propagated in the design and thus result in relatively larger uncertainties in the dynamic response of nonlinear systems involving uncertain parameters.”
- Fuzzy uncertainty propagation in composites using Gram–Schmidt polynomial chaos expansion (2016, methodology): “The Neumann expansion [18], the transformation method [19], and response surface based methods [20] are proposed for fuzzy analysis.”
- An efficient methodology for robustness evaluation by advanced interval analysis using updated second-order Taylor series expansion (2011, neutral): “Similar works of the interval analysis for the static response or eigenvalue have been developed by many researchers [6-15].”