Comparing the Gradual Deformation with the Probability Perturbation Method for Solving Inverse Problems
By Jef Caers. 2007
52 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Environmental Engineering, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/a4a721d7797ef36348eb34dcb597354720ad4e3b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Philippe Renard
- Gregoire Mariethoz
- Niklas Linde
- A. Alcolea
- Louis J. Durlofsky
- Hai X. Vo
- Tapan Mukerji
- Jef Caers
In Environmental Engineering
- Philippe Renard
- Gregoire Mariethoz
- Niklas Linde
- Tapan Mukerji
- Jef Caers
- A. Alcolea
- Louis J. Durlofsky
- Hai X. Vo
In Statistical and Nonlinear Physics
- Philippe Renard
- A. Alcolea
- Gregoire Mariethoz
- Louis J. Durlofsky
- Hai X. Vo
- Tapan Mukerji
- Niklas Linde
- Jef Caers
Citations in the corpus
- Geological realism in hydrogeological and geophysical inverse modeling: A review (2015, methodology): “The probability perturbation method (PPM) is similar to the gradual deformation method in principle but offers a different perspective [15,17].”
- Bayesian inverse problem and optimization with iterative spatial resampling (2010, methodology): “[22] Among data‐driven methods, we mention the gradual deformation method (GDM) [Caers, 2007; Hu and Le Ravalec‐Dupin, 2004; Le Ravalec‐Dupin and Noetinger, 2002; Liu and Oliver, 2004], the quasi‐linear method [Kitanidis, 1995; Zanini and Kitanidis, 2009], and the regularized pilot points method…”
- Blocking Moving Window algorithm: Conditioning multiple‐point simulations to hydrogeological data (2010, methodology): “A second difficulty is inherent to the use of the tau model, because the posterior distribution (conditioned to state variables) depends on the value of the coefficient used in the tau model [Caers, 2007].”
- A New Differentiable Parameterization Based on Principal Component Analysis for the Low-Dimensional Representation of Complex Geological Models (2014, methodology): “Other data assimilation procedures, which do not require gradients, include the gradual deformation method (Hu et al. 2001) and the probability perturbation method (Caers 2007).”