Smart pilot points using reversible‐jump Markov‐chain Monte Carlo
暂无分享,去创建一个
Gregoire Mariethoz | S. Jiménez | R. Brauchler | Peter Bayer | G. Mariéthoz | P. Bayer | R. Brauchler | S. Jiménez
[1] K. Karasaki,et al. Analytical models of slug tests , 1988 .
[2] M. Sambridge,et al. Transdimensional inference in the geosciences , 2013, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[3] Niklas Linde,et al. Morphological, hydrological, biogeochemical and ecological changes and challenges in river restoration – the Thur River case study , 2014 .
[4] M. Marietta,et al. Pilot Point Methodology for Automated Calibration of an Ensemble of conditionally Simulated Transmissivity Fields: 1. Theory and Computational Experiments , 1995 .
[5] T. Le Borgne,et al. Inferring transport characteristics in a fractured rock aquifer by combining single‐hole ground‐penetrating radar reflection monitoring and tracer test data , 2012, 1701.01877.
[6] R. L. Cooley. An analysis of the pilot point methodology for automated calibration of an ensemble of conditionally simulated transmissivity fields , 2000 .
[7] J. Gómez-Hernández,et al. Stochastic conditional inverse modeling of subsurface mass transport: A brief review and the self-calibrating method , 2003 .
[8] Alberto Guadagnini,et al. Multimodel framework for characterization of transport in porous media , 2015 .
[9] N. Metropolis,et al. Equation of State Calculations by Fast Computing Machines , 1953, Resonance.
[10] N. Linde,et al. Towards improved instrumentation for assessing river-groundwater interactions in a restored river corridor , 2011 .
[11] M. Sambridge,et al. Trans-dimensional inverse problems, model comparison and the evidence , 2006 .
[12] Albert Tarantola,et al. Monte Carlo sampling of solutions to inverse problems , 1995 .
[13] Abraham Sageev,et al. Slug Test Analysis , 1986 .
[14] P. Bayer,et al. Prediction of solute transport in a heterogeneous aquifer utilizing hydraulic conductivity and specific storage tomograms , 2015 .
[15] Philippe Renard,et al. Three-dimensional high resolution fluvio-glacial aquifer analog: Part 1: Field study , 2011 .
[16] N. Sun. Inverse problems in groundwater modeling , 1994 .
[17] John A. Cherry,et al. A New Multilevel Ground Water Monitoring System Using Multichannel Tubing , 2002 .
[18] Bwalya Malama,et al. Information content of slug tests for estimating hydraulic properties in realistic, high-conductivity aquifer scenarios , 2011 .
[19] Michael N Fienen,et al. On Constraining Pilot Point Calibration with Regularization in PEST , 2009, Ground water.
[20] P. Green. Reversible jump Markov chain Monte Carlo computation and Bayesian model determination , 1995 .
[21] A. W. Harbaugh. MODFLOW-2005 : the U.S. Geological Survey modular ground-water model--the ground-water flow process , 2005 .
[22] Calibration of Groundwater Models by Optimization of Parameters in Homogeneous Geological Zones , 1994 .
[23] Charles F. Harvey,et al. What does a slug test measure: An investigation of instrument response and the effects of heterogeneity , 2002 .
[24] Jan Dettmer,et al. Trans-dimensional finite-fault inversion , 2014 .
[25] S. P. Neuman,et al. Estimation of Aquifer Parameters Under Transient and Steady State Conditions: 1. Maximum Likelihood Method Incorporating Prior Information , 1986 .
[26] Brian R. Zurbuchen,et al. Dynamic interpretation of slug tests in highly permeable aquifers , 2002 .
[27] T. LaForce,et al. Bayesian Reservoir History Matching Considering Model and Parameter Uncertainties , 2012, Mathematical Geosciences.
[28] Zhenxue Dai,et al. Inverse Modeling of Water-Rock-CO2 Batch Experiments: Potential Impacts on Groundwater Resources at Carbon Sequestration Sites. , 2014, Environmental science & technology.
[29] J. Doherty,et al. A hybrid regularized inversion methodology for highly parameterized environmental models , 2005 .
[30] Anandaroop Ray,et al. Bayesian inversion of marine CSEM data with a trans‐dimensional self parametrizing algorithm , 2012 .
[31] John Doherty,et al. Ground Water Model Calibration Using Pilot Points and Regularization , 2003, Ground water.
[32] W. K. Hastings,et al. Monte Carlo Sampling Methods Using Markov Chains and Their Applications , 1970 .
[33] John Doherty,et al. Approaches to Highly Parameterized Inversion: Pilot-Point Theory, Guidelines, and Research Directions , 2014 .
[34] D. A. Zimmerman,et al. A comparison of seven geostatistically based inverse approaches to estimate transmissivities for modeling advective transport by groundwater flow , 1998 .
[35] G. Böhm,et al. A laboratory study of tracer tomography , 2013, Hydrogeology Journal.
[36] M. Boucher,et al. Interpretation of Interference Tests in a Well Field Using Geostatistical Techniques to Fit the Permeability Distribution in a Reservoir Model , 1984 .
[37] Liangping Li,et al. Inverse methods in hydrogeology: Evolution and recent trends , 2014 .
[38] Walter A Illman,et al. Hydraulic/partitioning tracer tomography for DNAPL source zone characterization: small-scale sandbox experiments. , 2010, Environmental science & technology.
[39] P. Kitanidis,et al. Hydraulic conductivity imaging from 3‐D transient hydraulic tomography at several pumping/observation densities , 2013 .
[40] M. Sambridge,et al. Markov chain Monte Carlo (MCMC) sampling methods to determine optimal models, model resolution and model choice for Earth Science problems , 2009 .
[41] P. Green,et al. Trans-dimensional Markov chain Monte Carlo , 2000 .
[42] T. Gates,et al. Wellbore Skin Effect in Slug‐Test Data Analysis for Low‐Permeability Geologic Materials , 1997 .
[43] M. Sambridge,et al. Seismic tomography with the reversible jump algorithm , 2009 .
[44] Clayton V. Deutsch,et al. GSLIB: Geostatistical Software Library and User's Guide , 1993 .
[45] D. Hastie,et al. Model choice using reversible jump Markov chain Monte Carlo , 2012 .
[46] J. A. Vargas-Guzmán,et al. The successive linear estimator: a revisit , 2002 .
[47] Akhil Datta-Gupta,et al. Asymptotic solutions for solute transport: A formalism for tracer tomography , 1999 .
[48] Javier Samper,et al. Inverse problem of multicomponent reactive chemical transport in porous media: Formulation and applications , 2004 .
[49] W. Illman,et al. Comparison of Hydraulic Tomography with Traditional Methods at a Highly Heterogeneous Site , 2015, Ground water.
[50] Niklas Linde,et al. Self-potential investigations of a gravel bar in a restored river corridor , 2010 .
[51] P. Kitanidis. Persistent questions of heterogeneity, uncertainty, and scale in subsurface flow and transport , 2015 .
[52] J. Doetsch. Joint and constrained inversion of geophysical data for improved imaging of aquifer structure and processes , 2012 .
[53] Nickolas Papanikolaou,et al. A rare cause of abdominal pain , 2004, Gut.
[54] Yoram Rubin,et al. Strategic placement of localization devices (such as pilot points and anchors) in inverse modeling schemes , 2012 .
[55] P. Bayer,et al. A new sequential procedure for hydraulic tomographic inversion , 2013 .
[56] Kamini Singha,et al. Effects of spatially variable resolution on field-scale estimates of tracer concentration from electrical inversions using Archie’s law , 2006 .
[57] John David Wilson,et al. MODFLOW-2000, The U.S. Geological Survey Modular Ground-Water Model -- GMG Linear Equation Solver Package Documentation , 2004 .
[58] Nils J. Nilsson,et al. A Formal Basis for the Heuristic Determination of Minimum Cost Paths , 1968, IEEE Trans. Syst. Sci. Cybern..
[59] S. Finsterle,et al. Estimating flow parameter distributions using ground-penetrating radar and hydrological measurements , 2004 .
[60] P. Renard,et al. Geological realism in hydrogeological and geophysical inverse modeling: A review , 2015, 1701.01602.
[61] A. S. Cullick,et al. Construction of geostatistical aquifer models integrating dynamic flow and tracer data using inverse technique , 2002 .
[62] Olivier Bour,et al. Passive temperature tomography experiments to characterize transmissivity and connectivity of preferential flow paths in fractured media , 2014 .
[63] John Doherty,et al. Efficient nonlinear predictive error variance for highly parameterized models , 2006 .
[64] S. P. Neuman,et al. Sensitivity analysis and assessment of prior model probabilities in MLBMA with application to unsaturated fractured tuff , 2005 .
[65] G. Mariéthoz,et al. Multiple-point Geostatistics: Stochastic Modeling with Training Images , 2014 .
[66] J. Doherty,et al. Efficient Calibration/Uncertainty Analysis Using Paired Complex/Surrogate Models , 2015, Ground water.
[67] Philippe Renard,et al. Distance-based Kriging relying on proxy simulations for inverse conditioning , 2013 .
[68] Velimir V. Vesselinov,et al. Aquifer structure identification using stochastic inversion , 2008 .
[69] A. Lavenue,et al. Application of a coupled adjoint sensitivity and kriging approach to calibrate a groundwater flow model , 1992 .
[70] James J. Butler,et al. Inherent Limitations of Hydraulic Tomography , 2010, Ground water.
[71] H. Haario,et al. An adaptive Metropolis algorithm , 2001 .
[72] Mario Schirmer,et al. Fluctuations of electrical conductivity as a natural tracer for bank filtration in a losing stream , 2010 .
[73] Andres Alcolea,et al. Pilot points method incorporating prior information for solving the groundwater flow inverse problem , 2006 .