The semismooth Newton method for multicomponent reactive transport with minerals
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[1] Craig M. Bethke,et al. Geochemical Reaction Modeling: Concepts and Applications , 1996 .
[2] Peter Knabner,et al. A reduction scheme for coupled multicomponent transport‐reaction problems in porous media: Generalization to problems with heterogeneous equilibrium reactions , 2007 .
[3] V. S. Tripathi,et al. A critical evaluation of recent developments in hydrogeochemical transport models of reactive multichemical components , 1989 .
[4] C. Steefel,et al. Approaches to modeling of reactive transport in porous media , 1996 .
[5] T. J. Wolery,et al. Calculation of chemical equilibrium between aqueous solution and minerals: the EQ3/6 software package. [In FORTRAN extended 4. 6 for CDC6600 and 7600] , 1979 .
[6] Robert Mosé,et al. New efficient algorithm for solving thermodynamic chemistry , 2002 .
[7] Christian Kanzow,et al. SOLUTION OF REACTIVE TRANSPORT PROBLEMS INCLUDING MINERAL PRECIPITATION-DISSOLUTION REACTIONS BY A SEMISMOOTH NEWTON METHOD1 , 2009 .
[8] Peter Knabner,et al. A parallel global-implicit 2-D solver for reactive transport problems in porous media based on a reduction scheme and its application to the MoMaS benchmark problem , 2010 .
[9] L. Gardner,et al. Geochemical Reaction Modeling , 2000 .
[10] Fredrik Edvard Saaf. A study of reactive transport phenomena in porous media , 1997 .
[11] Jesús Carrera,et al. A formulation for decoupling components in reactive transport problems , 2004 .
[12] Michael Ulbrich,et al. A mesh-independence result for semismooth Newton methods , 2004, Math. Program..
[13] Liqun Qi,et al. Convergence Analysis of Some Algorithms for Solving Nonsmooth Equations , 1993, Math. Oper. Res..
[14] F. Facchinei,et al. Finite-Dimensional Variational Inequalities and Complementarity Problems , 2003 .
[15] Francisco Facchinei,et al. A Theoretical and Numerical Comparison of Some Semismooth Algorithms for Complementarity Problems , 2000, Comput. Optim. Appl..
[16] J. J. Morgan,et al. Aquatic Chemistry: Chemical Equilibria and Rates in Natural Waters , 1970 .
[17] Christian Kanzow,et al. Inexact semismooth Newton methods for large-scale complementarity problems , 2004, Optim. Methods Softw..
[18] Joachim Hoffmann,et al. Comparison of numerical methods for simulating strongly nonlinear and heterogeneous reactive transport problems—the MoMaS benchmark case , 2010 .
[19] Kazufumi Ito,et al. On a semi-smooth Newton method and its globalization , 2009, Math. Program..
[20] Larry W. Lake,et al. Effect of partial local equilibrium on the propagation of precipitation/dissolution waves , 1993 .
[21] Peter C. Lichtner,et al. Continuum formulation of multicomponent-multiphase reactive transport , 1996 .
[22] Peter Knabner,et al. A new numerical reduction scheme for fully coupled multicomponent transport‐reaction problems in porous media , 2005 .
[23] Peter C. Lichtner,et al. Continuum model for simultaneous chemical reactions and mass transport in hydrothermal systems , 1985 .
[24] William D. Burgos,et al. A general paradigm to model reaction‐based biogeochemical processes in batch systems , 2003 .
[25] Michel Kern,et al. Reactive transport benchmark of MoMaS , 2010 .
[26] Christian Kanzow,et al. The semismooth Newton method for the solution of reactive transport problems including mineral precipitation-dissolution reactions , 2011, Comput. Optim. Appl..
[27] Kazufumi Ito,et al. The Primal-Dual Active Set Strategy as a Semismooth Newton Method , 2002, SIAM J. Optim..
[28] Edward W. Bolton,et al. Long-term flow/chemistry feedback in a porous medium with heterogenous permeability: Kinetic control of dissolution and precipitation , 1999 .