On destabilizing implicit factors in discrete advection-diffusion equationsBECKERS, J.-M.Journal of computational physics (Print). 1994, Vol 111, Num 2, pp 260-265, issn 0021-9991Article

Méthode de décomposition de domaine pour l'equation d'advection-diffusion = Domain decomposition method for the advection-diffusion equationCHARTON, P; NATAF, F; ROGIER, F et al.La Recherche aérospatiale. 1992, Num 4, pp 73-78, issn 0034-1223Article

A puff model using a three-dimensional analytical solution for the pollutant diffusion processSILVA, E. J. G; TIRABASSI, T; VILHENA, M. T et al.Atmospheric research. 2013, Vol 134, pp 131-136, issn 0169-8095, 6 p.Article

Optimizing the source distribution in fluid mixingTHIFFEAULT, Jean-Luc; PAVLIOTIS, Grigorios A.Physica. D. 2008, Vol 237, Num 7, pp 918-929, issn 0167-2789, 12 p.Article

An exponential integrator for advection-dominated reactive transport in heterogeneous porous mediaTAMBUE, A; LORD, G. J; GEIGER, S et al.Journal of computational physics (Print). 2010, Vol 229, Num 10, pp 3957-3969, issn 0021-9991, 13 p.Article

Two-dimensional advection-diffusion equations with constant limiting solutionsHOWES, F. A.Studies in applied mathematics (Cambridge). 1990, Vol 82, Num 3, pp 245-265, issn 0022-2526, 21 p.Article

Local balance and cross-scale flux of available potential energyJEROEN MOLEMAKER, M; MCWILLIAMS, James C.Journal of fluid mechanics. 2010, Vol 645, pp 295-314, issn 0022-1120, 20 p.Article

Some asymptotic properties for solutions of one-dimensional advection-diffusion equations with Cauchy data in L^p(R)BRAZ E SILVA, Pablo; ZINGANO, Paulo R.Comptes rendus. Mathématique. 2006, Vol 342, Num 7, pp 465-467, issn 1631-073X, 3 p.Article

The relationship between the transilient matrix and the Green's function for the advection-diffusion equationLARSON, V. E.Journal of the atmospheric sciences. 1999, Vol 56, Num 14, pp 2447-2453, issn 0022-4928Article

A numerical study of passive scalar evolution in peripheral regionsSALMAN, H; HAYNES, P. H.Physics of fluids (1994). 2007, Vol 19, Num 6, issn 1070-6631, 067101.1-067101.20Article

The numerical solution of the one-dimensional advection-diffusion equation in layered coordinatesDEWAR, William K; MCDOUGALL, Trevor J.Monthly weather review. 2000, Vol 128, Num 7, pp 2575-2587, issn 0027-0644, 2Article

Computational aspects of air quality modelling in urban regions using an optimal resolution approach (AURORA)MENSINK, C; DE RIDDER, K; LEWYCKYJ, N et al.Lecture notes in computer science. 2001, pp 299-308, issn 0302-9743, isbn 3-540-43043-1Conference Paper

Solving unsteady problems in water pollution using Lie symmetriesZABADAL, J. R. S; VILHENA, M. T. M. B; BOGADO LEITE, S. Q et al.Ecological modelling. 2005, Vol 186, Num 3, pp 271-279, issn 0304-3800, 9 p.Article

Experimental studies of pattern formation in a reaction-advection-diffusion systemNUGENT, C. R; QUARLES, W. M; SOLOMON, T. H et al.Physical review letters. 2004, Vol 93, Num 21, pp 218301.1-218301.4, issn 0031-9007Article

Multigrid solution of the advection-diffusion equation with variable coefficientsMARX, Y. P.Communications in applied numerical methods. 1992, Vol 8, Num 9, pp 633-650, issn 0748-8025Conference Paper

Compact finite volume schemes on boundary-fitted gridsPILLER, M; STALIO, E.Journal of computational physics (Print). 2008, Vol 227, Num 9, pp 4736-4762, issn 0021-9991, 27 p.Article

A second order numerical method for solving advection-diffusion modelsCOMPANY, R; PONSODA, E; ROMERO, J.-V et al.Mathematical and computer modelling. 2009, Vol 50, Num 5-6, pp 806-811, issn 0895-7177, 6 p.Article

A semi-analytical solution for the three-dimensional advection-diffusion equation considering non-local turbulence closureVILHENA, M. T; COSTA, C. P; MOREIRA, D. M et al.Atmospheric research. 2008, Vol 90, Num 1, pp 63-69, issn 0169-8095, 7 p.Article

Analytical solution of the advection-diffusion equation for a ground-level finite area sourcePARK, Young-San; BAIK, Jong-Jin.Atmospheric environment (1994). 2008, Vol 42, Num 40, pp 9063-9069, issn 1352-2310, 7 p.Article

Application of the generalized finite difference method to solve the advection-diffusion equationURENA PRIETO, Francisco; JOSE BENITO MUNOZ, Juan; GAVETE CORVINOS, Luis et al.Journal of computational and applied mathematics. 2011, Vol 235, Num 7, pp 1849-1855, issn 0377-0427, 7 p.Conference Paper

A stabilized formulation for the advection-diffusion equation using the Generalized Finite Element MethodTURNER, D. Z; NAKSHATRALA, K. B; HJELMSTAD, K. D et al.International journal for numerical methods in fluids. 2011, Vol 66, Num 1, pp 64-81, issn 0271-2091, 18 p.Article

Two-dimensional curved fronts in a periodic shear flowEL SMAILY, Mohammad; HAMEL, François; RUI HUANG et al.Nonlinear analysis. 2011, Vol 74, Num 17, pp 6469-6486, issn 0362-546X, 18 p.Article

A higher-order predictor-corrector scheme for two-dimensional advection-diffusion equationCHUANJIAN MAN; TSAI, Christina W.International journal for numerical methods in fluids. 2008, Vol 56, Num 4, pp 401-418, issn 0271-2091, 18 p.Article

A lattice Boltzmann method for solute transportJIAN GUO ZHOU.International journal for numerical methods in fluids. 2009, Vol 61, Num 8, pp 848-863, issn 0271-2091, 16 p.Article

High accuracy time and space transform method for advection-diffusion equation in an unbounded domainSUQIN CHEN; XIONGHUA WU; YINGWEI WANG et al.International journal for numerical methods in fluids. 2008, Vol 58, Num 11, pp 1287-1298, issn 0271-2091, 12 p.Article