A family of nonparametric density estimation algorithms EG Tabak, CV Turner Communications on Pure and Applied Mathematics 66 (2), 145-164, 2013 | 475 | 2013 |
Tumor location and parameter estimation by thermography JP Agnelli, AA Barrea, CV Turner Mathematical and Computer Modelling 53 (7-8), 1527-1534, 2011 | 93 | 2011 |
Nonlinear stability of two-layer flows F Menzaque, P Milewski, R Rosales, E Tabak, C Turner | 55 | 2004 |
Adjoint method for a tumor growth PDE-constrained optimization problem DA Knopoff, DR Fernández, GA Torres, CV Turner Computers & Mathematics with Applications 66 (6), 1104-1119, 2013 | 53 | 2013 |
Stability properties and nonlinear mappings of two and three‐layer stratified flows L Chumakova, FE Menzaque, PA Milewski, RR Rosales, EG Tabak, ... Studies in Applied Mathematics 122 (2), 123-137, 2009 | 46 | 2009 |
Interaction of large-scale equatorial waves and dispersion of Kelvin waves through topographic resonances AJ Majda, RR Rosales, EG Tabak, CV Turner Journal of the atmospheric sciences 56 (24), 4118-4133, 1999 | 46 | 1999 |
Clustering and classification through normalizing flows in feature space JP Agnelli, M Cadeiras, EG Tabak, CV Turner, E Vanden-Eijnden Multiscale Modeling & Simulation 8 (5), 1784-1802, 2010 | 41 | 2010 |
Adjoint method for a tumor invasion PDE-constrained optimization problem in 2D using adaptive finite element method AAI Quiroga, D Fernández, GA Torres, CV Turner Applied Mathematics and Computation 270, 358-368, 2015 | 31 | 2015 |
Shear instability for stratified hydrostatic flows L Chumakova, FE Menzaque, PA Milewski, RR Rosales, EG Tabak, ... Communications on Pure and Applied Mathematics: A Journal Issued by the …, 2009 | 31 | 2009 |
Shape optimization for tumor location JP Agnelli, C Padra, CV Turner Computers & Mathematics with Applications 62 (11), 4068-4081, 2011 | 18 | 2011 |
The small dispersion limit for a nonlinear semidiscrete system of equations CV Turner, RR Rosales Studies in Applied Mathematics 99 (3), 205-254, 1997 | 16 | 1997 |
A note on the existence of a waiting time for a two-phase Stefan problem DA Tarzia, CV Turner Quarterly of applied mathematics 50 (1), 1-10, 1992 | 15 | 1992 |
The one-phase supercooled Stefan problem with temperature boundary condition AG Petrova, DA Tarzia, CV Turner Universidad Nacional de Cordoba. Instituto de Matematica, Astronomia y …, 1992 | 14 | 1992 |
Explaining coexistence of nitrogen fixing and non-fixing rhizobia in legume-rhizobia mutualism using mathematical modeling G Moyano, D Marco, D Knopoff, G Torres, C Turner Mathematical Biosciences 292, 30-35, 2017 | 13 | 2017 |
Resonant triads involving a nondispersive wave RR Rosales, EG Tabak, CV Turner Studies in Applied Mathematics 108 (1), 105-122, 2002 | 12 | 2002 |
The forced inviscid Burgers equation as a model for nonlinear interactions among dispersive waves FE Menzaque, RR Rosales, E Tabak, CV Turner Contemporary Mathematics 15, 51-82, 2001 | 11 | 2001 |
The asymptotic behavior for the one-phase Stefan problem with a convective boundary condition DA Tarzia, CV Turner Applied Mathematics Letters 9 (3), 21-24, 1996 | 11 | 1996 |
The asymptotic behavior for the two-phase Stefan problem with a convective boundary condition DA Tarzia, CV Turner Communications in Applied Analysis 7 (2-3), 313-334, 2003 | 9 | 2003 |
Penetration of a solvent into a non-homogeneous polymer E Comparini, R Ricci, C Turner Meccanica 23, 75-80, 1988 | 9 | 1988 |
A mathematical method for parameter estimation in a tumor growth model D Knopoff, D Fernández, G Torres, C Turner Computational and Applied Mathematics 36, 733-748, 2017 | 8 | 2017 |