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Comment on the paper «remarks on the stability of viscometric flow» by M. Ahrens, D. D. Joseph, M. Renardy, and Y. RenardyAKBAY, U.Rheologica acta. 1985, Vol 24, Num 3, pp 321-322, issn 0035-4511Article

A comparison of mixed methods for solving the flow of a Maxwell fluidVAN SCHAFTINGEN, J. J; CROCHET, M. J.International journal for numerical methods in fluids. 1984, Vol 4, Num 11, pp 1065-1081, issn 0271-2091Article

Existence of slow steady flows of viscoelastic fluids with differential constitutive equationsRENARDY, M.Zeitschrift für angewandte Mathematik und Mechanik. 1985, Vol 65, Num 9, pp 449-451, issn 0044-2267Article

The extended Padé-Laplace method for efficient discretization of linear viscoelastic spectraSIMHAMBHATLA, M; LEONOV, A. I.Rheologica acta. 1993, Vol 32, Num 6, pp 589-600, issn 0035-4511Article

Three-dimensional flow of upper-convected Maxwell (UCM) fluidHAYAT, T; AWAIS, M.International journal for numerical methods in fluids. 2011, Vol 66, Num 7, pp 875-884, issn 0271-2091, 10 p.Article

The convective instability of Maxwell fluid-saturated porous layer using a thermal non-equilibrium modelMALASHETTY, M. S; KULKARNI, Sridhar.Journal of non-newtonian fluid mechanics. 2009, Vol 162, Num 1-3, pp 29-37, issn 0377-0257, 9 p.Article

Linear stability of homogeneous elongational flow of the upper convected Maxwell fluidRENARDY, Michael; RENARDY, Yuriko.Journal of non-newtonian fluid mechanics. 2009, Vol 160, Num 2-3, pp 168-175, issn 0377-0257, 8 p.Article

Melting heat transfer in the stagnation-point flow of an upper-convected Maxwell (UCM) fluid past a stretching sheetHAYAT, T; MUSTAFA, M; SHEHZAD, S. A et al.International journal for numerical methods in fluids. 2012, Vol 68, Num 2, pp 233-243, issn 0271-2091, 11 p.Article

Viscoelastic behaviour of polymer molecules retained in porous mediaXIAN-QING HAN.Erdöl, Erdgas, Kohle. 1990, Vol 106, Num 10, pp 393-398, issn 0179-3187, 6 p.Article

Decay of a potential vortex in a Maxwell fluidFETECAU, C; FETECAU, Corina.International journal of non-linear mechanics. 2003, Vol 38, Num 7, pp 985-990, issn 0020-7462, 6 p.Article

Electrorheological Kelvin-Helmholtz instability of a fluid sheetEL-DIB, Yusry O; MATOOG, R. T.Journal of colloid and interface science. 2005, Vol 289, Num 1, pp 223-241, issn 0021-9797, 19 p.Article

Rohrströmung für ein spezielles Maxwell-Fluid = Channel flow for special Maxwell fluidTEIPEL, I.Zeitschrift für angewandte Mathematik und Mechanik. 1992, Vol 72, Num 5, pp T413-T414, issn 0044-2267Article

Remarks concerning compressible viscoelastic fluid modelsEDWARDS, B. J; BERIS, A. N.Journal of non-newtonian fluid mechanics. 1990, Vol 36, Num 1, pp 411-417, issn 0377-0257, 7 p.Article

A new mixed finite element for calculating viscoelastic flowMARCHAL, J. M; CROCHET, M. J.Journal of non-newtonian fluid mechanics. 1987, Vol 26, Num 1, pp 77-114, issn 0377-0257Article

Instability of plane Couette flow of viscoelastic liquidsAKBAY, U; BECKER, E; SPONAGEL, S et al.Journal of non-newtonian fluid mechanics. 1985, Vol 18, Num 2, pp 123-141, issn 0377-0257Article

Spectre des petites perturbations des écoulements plans parallèles des liquides viscoélastiquesKIREJKO, G. V.Izvestiâ Akademii nauk SSSR. Mehanika židkosti i gaza. 1984, Num 6, pp 164-167, issn 0568-5281Article

Upstream boundary conditions in the spinning of upper convected Maxwell fluidsKASE, S.Sen'i Gakkaishi. 1992, Vol 48, Num 10, pp 511-520, issn 0037-9875Article

Stabilität der ebenen Couette-Strömung eines Maxwell-Fluids und ihre kritische Weissenbergzahl = Stabilité d'un fluide de Maxwell dans un écoulement de Couette plan et nombre de Weissenberg critique = Stability of a Maxwell fluid in a plane Couette flow and critical Weissenberg numberAKBAY, U; FRISCHMANN, G; WASNER, J et al.Rheologica acta. 1987, Vol 26, Num 2, pp 119-126, issn 0035-4511Article

Collapse of spherical bubbles in viscoelastic liquidsBRUTYAN, M. A; KRAPIVSKY, P. L.Quarterly Journal of Mechanics and Applied Mathematics. 1991, Vol 44, pp 549-557, issn 0033-5614, 4Article

Finite element simulation of viscoelastic fluids of the integral typeDUPONT, S; MARCHAL, J. M; CROCHET, M. J et al.Journal of non-newtonian fluid mechanics. 1985, Vol 17, Num 2, pp 157-183, issn 0377-0257Article

Freinage des particules chargées dans un plasma maxwellien à champ magnétiqueBOZHOKIN, S. V; CHOBAN, EH. A.Fizika plazmy (Moskva, 1975). 1984, Vol 10, Num 4, pp 779-782, issn 0134-5052Article

Hydrodynamic instability of extensional flowHAN, S. F; BECKER, E.Rheologica acta. 1983, Vol 22, Num 6, pp 521-527, issn 0035-4511Article

A viscohyperelastic Maxwell model for rubber viscoelasticityJOHNSON, A. R; QUIGLEY, C. J.Rubber chemistry and technology. 1992, Vol 65, Num 1, pp 137-153, issn 0035-9475Conference Paper

On the consequence of discretization errors in the numerical calculation of viscoelastic flowDUPRET, F; MARCHAL, J. M; CROCHET, M. J et al.Journal of non-newtonian fluid mechanics. 1985, Vol 18, Num 2, pp 173-186, issn 0377-0257Article

An alternative approach to the linear theory of viscoelasticity and some characteristic effects being distinctive of the type of materialGIESEKUS, H.Rheologica acta. 1995, Vol 34, Num 1, pp 2-11, issn 0035-4511Conference Paper

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