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Anderson, C.: A vortex method for flows with slight density variations. J. Comp. Phys. (in press)
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DiPerna, R.: Measure-valued solutions of conservation laws. Arch. Rat. Mech. Anal. 8 (1985)
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DiPerna, R., Majda, A.: Concentrations in regularizations for 2- D incompressible flow (to appear in 1987 in Commun. Pure Appl. Math.)
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DiPerna, R., Majda, A.: Reduced Hausdorff dimension and concentration-cancellation for 2- D incompressible flow (to appear in first issue of J.A.M.S.)
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DiPerna, R., Majda A.: Measure-valued solutions of nonlinear partial differential equations with Lp bounds (in preparation)
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Krasny, R.: Desingularization of periodic vortex sheet roll-up. J. Comp. Phys. (in press)
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Krasny, R.: Computation of vortex sheet roll-up in the Treffitz plane (preprint April 1986)
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Majda, A.: Vorticity and the mathematical theory of incompressible flow. Commun. Pure Appl. Math. (in press)
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Morawetz, C.: On a weak solution of a transonic flow problem. Commun. Pure Applied Math. (1986)
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Roytburd, V., Slemrod, M.: Dynamic phase transitions and compensated compactness. Proc. IMA workshop on dynamic problems in continuum mechanics. Bonat, J. (ed.). Lecture Notes in Mathematics. Berlin, Heidelberg, New York: Springer (to appear)
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Roytburd, V., Slemrod, M.: An application of the method of compensated compactness to a problem in phase transitions. Ind. Math. J. (to appear)
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Serre, D.: La compacité par compensation pour les systems hyperbolique nonlineares de deux équations a une dimension d'espace (preprint). Equipe d'Analyse Numerique, Université de St. Etienne, France
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Tartar, L.: Compensated compactness and applications to partial differential equations. In: Nonlinear Analysis and Mechanics, Heriot-Watt Symposium, IV, pp. 136–192. Research Notes in Math., Pitman
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Tartar, L.: The compensated compactness method applied to systems of conservation laws. In: Systems of nonlinear partial differential equations. Ball, J. (ed.). Dordrecht: Reidel, pp. 263–288
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Venakides, S.: The generation of modulated wave trains in solutions of the Korteweg de Vries equation. Commun. Pure Appl. Math. (to appear)
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