280
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[225] Y. Meyer, Ondelettes, Hermann, 1990.
[226] Y. Meyer, Les Ondelettes, Algorithmes et applications, Armand Colin,
1992.
[227] C. Miranda, Partial Dierential Equations of Elliptic Type, Springer,
1970.
[228] W. L. Mirankar, Numerical Methods for Sti Equations, Reidel, 1981.
[229] A. Mitchell, The Finite Element Method in Partial Dierential Equations, John Wiley, 1977.
[230] A.R. Mitchell, D.F. Gri!ths, The Finite Dierence Method in Partial
Dierential Equations, Wiley, 1980.
[231] T. Myoshi, Foundations of the Numerical Analysis of Plasticity,
North-Holland, 1985.
[232] S. Mizohata, The Theory of Partial Dierential Equations, University
Press, 1973.
[233] G. A. Mohr, Finite Elements for Solids, Fluids and Optimization,
Oxford University Press, 1992.
[234] G. Murphy, Ordinary Dierential Equations and Their Solutions,V an
Nostrand, 1960.
[235] J.-C. Nedelec, Notions sur les techniques d’éléments finis, Ellipses,
Mathématiques et Applications vol. 7, 1991.
[236] J.-P. Nougier, Méthodes de calcul numérique, Masson, 1983.
[237] D. Norrie, G. DeVries, The Finite Element Method, Academic Press,
1973.
[238] J. Noye, Computational Techniques for Dierential Equations, NorthHolland, 1984.
[239] G. Nuernberger, Approximation by Spline Functions, Springer, 1989.
[240] P. J. Olver, Applications of Lie Groups to Dierential Equations,
Springer, 1986.
[241] R. E. O’Malley, Singular Perturbation Methods for Ordinary Dierential Equations, Springer, 1991.
[242] J. Ortega, Numerical Analysis, A Second Course,A c a d e m i cP r e s s
1972.
[243] J. Ortega, W. Rheinboldt, Iterative Solution of Nonlinear Equations
in Several variables, Academic Press, 1970.
[244] L. Ovsiannikov, W. Ames, Group Analysis of Dierential Equations,
Academic Press, 1982.
[245] D. J. Paddon, H. Holstein, Multigrid Methods for Integral and Dierential Equations, Oxford University Press, 1985.
[246] A. Pankov, Bounded and Almost Periodic Solutions of Nonlinear
Operator Dierential Equations, Kluwer, 1990.
Bibliographie
[225] Y. Meyer, Ondelettes, Hermann, 1990.
[226] Y. Meyer, Les Ondelettes, Algorithmes et applications, Armand Colin,
1992.
[227] C. Miranda, Partial Dierential Equations of Elliptic Type, Springer,
1970.
[228] W. L. Mirankar, Numerical Methods for Sti Equations, Reidel, 1981.
[229] A. Mitchell, The Finite Element Method in Partial Dierential Equations, John Wiley, 1977.
[230] A.R. Mitchell, D.F. Gri!ths, The Finite Dierence Method in Partial
Dierential Equations, Wiley, 1980.
[231] T. Myoshi, Foundations of the Numerical Analysis of Plasticity,
North-Holland, 1985.
[232] S. Mizohata, The Theory of Partial Dierential Equations, University
Press, 1973.
[233] G. A. Mohr, Finite Elements for Solids, Fluids and Optimization,
Oxford University Press, 1992.
[234] G. Murphy, Ordinary Dierential Equations and Their Solutions,V an
Nostrand, 1960.
[235] J.-C. Nedelec, Notions sur les techniques d’éléments finis, Ellipses,
Mathématiques et Applications vol. 7, 1991.
[236] J.-P. Nougier, Méthodes de calcul numérique, Masson, 1983.
[237] D. Norrie, G. DeVries, The Finite Element Method, Academic Press,
1973.
[238] J. Noye, Computational Techniques for Dierential Equations, NorthHolland, 1984.
[239] G. Nuernberger, Approximation by Spline Functions, Springer, 1989.
[240] P. J. Olver, Applications of Lie Groups to Dierential Equations,
Springer, 1986.
[241] R. E. O’Malley, Singular Perturbation Methods for Ordinary Dierential Equations, Springer, 1991.
[242] J. Ortega, Numerical Analysis, A Second Course,A c a d e m i cP r e s s
1972.
[243] J. Ortega, W. Rheinboldt, Iterative Solution of Nonlinear Equations
in Several variables, Academic Press, 1970.
[244] L. Ovsiannikov, W. Ames, Group Analysis of Dierential Equations,
Academic Press, 1982.
[245] D. J. Paddon, H. Holstein, Multigrid Methods for Integral and Dierential Equations, Oxford University Press, 1985.
[246] A. Pankov, Bounded and Almost Periodic Solutions of Nonlinear
Operator Dierential Equations, Kluwer, 1990.
