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Literatur
Amann. Amann, H.: Gewöhnliche Differentialgleichungen. De Gruyter, Berlin (1983)
Literatur
Amann. Amann, H.: Gewöhnliche Differentialgleichungen. De Gruyter, Berlin (1983)
Arnold80. Arnold, V.I.: Gewöhnliche Differentialgleichungen. Springer, Berlin Heidelberg New York (1980)
Literatur
Braess. Braess, D.: Finite Elemente. Springer, Berlin Heidelberg New York (1997)
Brenner. Brenner, S.C., Scott, L.R.: The Mathematical Theory of Finite Element
Evans. Evans, L.C.: Partial Differential Equations. AMS, Rhode Island (1998)
Michlin. Michlin, S.G, Smolitzky, Ch.L.: Näherungsmethoden
Taylor. Taylor, A.E.: Introduction to Functional Analysis. John Wiley, New York (1958)
Velte. Velte, W.: Direkte Methoden der Variationsrechnung. Teubner, Stuttgart (1976)
Wloka. Wloka, J.: Funktionalanalysis und Anwendungen. De Gruyter, Berlin (1971)
Literatur
Clarke. Clarke, F.H.: Optimization and Nonsmooth Analysis. Wiley, New York (1983)
Craven95. Craven, B.D.: Control and Optimization. Chapman and Hall, London (1995)
Dieudonne. Dieudonné, J.: Foundations of Modern Analysis. Academic Press, New York (1960)
Luenberger. Luenberger, D.G.: Optimization by Vector Space Methods. Wiley, New York (1969)
Ortega. Ortega, J.M., Rheinboldt, W.C.: Iterative Solution of Nonlinear Equations in Several Variables. Academic Press, New York (1970)
Literatur
Craven95. Craven, B.D.: Control and Optimization. Chapman and Hall, London (1995)
Ekeland. Ekeland, I., Temam, R.: Convex Analysis and Variational Problems. North-Holland, Amsterdam (1976)
Luenberger. Luenberger, D.G.: Optimization by Vector Space Methods. Wiley, New York (1969)
Marti. Marti, J.T.: Konvexe Analysis. Birkhäuser, Stuttgart (1977)
Schaeffer. Schaeffer, H.H.: Topological Vector Spaces. Macmillan, New York (1966)
Literatur
Ciarlet79. Ciarlet, Ph. G.: The Finite Element Method for Elliptic Problems. North-Holland, Amsterdam (1979)
Velte. Velte, W.: Direkte Methoden der Variationsrechnung. Teubner, Stuttgart (1976)
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(2006). Mathematische Hilfsmittel. In: Mathematische Methoden zur Mechanik. Springer, Berlin, Heidelberg. https://doi.org/10.1007/3-540-30269-7_1
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