References - Lehrstuhl Numerische Mathematik - TUM
References - Lehrstuhl Numerische Mathematik - TUM
References - Lehrstuhl Numerische Mathematik - TUM
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
REFERENCES 342<br />
Cavendish, J., C. A. Hall, W. C. Rheinboldt, and M. L. Wenner (1986). DEM: A new compu-<br />
tational approach to sheet metal forming problems. Int. J. Num. Meth. Eng. 23, 847–862.<br />
Chaperon, M. (1986). Géometrie Différentielle et Singularités de Systèmes Dynamiques, Volume<br />
138–139 of Astérisque. Paris, France: Soc. Math. France.<br />
Choquet-Bruhat, Y., C. De Witt-Morette, and M. Dillard-Bleick (1982). Analysis, Manifolds<br />
and Physics, Part I. Amsterdam, The Netherlands: North–Holland.<br />
Chua, L. O. and A.-C. Deng (1989a). Impasse points. Part I: Numerical aspects. Int. J. Circ.<br />
Theor. and Appl. 17, 213–235.<br />
Chua, L. O. and A.-C. Deng (1989b). Impasse points. Part II: Analytical aspects. Int. J. Circ.<br />
Th. and Appl. 17, 271–282.<br />
Chua, L. O. and H. Oka (1988). Normal forms for constrained nonlinear differential equations,<br />
Part I: Theory. IEEE Trans. Circ. and Syst. 35, 881–901.<br />
Chua, L. O. and H. Oka (1989). Normal forms for constrained nonlinear differential equations,<br />
Part II: Bifurcation. IEEE Trans. Circ. and Syst. 36, 71–88.<br />
Chua, L. O. and Y. Yu (1983). Negative resistance devices. Int. J. Circ. Theor. and Appl. 11,<br />
162–186.<br />
Clark, K. D. and L. R. Petzold (1989). Numerical solution of boundary value problems for<br />
differential–algebraic systems. SIAM J. Sci. Stat. Comp. 10, 915–936.<br />
Cobb, D. (1982). On the solutions of linear differential equations with singular coefficients. J.<br />
Diff. Equations 42, 311–323.<br />
Corduneanu, C. (1977). Principles of Differential and Integral Equations. New York, NY:<br />
Chelsea Publ. Co.<br />
Crandall, M. G. and P. H. Rabinowitz (1977). The Hopf bifurcation theorem in infinite dimen-<br />
sions. Arch. Rat. Mech. Anal. 67, 53–72.<br />
Crouch, P. E. and R. Grossman (1993). Numerical integration of ordinary differential equations<br />
on manifolds. J. Nonlin. Sci. 3, 1–33.<br />
Curtis, A. R. (1980). The FACSIMILE numerical integrator for stiff initial value problems. In<br />
I. Gladwell and D. K. Sayers (Eds.), Computational Techniques for Ordinary Differential<br />
Equations, pp. 47–82. London, UK: Academic Press.<br />
Curtis, C. F. and J. O. Hirschfelder (1952). Integration of stiff equations. Proc. Nat. Acad.<br />
Sci. 38, 235–243.<br />
Dahlquist, G. (1956). Convergence and stability in the numerical integration of ordinary diff-<br />
erential equations. Math. Scand. 4, 33–53.<br />
Dahlquist, G. (1983). On one–leg multistep methods. SIAM J. Numer. Anal. 20, 1130–1138.<br />
Darboux, G. (1873). Sur les solutions singulières des équations aux dérivées ordinaires du pre-<br />
mier ordre. Bull. Sc. Math. Astron. 4, 158–176.<br />
De Hoog, F. R. and R. M. M. Mattheij (1987). On dichotomy and well conditioning in BVP.<br />
SIAM J. Numer. Anal. 24, 89–105.<br />
Desoer, C. A. and F. F. Wu (1974). Nonlinear networks. SIAM J. Appl. Math. 26, 315–333.<br />
Deuflhard, P. (1983). Order and stepsize control in extrapolation methods. Numer. Math. 41,<br />
399–422.