References - Lehrstuhl Numerische Mathematik - TUM
References - Lehrstuhl Numerische Mathematik - TUM
References - Lehrstuhl Numerische Mathematik - TUM
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REFERENCES 340<br />
Bader, G. and U. Ascher (1987). A new basis implementation for a mixed order boundary value<br />
ODE solver. SIAM J. Sci. Stat. Comp. 8, 483–500.<br />
Bauer, I., H. G. Bock, S. Körkel, and J. P. Schlöder (1999). Numerical methods for initial<br />
value problems and derivative generation for DAE models with application to optimum<br />
experimental design of chemical processes. In Proc. Int. Workshop on Scient. Comput. in<br />
Chem. Engin., Volume II. TU Hamburg Harburg, Germany.<br />
Bauer, I., H. G. Bock, D. B. Leineweber, and J. P. Schlöder (1999). Direct multiple shooting<br />
methods for control and optimization of DAEs in chemical engineering. In Proc. Int. Work-<br />
shop on Scient. Comput. in Chem. Engin., Volume II. TU Hamburg Harburg, Germany.<br />
Baumgarte, J. (1972). Stabilization of constraints and integrals of motion in dynamical systems.<br />
Comp. Meth. Appl. Mech. Eng. 1, 11–16.<br />
Beardmore, R. E. (1998). Stability and bifurcation properties of index–1 DAEs. Numer. Algo-<br />
rithms 19, 43–53.<br />
Becker, T. and V. Weispfenning (1993). Gröbner Bases, a Computational Approach to Commu-<br />
tative Algebra, Volume 141 of Grad. Texts in Mathem. New York, NY: Springer–Verlag.<br />
Berzins, M. and R. M. Furzeland (1985). A user’s manual for SPRINT – a versatile software<br />
package for solving systems of algebraic, ordinary, and partial differential equations. Tech-<br />
nical Report TNER.85.058, Thornton Res. Centre, Shell Research Ltd.<br />
Biegler, L. T. and J. J. Damiano (1986). Nonlinear parameter estimation: A case study. AIChE<br />
Journal 32, 29–45.<br />
Bishop, R. L. and R. J. Crittenden (1964). Geometry of Manifolds. New York, NY: Academic<br />
Press.<br />
Blajer, W. (1997). A geometric unification of constrained system dynamics. Multibody Syst.<br />
Dynam. 1, 3–21.<br />
Blajer, W. and A. Markiewicz (1995). The effect of friction on multibody dynamics. European<br />
J. Mech. Solids 14, 807–825.<br />
Bock, H. G., E. Eich, and J. P. Schlöder (1988). Numerical solution of constrained least squares<br />
boundary value problems in differential–algebraic equations. In K. Strehmel (Ed.), Numer-<br />
ical Treatment of Differential Equations. Leipzig, Germany: Teubner Verlag.<br />
Bock, H. G. and K. J. Plitt (1984). A multiple shooting algorithm for direct solution of con-<br />
strained optimal control problems. In Proc. 9th IFAC World Congress, Budapest, Hungary,<br />
pp. 242–247. Pergamon Press.<br />
Bock, H. G., J. P. Schlöder, M. C. Steinbach, and H. Wörn (1997). Schnelle Roboter am<br />
Fliessband: Mathematische Bahnoptimierung in Praxis. In K. H. Hoffmann, W. Jäger,<br />
T. Lohmann, and H. Schunck (Eds.), <strong>Mathematik</strong> Schlüsseltechnologie für die Zukunft, pp.<br />
539–550. Berlin, Germany: Springer–Verlag.<br />
Bornemann, F. A. (1998). Homogenization in Time of Singularly Perturbed Conservative Me-<br />
chanical Systems, Volume 1687 of Lect. Notes in Math. New York, NY: Springer–Verlag.<br />
Bremer, H. and P. Pfeiffer (1992). Elastische Mehrkörpersysteme. Stuttgart, Germany: Teubner<br />
Verlag.<br />
Brenan, K. E. (1983). Stability and convergence of difference approximations for higher index<br />
differential algebraic systems with applications in trajectory control. Ph. D. thesis, Univ. of<br />
Calif. at Los Angeles, Los Angeles, CA.