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1
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0030378528
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MANPAK: A set of algorithms for computations on implicitly defined manifolds
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Tech. Kept. TR-ICMA-96-198, Inst. for Comp. Math. and Appl., Univ. of Pittsburgh, July (submitted)
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W.C. Rheinboldt, MANPAK: A set of algorithms for computations on implicitly defined manifolds, Tech. Kept. TR-ICMA-96-198, Inst. for Comp. Math. and Appl., Univ. of Pittsburgh, (July 1996); Computers Math. Applic. (submitted).
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(1996)
Computers Math. Applic.
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Rheinboldt, W.C.1
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2
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0040843167
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On the existence and uniqueness of solutions of nonlinear semi-implicit differential-algebraic equations
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W.C. Rheinboldt, On the existence and uniqueness of solutions of nonlinear semi-implicit differential-algebraic equations, Nonlin. Anal.: Theory Methods and Applic. 16, 647-661 (1991).
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Nonlin. Anal.: Theory Methods and Applic.
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Rheinboldt, W.C.1
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3
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84972545522
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A general existence and uniqueness theorem for implicit differential-algebraic equations
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P.J. Rabier and W.C. Rheinboldt, A general existence and uniqueness theorem for implicit differential-algebraic equations, Diff. and Integral Equ. 4, 563-582 (1991).
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(1991)
Diff. and Integral Equ.
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Rabier, P.J.1
Rheinboldt, W.C.2
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4
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0000877389
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A geometric treatment of implicit differential algebraic equations
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P.J. Rabier and W.C. Rheinboldt, A geometric treatment of implicit differential algebraic equations, J. on Diff. Equ. 109, 110-146 (1994).
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(1994)
J. on Diff. Equ.
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Rabier, P.J.1
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5
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0003589989
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1991, Springer-Verlag, Heidelberg, Germany
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E. Hairer, S.P. Norsett and G. Wanner, Solving Ordinary Differential Equations I, Second edition 1991, Springer-Verlag, Heidelberg, Germany, (1987).
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Solving Ordinary Differential Equations I, Second Edition
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Hairer, E.1
Norsett, S.P.2
Wanner, G.3
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6
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84968464929
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On the computation of impasse points of quasi-linear differential algebraic equations
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P. J. Rabier and W.C. Rheinboldt, On the computation of impasse points of quasi-linear differential algebraic equations, Math. of Comp. 62, 133-154 (1994).
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(1994)
Math. of Comp.
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Rabier, P.J.1
Rheinboldt, W.C.2
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7
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0000474711
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On impasse points of quasi-linear differential algebraic equations
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P.J. Rabier and W.C. Rheinboldt, On impasse points of quasi-linear differential algebraic equations, J. Math. Anal. and Appl. 181, 429-454 (1994).
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(1994)
J. Math. Anal. and Appl.
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Rabier, P.J.1
Rheinboldt, W.C.2
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8
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0001484123
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On the numerical solution of the Euler Lagrange equations
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P.J. Rabier and W.C. Rheinboldt, On the numerical solution of the Euler Lagrange equations, SIAM J. Num. Anal. 32, 318-329 (1995).
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(1995)
SIAM J. Num. Anal.
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Rabier, P.J.1
Rheinboldt, W.C.2
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9
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0042889979
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Solving more general index-2 differential equations
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R. Maerz and C. Tischendorf, Solving more general index-2 differential equations, Computers Math. Applic. 28 (10-12), 77-105 (1994).
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Computers Math. Applic.
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Maerz, R.1
Tischendorf, C.2
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10
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0042389168
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Ph.D. Thesis, Univ. of California, Los Angeles, CA
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K.E. Brenan, Stability and convergence of difference approximations for higher index differential algebraic systems with applications in trajectory control, Ph.D. Thesis, Univ. of California, Los Angeles, CA, (1983).
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Stability and Convergence of Difference Approximations for Higher Index Differential Algebraic Systems with Applications in Trajectory Control
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Brenan, K.E.1
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13
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0022463326
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Nonlinear parameter estimation: A case study
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L.T. Biegler and J.J. Damiano, Nonlinear parameter estimation: A case study, AIChE Journal 32, 29-45 (1986).
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Biegler, L.T.1
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14
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0041887855
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Performance analysis of some methods for solving Euler-Lagrange equations
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W.C. Rheinboldt and B. Simeon, Performance analysis of some methods for solving Euler-Lagrange equations, Appl. Math. Lett. 8 (1), 77-82 (1995).
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(1995)
Appl. Math. Lett.
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Rheinboldt, W.C.1
Simeon, B.2
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15
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0041387003
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Ph.D. Thesis, Univ. of Pittsburgh, Pittsburgh, PA
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X. Lei, Singularities of a sheet metal stretching problem and quasilinear second order ordinary differential equations, Ph.D. Thesis, Univ. of Pittsburgh, Pittsburgh, PA, (1995).
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(1995)
Singularities of a Sheet Metal Stretching Problem and Quasilinear Second Order Ordinary Differential Equations
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Lei, X.1
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