Jay, Laurent O. - Department of Mathematics, University of Iowa

• Journal of Computational and Applied Mathematics 204 (2007) 5676 www.elsevier.com/locate/cam
• MULTIBODY DYNAMICS 2007, ECCOMAS Thematic Conference C.L. Bottasso, P. Masarati, L. Trainelli (eds.)
• PRECONDITIONING OF IMPLICIT RUNGE-KUTTA METHODS LAURENT O. JAY
• INEXACT SIMPLIFIED NEWTON ITERATIONS FOR IMPLICIT RUNGEKUTTA METHODS #
• NSF GRANT #0654044 NSF PROGRAM NAME: CMMIDYNAMICAL SYSTEMS
• CONSISTENT EXTENSIONS OF THE SYMPLECTIC EULER METHOD FOR A CLASS OF OVERDETERMINED DAES.
• Curriculum Vit Laurent O. JAY
• MATHEMATICS OF COMPUTATION Volume 75, Number 254, Pages 641654
• Proceedings of the International Conference on Computational and Mathematical Methods
• BIT ????????/??/???????? $??.?? 2003, Vol. 43, No. 1, pp. 93--106 c
• PRECONDITIONING OF IMPLICIT RUNGEKUTTA METHODS LAURENT O. JAY #
• 850 Oberwolfach Report 14/2006 [4] R.I. McLachlan and S.K. Gray, Optimal stability polynomials for splitting methods, with ap-
• Beyond conventional RungeKutta methods in numerical integration of ODEs and DAEs by
• Numerical Algorithms 31: 171191, 2002. 2002 Kluwer Academic Publishers. Printed in the Netherlands.
• BIT33(1993).137-150. CONVERGENCE OF A CLASS OF RUNGE-KUTTA
• PRECONDITIONING AND PARALLEL IMPLEMENTATION OF IMPLICIT RUNGEKUTTA METHODS.
• Jay, L.O.; Sandu, A.; Potra F.A.; Carmichael, G.R. Efficient Numerical Integration for Atmospheric Chemistry
• Journal of Computational and Applied Mathematics 120 (2000) 109131 www.elsevier.nl/locate/cam
• Curriculum Vit Laurent O. JAY
• PRECONDITIONING AND PARALLEL IMPLEMENTATION OF IMPLICIT RUNGE-KUTTA METHODS.
• A Practical Introduction to Matlab (Updated for Matlab 5)
• A Second Order Extension of the Generalized--# Method for Constrained
• http://www.jstor.org Symplectic Partitioned Runge-Kutta Methods for Constrained Hamiltonian Systems
• LAGRANGED'ALEMBERT SPARK INTEGRATORS FOR NONHOLONOMIC LAGRANGIAN SYSTEMS
• Curriculum Vit LAURENTOLIVIER JAY
• HIGHLY OSCILLATORY SYSTEMS AND PERIODICSTABILITY \Lambda LAURENT O. JAY y AND LINDA R. PETZOLD z
• Proceedings of the International Conference on Computational and Mathematical Methods
• IMPROVED QUASISTEADYSTATEAPPROXIMATION METHODS FOR ATMOSPHERIC CHEMISTRY INTEGRATION #
• Curriculum Vit LAURENT-OLIVIER JAY
• BIT 0006-3835/01/4102-0422 $16.00 2001, Vol. 41, No. 2, pp. 422429 c Swets & Zeitlinger
• 1 Copyright 2002 by ASME Proceedings of DETC'02
• Dan Negrut1 Department of Mechanical Engineering,
• Scalable Computing: Practice and Experience Volume 10, Number 4, pp. 363372. http://www.scpe.org
• STRUCTURE PRESERVATION FOR CONSTRAINED DYNAMICS WITH SUPER PARTITIONED ADDITIVE RUNGE--KUTTA
• IMPROVED QUASI-STEADY-STATE-APPROXIMATION METHODS FOR ATMOSPHERIC CHEMISTRY INTEGRATION
• Numerical Algorithms 171--191, 2002 Kluwer Academic Publishers. Printed
• LAGRANGE-D'ALEMBERT SPARK INTEGRATORS FOR NONHOLONOMIC LAGRANGIAN SYSTEMS
• CONSISTENT EXTENSIONS OF THE SYMPLECTIC EULER METHOD FOR A CLASS OF OVERDETERMINED DAES.
• A Second Order Extension of the Generalized Method for Constrained
• Copyright by SIAM. Unauthorized reproduction of this article is prohibited. SIAM J. NUMER. ANAL. c 2007 Society for Industrial and Applied Mathematics
• Electronic Transactions on Numerical Analysis. Volume 26, pp. 190-208, 2007.
• Beyond conventional Runge-Kutta methods in numerical integration of ODEs and DAEs by
• An Intemation~Journal Available online at www.sciencedirect.com computers&
• MECHANICS BASED DESIGN OF STRUCTURES AND MACHINES Vol. 32, No. 3, pp. 253282, 2004
• INEXACT SIMPLIFIED NEWTON ITERATIONS FOR IMPLICIT RUNGE-KUTTA METHODS
• Journal of Computational and Applied Mathematics 120 (2000) 197213 www.elsevier.nl/locate/cam
• Journal of Computational and Applied Mathematics 111 (1999) 6376 www.elsevier.nl/locate/cam
• NSF GRANT # 0700191 NSF PROGRAM NAME: CMMI
• NSF GRANT #0654044 NSF PROGRAM NAME: CMMI-DYNAMICAL SYSTEMS
• A DISCUSSION OF LOW ORDER NUMERICAL INTEGRATION FORMULAS FOR RIGID AND FLEXIBLE MULTIBODY DYNAMICS
• SIAM REVIEW c 2004 Society for Industrial and Applied Mathematics Vol. 46, No. 3, pp. 501517
• MULTIBODY DYNAMICS 2007, ECCOMAS Thematic Conference C.L. Bottasso, P. Masarati, L. Trainelli (eds.)
• Numer. Math. 65, 407-421 (1993) 9 Springer-Verlag1993
• STRUCTURE PRESERVATION FOR CONSTRAINED DYNAMICS WITH SUPER PARTITIONED ADDITIVE RUNGEKUTTA
• Digital Object Identifier (DOI) 10.1007/s00211-004-0518-9 Numer. Math. (2004) 97: 635666
• On modified Newton iterations for SPARK methods applied to constrained systems in mechanics
• Electronic Transactions on Numerical Analysis. Volume 26, pp. 190208, 2007.
• LAGRANGIAN INTEGRATION WITH SYMPLECTIC METHODS LAURENT O. JAY \Lambda
• On modified Newton iterations for SPARK methods applied to constrained systems in mechanics
• BIT Numerical Mathematics 43: 93106, 2003. 2003 Kluwer Academic Publishers. Printed in The Netherlands
• Preserving Poisson Structure and Orthogonality in Numerical Integration of
• Title: Continuous extensions Name: Lawrence F. Shampine1
• RUNGE-KUTTA TYPE METHODS FOR DIFFERENTIAL-ALGEBRAIC EQUATIONS IN MECHANICS
• Title: Lobatto methods Name: Laurent O. Jay
• 22M170/22C170: Numerical analysis I. Homework 3. Due 09/16/11.
• HYBRID RUNGE-KUTTA AND QUASI-NEWTON METHODS FOR UNCONSTRAINED NONLINEAR OPTIMIZATION
• 22M170/22C170: Numerical analysis I. Homework 4. Due 09/23/11.
• 22M170/22C170: Numerical analysis I. Homework 3. Due 09/16/11.
• 22M170/22C170: Numerical analysis I. Homework 4. Due 09/23/11.
• Title: Lobatto methods Name: Laurent O. Jay
• Title: Continuous extensions Name: Lawrence F. Shampine 1 , Laurent O. Jay 2
• CONVERGENCE OF THE GENERALIZED-METHOD FOR CONSTRAINED SYSTEMS IN MECHANICS WITH HOLONOMIC
• CONVERGENCE OF THE GENERALIZED# METHOD FOR CONSTRAINED SYSTEMS IN MECHANICS WITH HOLONOMIC
• CONVERGENCE OF THE GENERALIZED# METHOD FOR CONSTRAINED SYSTEMS IN MECHANICS WITH
• CONVERGENCE OF THE GENERALIZED-METHOD FOR CONSTRAINED SYSTEMS IN MECHANICS WITH
• 22M171/22C171: Numerical analysis II. Homework 6. Due 03/09/12.
• 22M171/22C171: Numerical analysis II. Homework 7. Due 03/23/12.
• 22M171/22C171: Numerical analysis II. Homework 7. Due 03/23/12.
• 22M171/22C171: Numerical analysis II. Homework 6. Due 03/09/12.