Laurent O. Jay
Affiliations: | Applied Mathematical & Computational Sciences | University of Iowa, Iowa City, IA |
Area:
Applied Mathematics, Mathematics, Applied MechanicsGoogle:
"Laurent Jay"Children
Sign in to add traineeHyounkyun Oh | grad student | 2005 | University of Iowa |
Darin G. Mohr | grad student | 2011 | University of Iowa |
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Publications
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Jay LO. (2020) Symplecticness conditions of some low order partitioned methods for non-autonomous Hamiltonian systems Numerical Algorithms |
Huang J, Yang D, Jay LO. (2020) Efficient methods for nonlinear time fractional diffusion-wave equations and their fast implementations Numerical Algorithms. 85: 375-397 |
Söderlind G, Jay L, Calvo M. (2015) Stiffness 1952–2012: Sixty years in search of a definition Bit Numerical Mathematics. 55: 531-558 |
Curtu R, Mantilla R, Fonley M, et al. (2014) An integral-balance nonlinear model to simulate changes in soil moisture, groundwater and surface runoff dynamics at the hillslope scale Advances in Water Resources. 71: 125-139 |
Small SJ, Jay LO, Mantilla R, et al. (2013) An asynchronous solver for systems of ODEs linked by a directed tree structure Advances in Water Resources. 53: 23-32 |
Negrut D, Jay LO, Khude N. (2009) A discussion of low-order numerical integration formulas for rigid and flexible multibody dynamics Journal of Computational and Nonlinear Dynamics. 4: 1-11 |
Jay LO. (2009) On modified Newton iterations for spark methods applied to constrained systems in mechanics Aip Conference Proceedings. 1168: 1017-1020 |
Jay LO, Negrut D. (2009) A second order extension of the generalized-α method for constrained systems in mechanics Computational Methods in Applied Sciences. 12: 143-158 |
Khude N, Schaffer A, Jay LO, et al. (2008) A discussion of low order numerical integration formulas for rigid and flexible multibody dynamics 2007 Proceedings of the Asme International Design Engineering Technical Conferences and Computers and Information in Engineering Conference, Detc2007. 5: 149-160 |
Jay LO. (2007) Specialized partitioned additive Runge-Kutta methods for systems of overdetermined DAEs with holonomic constraints Siam Journal On Numerical Analysis. 45: 1814-1842 |