Searching for authors named "Shi Jin" – sorted by Relevance.
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A Convex Entropy for a Hyperbolic System with Relaxation
- A Convex Entropy for a Hyperbolic System with Relaxation Shi Jin School of Mathematics Georgia
- Cited by 5 (0 self) – Add To MetaCart
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Numerical methods for hyperbolic systems with singular coefficients: well-balanced scheme, Hamiltonian preservation, and beyond
- with singular coefficients: well-balanced scheme, Hamiltonian preservation, and beyond . Shi Jin Abstract
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Runge-Kutta Methods for Hyperbolic Conservation Laws with Stiff Relaxation Terms
- Runge-Kutta Methods for Hyperbolic Conservation Laws with Stiff Relaxation Terms Shi Jin School
- Cited by 27 (8 self) – Add To MetaCart
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Numerical Integrations Of Systems Of Conservation Laws Of Mixed Type
- --16, ?? ?? ?? NUMERICAL INTEGRATIONS OF SYSTEMS OF CONSERVATION LAWS OF MIXED TYPE SHI JIN y Abstract. The systems
- Cited by 4 (1 self) – Add To MetaCart
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Efficient Asymptotic-Preserving (AP) Schemes For Some Multiscale Kinetic Equations
- --21, ??? ??? ?? EFFICIENT ASYMPTOTIC-PRESERVING (AP) SCHEMES FOR SOME MULTISCALE KINETIC EQUATIONS SHI JIN y Abstract
- Cited by 13 (6 self) – Add To MetaCart
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A Semiclassical transport model for thin quantum barriers, Multiscale Modeling and Simulation
- . 1063–1086 A SEMICLASSICAL TRANSPORT MODEL FOR THIN QUANTUM BARRIERS ∗ SHI JIN † AND KYLE A. NOVAK
- Cited by 6 (4 self) – Add To MetaCart
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simple proof
- with piecewise constant coefficients: a simple proof ∗ Shi Jin † Peng Qi ‡ October 21, 2008 Abstract A linear
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Diffusion Limit of a Hyperbolic System with Relaxation
- Diffusion Limit of a Hyperbolic System with Relaxation Shi Jin Hailiang Liu y July 17, 1998
- Cited by 11 (3 self) – Add To MetaCart
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Discretization of the Multiscale Semiconductor Boltzmann Equation by Diffusive Relaxation Schemes
- Discretization of the Multiscale Semiconductor Boltzmann Equation by Diusive Relaxation Schemes Shi
- Cited by 1 (0 self) – Add To MetaCart
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The Effects of Numerical Viscosities - I. Slowly Moving Shocks
- Viscosities I. Slowly Moving Shocks SHI JIN* ,1 AND JIAN-GUO LIU+ ,2 *School of Mathematics, Georgia
- Cited by 9 (3 self) – Add To MetaCart

