Finite volume element approximations of nonlocal reactive flows in porous media
By R. Ewing, Raytcho D. Lazarov, Yanping Lin. 2000
147 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/3191998f1c2712fe3bd587b9c49cdbfb1872fe3f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
In Computational Mechanics
- Yanping Lin
- Xiaoming He
- Tao Lin
- Panagiotis Chatzipantelidis
- Vidar Thomée
- Raytcho D. Lazarov
- William McLean
- Mehdi Dehghan
In Computational Theory and Mathematics
- Yanping Lin
- Xiaoming He
- Panagiotis Chatzipantelidis
- Tao Lin
- Vidar Thomée
- Raytcho D. Lazarov
- William McLean
- Mehdi Dehghan
Citations in the corpus
- Error estimates for a finite volume element method for parabolic equations in convex polygonal domains (2004, methodology): “It was shown in Ewing, Lazarov, and Lin [ 14 ] and Li, Chen, and Wu [16] that, for p> 1 and u0 h appropriately chosen,”
- Finite Volume Methods for Elliptic PDE's: A New Approach (2002, background): “Similar approaches where also developed in [12], [15] and [23].”
- On the Accuracy of the Finite Volume Element Method Based on Piecewise Linear Polynomials (2001, background): “The authors of [14, 15] considered FVE approximations for parabolic integrodifferential equations, covering the above boundary value problems as a special case, in both one and two dimensions.”
- A Bilinear Immersed Finite Volume Element Method For the Diffusion Equation with Discontinuous Coefficient (2009, background): “On the other hand, finite volume element (FVE) has the local conservation property which is very much desired in many applications, see [18–20,23,24,32,34,44,63,75,82] and related reference therein.”