Ub informatörerna
•Download as PPTX, PDF•
0 likes•264 views
This article presents a cavitation model based on the Stokes equation for numerical simulation of hydrodynamic lubrication. The authors formulate adaptive finite element methods for solving the model, deriving a posteriori error estimates and adaptive algorithms. Numerical examples illustrate the theory and compare results to the simplified Reynolds model of lubrication.
![PT- J|
AU- Nilsson B; Hansbo P|
AF- Nilsson B; Hansbo, P|
TI- A Stokes model with cavitation for the numerical simulation of hydrodynamic lubrication|
SO- INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS|
LA- English|
DT- Article|
DE- Stokes problem; cavitation; variational inequality; finite element method; adaptivity; error
estimate|
ID- FINITE-ELEMENT METHODS; VARIATIONAL-INEQUALITIES|
AB- We present a cavitation model based on the Stokes equation and formulate adaptive finite
element methods for its numerical solution. A posteriori error estimates and adaptive algorithms are
derived, and numerical examples illustrating the theory are supplied, in particular with comparison to
the simplified Reynolds model of lubrication. Copyright (C) 2010 John Wiley & Sons, Ltd|
C1- [Nilsson, B.] Halmstad Univ, Ctr Appl Math & Phys, SE-30118 Halmstad, Sweden; [Hansbo, P.]
Chalmers, Dept Math Sci, SE-41296 Gothenburg, Sweden; [Hansbo, P.] Univ Gothenburg, SE-41296
Gothenburg, Sweden|](https://image.slidesharecdn.com/ub-informatrerna-120416082846-phpapp01/85/Ub-informatorerna-1-320.jpg)
More Related Content
More from Chalmers Library
More from Chalmers Library (20)
Recently uploaded
Recently uploaded (20)
Ub informatörerna
- 1. PT- J| AU- Nilsson B; Hansbo P| AF- Nilsson B; Hansbo, P| TI- A Stokes model with cavitation for the numerical simulation of hydrodynamic lubrication| SO- INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS| LA- English| DT- Article| DE- Stokes problem; cavitation; variational inequality; finite element method; adaptivity; error estimate| ID- FINITE-ELEMENT METHODS; VARIATIONAL-INEQUALITIES| AB- We present a cavitation model based on the Stokes equation and formulate adaptive finite element methods for its numerical solution. A posteriori error estimates and adaptive algorithms are derived, and numerical examples illustrating the theory are supplied, in particular with comparison to the simplified Reynolds model of lubrication. Copyright (C) 2010 John Wiley & Sons, Ltd| C1- [Nilsson, B.] Halmstad Univ, Ctr Appl Math & Phys, SE-30118 Halmstad, Sweden; [Hansbo, P.] Chalmers, Dept Math Sci, SE-41296 Gothenburg, Sweden; [Hansbo, P.] Univ Gothenburg, SE-41296 Gothenburg, Sweden|
- 3. type,latitude,longitude,name,color,n,width,end_track W,55.706225,13.187605,"Lund Univ, Lund, Sweden",,6,, W,42.35899,-71.092773,"MIT, Cambridge MA, Ma 02139, USA",,1,, W,55.59664,13.00156,"Malmo Univ, S-20506 Malmo, Sweden",,1,, W,57.701235,11.967105,"Metso Power AB, Gothenburg, Sweden",,7,, W,63.17934,14.63499,"Mid Sweden Univ, Se-83125 Ostersund, Sweden",,1,, W,13.802045,100.545937,"Minist Educ, Bangkok, Thailand",,1,,
- 4. Referens Persson, Olle and Leydesdorff, Loet (2010). Mapping the Geography of Science: Distribution Patterns and Networks of Relations Among Cities and Institutes. Journal of the American Society for Information Science and Technology. vol 61, no 8, pp 1622-1634.