Modeling and optimization of membrane lifetime in dead-end ultra filtration

Journal of Membrane Science

Volumn 322, Issue 1, 2008, Pages 46-51

  Zondervan, Edwin ^a   Roffel, Brian ^b  

^a EINDHOVEN UNIVERSITY OF TECHNOLOGY   (Netherlands)

^b UNIVERSITY OF GRONINGEN   (Netherlands)

Author keywords

Membrane lifetime; Modeling; Optimization; Ultra filtration

Indexed keywords

MEMBRANE FOULING; MEMBRANES; MICROFILTRATION; MODELS; OPTIMIZATION; PROBABILITY DENSITY FUNCTION; ULTRAFILTRATION; WEIBULL DISTRIBUTION;

LIFETIME MODELS; MEMBRANE LIFETIME; MEMBRANE RESISTANCE; MODELING AND OPTIMIZATION;

FILTRATION;

ARTICLE; BIOFOULING; ENERGY CONSUMPTION; MEMBRANE FILTER; PRIORITY JOURNAL; ULTRAFILTRATION; WASTE WATER;

EID: 54049135990     PISSN: 03767388     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.memsci.2008.05.023     Document Type: Article

References (13)

1. B. Blankert, C. Kattenbelt, B.H.L. Betlem, B. Roffel, Dynamic optimization of a dead-end filtration trajectory: non-ideal cake filtration, Journal of Membrane Science 290 (1-2) (2007) 114-124.
2. B. Blankert, Short to medium term optimization of dead-end ultrafiltration, Ph.D. dissertation, 2007, Groningen University, the Netherlands (Chapter 5).
3. E. Zondervan, B.H.L. Betlem, B. Roffel, Development of a dynamic model for cleaning ultrafiltrationmembranes fouledby surfacewater, Joural of Membrane Science 289 (1-2) (2007) 26.
4. B. Blankert, Short to medium term optimization of dead-end ultrafiltration, Ph.D. dissertation, 2007, Groningen University, the Netherlands (Chapter 8).
5. E. Zondervan, B. Blankert, B.H.L. Betlem, B. Roffel, Modeling and optimization of a sequence of chemical cleaning cycles in dead-end ultrafiltration, Journal of Membrane Science 308 (1-2) (2008) 207.
6. E. Zondervan, A. Zwijnenburg, B. Roffel, Statistical analysis of data from accelerated ageing tests of PES UF membranes, Journal of Membrane Science 300 (1-2) (2007) 111.
7. G.U. Crevecoeur, A model for the integrity assessment of ageing repairable systems, IEEE Transactions on reliability (42) (1993) 1.
8. L. Lee, Testing adequacy of theWeibull and log linear rate models for a Poisson process, Technometrics 22 (2) (1980) 195.
9. D. Ryu, S. Chang, Novel concepts for reliability technology, Microelectronics reliability 45 (2005) 611.
10. K.S. Wang, F.S. Hsu, P.P. Liu, Modeling the bathub shape hazard rate function in terms of reliability, Reliability Engineering and System Safety 75 (2002) 397.
11. Z. Chen, A new two-parameter lifetime distribution with bathtub shape or increasing failure rate function, Statistics & Probability Letters 49 (2000) 155.
12. R. Jiang, P. Ji, X. Xiao, Aging property of unimodal failure ratemodels, Reliability Engineering and System Safety 79 (2003) 113.
13. J.F. Lawless, Statistical Methods and Models for Life Time Data Analysis, Wiley, 2006.