A new coexistence result for competing contact processes
Publication
, Journal Article
Chan, B; Durrett, R
Published in: Annals of Applied Probability
August 1, 2006
Neuhauser [Probab. Theory Related Fields 91 (1992) 467-506] considered the two-type contact process and showed that on ℤ 2 coexistence is not possible if the death rates are equal and the particles use the same dispersal neighborhood. Here, we show that it is possible for a species with a long-,but finite, range dispersal kernel to coexist with a superior competitor with nearest-neighbor dispersal in a model that includes deaths of blocks due to "forest fires." © Institute of Mathematical Statistics, 2006.
Duke Scholars
Published In
Annals of Applied Probability
DOI
EISSN
1050-5164
ISSN
1050-5164
Publication Date
August 1, 2006
Volume
16
Issue
3
Start / End Page
1155 / 1165
Related Subject Headings
- Statistics & Probability
- 4905 Statistics
- 4901 Applied mathematics
- 0104 Statistics
- 0102 Applied Mathematics
Citation
APA
Chicago
ICMJE
MLA
NLM
Chan, B., & Durrett, R. (2006). A new coexistence result for competing contact processes. Annals of Applied Probability, 16(3), 1155–1165. https://doi.org/10.1214/105051606000000132
Chan, B., and R. Durrett. “A new coexistence result for competing contact processes.” Annals of Applied Probability 16, no. 3 (August 1, 2006): 1155–65. https://doi.org/10.1214/105051606000000132.
Chan B, Durrett R. A new coexistence result for competing contact processes. Annals of Applied Probability. 2006 Aug 1;16(3):1155–65.
Chan, B., and R. Durrett. “A new coexistence result for competing contact processes.” Annals of Applied Probability, vol. 16, no. 3, Aug. 2006, pp. 1155–65. Scopus, doi:10.1214/105051606000000132.
Chan B, Durrett R. A new coexistence result for competing contact processes. Annals of Applied Probability. 2006 Aug 1;16(3):1155–1165.
Published In
Annals of Applied Probability
DOI
EISSN
1050-5164
ISSN
1050-5164
Publication Date
August 1, 2006
Volume
16
Issue
3
Start / End Page
1155 / 1165
Related Subject Headings
- Statistics & Probability
- 4905 Statistics
- 4901 Applied mathematics
- 0104 Statistics
- 0102 Applied Mathematics