TY - CHAP
T1 - Fluid Dynamics of Nematocyst Prey Capture
AU - Strychalski, Wanda
AU - Bryant, Sarah
AU - Jadamba, Baasansuren
AU - Kilikian, Eirini
AU - Lai, Xiulan
AU - Shahriyari, Leili
AU - Segal, Rebecca
AU - Wei, Ning
AU - Miller, Laura A.
N1 - Funding Information: Acknowledgements This research was supported in part by the Mathematical Biosciences Institute (NSF DMS-1440386). W.S. was support by grant #429808 from the Simons Foundation. L.M. was supported by NSF DMS CAREER Award #1151478. X. L. was supported by grant #11501568 from the National Natural Science Foundation of China. Funding Information: The work described in this chapter was initiated during the Association for Women in Mathematics collaborative workshop Women Advancing Mathematical Biology hosted by the Mathematical Biosciences Institute (MBI) at Ohio State University in April 2017. Funding for the workshop was provided by MBI, NSF ADVANCE “Career Advancement for Women Through Research-Focused Networks” (NSF-HRD 1500481) and Microsoft Research. The authors thank the organizers of the MBI Women Advancing Mathematical Biology workshop (Rebecca Segal, Blerta Shtylla, and Ami Radunskaya) for facilitating this research. We would also like to thank Sheila Patek for valuable discussions on this topic and encouragement and Nick Battista for his assistance in providing tutorial material and examples. Funding Information: This research was supported in part by the Mathematical Biosciences Institute (NSFDMS-1440386). W.S. was support by grant #429808 from the Simons Foundation. L.M. was supported by NSF DMS CAREER Award #1151478. X. L. was supported by grant #11501568 from the National Natural Science Foundation of China. The work described in this chapter was initiated during the Association for Women in Mathematics collaborative workshop Women Advancing Mathematical Biology hosted by the Mathematical Biosciences Institute (MBI) at Ohio State University in April 2017. Funding for the workshop was provided by MBI, NSF ADVANCE ?Career Advancement for Women Through Research-Focused Networks? (NSF-HRD 1500481) and Microsoft Research. The authors thank the organizers of the MBI Women Advancing Mathematical Biology workshop (Rebecca Segal, Blerta Shtylla, and Ami Radunskaya) for facilitating this research. We would also like to thank Sheila Patek for valuable discussions on this topic and encouragement and Nick Battista for his assistance in providing tutorial material and examples. Publisher Copyright: © 2018, The Author(s) and the Association for Women in Mathematics.
PY - 2018
Y1 - 2018
N2 - A nematocyst is a specialized organelle within cells of jellyfish and other Cnidarians that sting. Nematocysts are also present in some single-celled protists. They contain a barbed, venomous thread that accelerates faster than almost anything else in the animal kingdom. Here we simulate the fluid–structure interaction of the barbed thread accelerating through water to puncture its prey using the 2D immersed boundary method. For simplicity, our model describes the discharge of a single barb harpooning a single-celled organism, as in the case of dinoflagellates. One aspect of this project that is particularly interesting is that the micron-sized barbed thread reaches Reynolds numbers above one, where inertial effects become important. At this scale, even small changes in speed and shape can have dramatic effects on the local flow field. This suggests that the large variety of sizes and shapes of nematocysts may have important fluid dynamic consequences. We find that reaching the inertial regime is critical for hitting prey over short distances since the large boundary layers surrounding the barb characteristic of viscous dominated flows effectively push the prey out of the way.
AB - A nematocyst is a specialized organelle within cells of jellyfish and other Cnidarians that sting. Nematocysts are also present in some single-celled protists. They contain a barbed, venomous thread that accelerates faster than almost anything else in the animal kingdom. Here we simulate the fluid–structure interaction of the barbed thread accelerating through water to puncture its prey using the 2D immersed boundary method. For simplicity, our model describes the discharge of a single barb harpooning a single-celled organism, as in the case of dinoflagellates. One aspect of this project that is particularly interesting is that the micron-sized barbed thread reaches Reynolds numbers above one, where inertial effects become important. At this scale, even small changes in speed and shape can have dramatic effects on the local flow field. This suggests that the large variety of sizes and shapes of nematocysts may have important fluid dynamic consequences. We find that reaching the inertial regime is critical for hitting prey over short distances since the large boundary layers surrounding the barb characteristic of viscous dominated flows effectively push the prey out of the way.
KW - Fluid–structure interaction
KW - Immersed boundary method
KW - Nematocyst
KW - Prey capture
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U2 - 10.1007/978-3-319-98083-6_6
DO - 10.1007/978-3-319-98083-6_6
M3 - Chapter
T3 - Association for Women in Mathematics Series
SP - 123
EP - 144
BT - Association for Women in Mathematics Series
PB - Springer
ER -