using okubo weiss parameterization to analyze arctic
play

Using Okubo-Weiss Parameterization to Analyze Arctic Eddies Neesha - PowerPoint PPT Presentation

Using Okubo-Weiss Parameterization to Analyze Arctic Eddies Neesha Schnepf Cornell University, GCEP SURE research fellow Samantha Oestreicher Univ. of Minnesota, LANL Beth Wingate, Matthew Hecht, Mark Peterson LANL Thank you! Todd Ringler,


  1. Using Okubo-Weiss Parameterization to Analyze Arctic Eddies Neesha Schnepf Cornell University, GCEP SURE research fellow Samantha Oestreicher Univ. of Minnesota, LANL Beth Wingate, Matthew Hecht, Mark Peterson LANL

  2. Thank you! Todd Ringler, LANL Mathew Maltrude, LANL Xylar Asay-Davis, LANL Samantha Oestreicher (Univ. of Minnesota), Beth Wingate, Matthew Hecht, Mark Peterson, LANL Jeff Gaffney, Nancy Marley, Milton Constantin, Rose-Etta Cox, GCEP

  3. General info. on ocean eddies • transport heat • mix the ocean • Nut rient s • S alinit y • kinetic energy (Stevens Institute of Technology)

  4. General info. on ocean eddies  mesoscale ocean eddies:  T > t idal & inert ial T  unlike atmospheric eddies:  great er durat ion  smaller scale  slower (Stevens Institute of Technology)

  5. (Jack Cook, Woods Hole Oceanographic Institution)

  6. (Proshutinsky et al, 2009)

  7. (Hunkins, 1974)

  8. (Manley, Hunkins, 1985)

  9. Data  Communit y Climat e S yst em Model 4 (CCS M4)  IPCC reports  Parallel Ocean Program (POP)  Resolution: .1 degree or 7-10 km

  10. Identifying eddies -sea surface height -velocity and streamfunction -vorticity -Okubo-Weiss parameter (S am Oestreicher)

  11. Velocity v u The x direction v v  v v The y direction v v  w  u The z direction • EW, v & NS , u : reverse sign, magnitude increases away from center v  w • u & v have same rotation sense • local velocity min at center (Nencioli, Dong, Dickey, Washburn, McWilliams, 2009)

  12. (Nencioli, Dong, Dickey, Washburn, McWilliams, 2009)

  13. (Nencioli, et al, 2010)

  14. Vorticity  Tendency t o swirl   dx , d d dy , d ∇ =    >0 is clockwise   dz v v = ( u , v , w )  <0 is count er clockwise r v ∇ × v ω = v i j k d d d = dx dy dz u v w   = dw dy − dv dz , du dz − dw dx , dv dx − du     dy 

  15. Okubo-Weiss Parameter

  16. (Sean Williams)

  17. (Sean Williams)

  18. (Sean Williams)

  19. (Sean Williams)

  20. (afsc.noaa.gov)

Download Presentation
Download Policy: The content available on the website is offered to you 'AS IS' for your personal information and use only. It cannot be commercialized, licensed, or distributed on other websites without prior consent from the author. To download a presentation, simply click this link. If you encounter any difficulties during the download process, it's possible that the publisher has removed the file from their server.

Recommend


More recommend