1. Scalable Peer-to-peer Network for Biological Simulations Shun-Yun Hu 2005/05/26

2. Outline Introduction Voronoi-based Overlay Network (VON) Protein Folding Problem Conclusion

3. A Look at Simulations Simulations are important tools in scientific research Larger scale and higher resolution (more accurate and detailed simulations) are constantly sought However, computational resource can be limited

4. An Untapped Potential 300 Million PCs on the Internet (2000 est.) Up to 80% to 90% of CPU is wasted Large supply of computing resource, growing rapidly

5. An Example: SETI@Home Search for Extraterrestrial Intelligence (SETI) UC Berkeley Project launched in May 1999 PC User downloads a screen saver Calculations are done using idle CPU time 2005/03 statistics (in 6 years) 5.3 M world-wide participants 2.2 M years of single-processor CPU 54 teraflop machine (current top 3: 70.72, 51.87, 35.86)

6. Simulation: Folding@Home Stanford Project launched in Sept. 2000 Seeks to determine protein’s 3D structure Screensaver that downloads “work units” 2002 Statistics: 30,000 volunteers 1 M days of single-processor CPU Published 23 papers in: Science, Nature, Nature Structural Biology, PNAS, JMB, etc.

7. The Grand Question Can we build the ultimate simulator for large-scale simulation utilizing millions of computers world-wide? Potential applications: Nuclear reaction Star clusters Atomic-scale modeling in material science Weather, earthquakes Biology (protein, ecosystem, brain,...)

8. Current Limitations Current methodology: Client-server model (master & slaves) clients request “work unit” to process Communication is minimized Clients do not communicate Issues: Only suitable for “embarrassingly parallel” simulations Sophisticated server-side algorithm and management required An alternative: peer-to-peer (P2P) computing

9. What is Peer-to-Peer (P2P)? [Stoica et al. 2003] Distributed systems without any centralized control or hierarchical organization Runs software with equivalent functionality Examples File-sharing: Napster, Gnutella, eDonkey VoIP:Skype DHT:Chord, CAN, Pastry

10. Peer-to-Peer Overlay A P2P overlay network source: [Keller & Simon 2003]

11. Promise & Challenge of P2P Promises Growing resource, decentralized  Scalable Commodity hardware  Affordable Challenges Topology maintenance  dynamic join/leave Efficient content retrieval  no global knowledge

12. A Simulation Scenario How can we utilize P2P for simulation-purpose? Answer: depends on what you want to simulate We observe that many simulations… are spatially-oriented (i.e. based on coordinate systems) run in discrete time-steps require synchronization at each time-step exhibit localized interaction (i.e. short-range interaction) example: molecular dynamics (MD) simulation

13. Scenario Defined for P2P Many simulated entities (nodes) on a 2D plane ( > 1,000) Positions (coordinates) may change at each time-step How to synchronize positions with those in Area of Interest (AOI)? Area of Interest

14. P2P Design Goals Observation: the contents are information from AOI neighbors P2P content discovery is a neighbor discovery problem Solve the Neighbor Discovery Problem in a fully- distributed, message-efficient manner. Specific goals: Scalable  Limit & minimize message traffics Fast  Direct connection with AOI neighbors

15. Outline Introduction Voronoi-based Overlay Network (VON) Protein Folding Problem Conclusion

16. Voronoi Diagram 2D Plane partitioned into regions by sites, each region contains all the points closest to its site Can be used to find k-nearest neighbor easily Neighbors Site Region

17. Design Concepts Identify enclosing and boundary neighbors Each node constructs a Voronoi of all AOI neighbors Enclosing neighbors are minimally maintained Mutual collaboration in neighbor discovery CircleArea of Interest (AOI) Whiteself Yellowenclosing neighbor (E.N.) L. Blueboundary neighbor (B.N.) PinkE.N. & B.N. GreenAOI neighbor D. Blueunknown neighbor Use Voronoi to solve the neighbor discovery problem

18. Procedure (JOIN) 1)Joining node sends coordinates to any existing node Join request is forwarded to acceptor 2)Acceptor sends back its own neighbor list joining node connects with other nodes on the list Acceptor’s region Joining node

19. Procedure (MOVE) 1)Positions sent to all neighbors, mark messages to B.N. B.N. checks for overlaps between mover’s AOI and its E.N. 2)Connect to new nodes upon notification by B.N. Disconnect any non-overlapped neighbor Boundary neighbors New neighbors Non-overlapped neighbors

21. Outline Introduction Voronoi-based Overlay Network (VON) Protein Folding Problem Conclusion

22. Protein Folding Problem Find native state (lowest free energy) 3D structure given a 1D sequence of amino acids Timescale limitation of classical MD methods Secondary structure folds in 0.1 ~ 10  s Small protein folds in tens of  s Current record: 1  s (villin headpiece) full-atomic simulation of 1 ns takes one CPU day 1,000 ~ 10,000 gap (it might take decades)

23. Folding@Home Parallelization Dynamics of complex system involves crossing of free energy barriers Most time is spent in free energy minimum “waiting” Possible to simulate using trajectories much shorter than folding time “ensemble dynamics” (same coords, different velocities)

24. Outline Introduction Voronoi-based Overlay Network (VON) Protein Folding Problem Conclusion

25. Summary Idle CPU and networks are untapped potential resources for large-scale simulation Current approaches do not support simulations that require frequent synchronization / updates A promising solution: Voronoi-based P2P Overlay Leverage knowledge of each peer to maintain topology Properties: scalable, efficient, fully-distributed Enable simulations with frequent localized synchronization

26. Acknowledgements Dr. Jui-Fa Chen ( 陳瑞發老師 ) Dr. Wei-Chuan Lin ( 林偉川老師 ) Members of the Alpha Lab, TKU CS Guan-Ming Liao( 廖冠名 ) Dr. Chin-Kun Hu( 胡進錕老師 ) LSCP, Institute of Physics, Academia Sinica Joaquin Keller(France Telecomm R&D, Solipsis) Bart Whitebook(butterfly.net) Jon Watte(there.com) Dr. Wen-Bing Horng( 洪文斌老師 ) Dr. Jiung-yao Huang( 黃俊堯老師 )