Advanced Modeling and Simulation Strategies for Power Integrity in High-Speed Designs
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1 Advanced Modeling and Simulation Strategies for Power Integrity in High-Speed Designs Ramachandra Achar Carleton University 5170ME, Dept. of Electronics Ottawa, Ont, Canada K1S 5B6 * Ph: ; Fax:
2 AGENDA Introduction Power Distribution Networks Power-Grid Modeling/Analysis Challenges Advanced Analysis Methods Partitioning Wave-form Relaxation Initial-guess generation Parallelization Schemes Numerical Results Conclusions
3 Power Delivery System A PDS consists of: Voltage Regulator Modules (VRMs) Decoupling or Bypass Capacitors on the PCB and packages Printed Circuit Board (PCB) power planes Package power planes Chip power distributions Most of the digital ICs require a PDS to deliver a voltage with a tolerance defined in datasheet.
4 Power Integrity in High-Speed Designs Trends Decreasing Feature Size Increasing Frequency Mixed-domain integration (RF, optical, MEMs) Low Power Issues Increased sensitivity to Supply variations Reduced noise margins Timing errors, Failed Designs
5 On-Chip PDNs: Flip Chip Flipped DIE V DD /Gnd Contacts Pads Package Uniform distribution of power Shorter contacts: reduced parasitics More widely used
6 Flip Chip PDN: Modeling VDD contact RC-PDN Level 2 Level 1 Via Current Sources Representing Power-drain 1 ma I 2 ns Leakage + Switching Current
7 Flip Chip PDNs: Large Power Grids Can contain millions of nodes! Existing solvers too slow or inaccuarte Cann t exploit the parallel platforms
8 Power Grid Analysis: In the literature Direct Methods Iterative Methods Multigrid [Najm et. al., TCAD 2002] Hierarchical [Blaauw et. al., TCAD 2002] MOR [He et. al., DAC 2002] and many more Krylov-subspace [Chen et. al., DAC 2001] Successive Overrelaxation [Wong et. al., ICCAD 2007] Random Walks [Nassif et. al., TCAD 2005] and many more
9 In the literature Direct Methods Fast Memory Inefficient Sequential Process Iterative Methods Slow Memory Efficient Parallelizable + Waveform Relaxation based Power Grid Analysis
10 WR Overview- Partitioning Circuit.... Points of Weak Coupling
11 WR Overview - Relaxation Gauss Seidel { V 1, I 1 } { V 2, I 2 } I 1 I 1 WR2 WR1 Better Convergence Memory Efficient
12 WR for High-Speed Applications Recent work: Dense Coupled Interconnects N. Nakhla, A. Ruehli, M. Nakhla and R. Achar, Simulation of coupled interconnnects using waveform relaxation and transverse partitioning, TAdvP, pp.78-87, Feb Dense Coupled Interconnects with FD parameters N. Nakhla, A. Ruehli, M. Nakhla, R. Achar & C. Chen, "Waveform Relaxation Techniques for Coupled Interconnects with Frequency-Dependent Parameters", IEEE TAdvp, Large Multiport Networks N. Nakhla, M. Nakhla and R. Achar, Sparse and Passive Reduction of Massively Coupled Large Multiport Interconnects, ICCAD-2007
13 WR for Power Grid Transient Analysis Efficient Partitioning Schemes Improved initial-guess computation CPU efficient parallelization
14 Partitioning strong coupling in all directions in a Power Grid How to Partition the Power Grid????
15 Voltage Profiles - Sample 50X50 power grid V DD Contact Strong Current Source zones (100mA)
16 Partitioning Block Row Partitioning Block 1 Block 2 Block 3 V DD Contact Block 4 Block 5
17 Block Row Partitioning V DD contact i th subcircuit Waveform Relaxation sources
18 Initial-Guess Generation MNA Equation for Power Grids GX( t) CX( t) Bu( t) For applying WR, DC Solution of the power grid X(0) is required very expensive!!! Must Solve: GX(0) B DC Proposed DC solution is made part of the WR iterations
19 Estimation of A WR Estimation based on locality in DC solution A WR t WR t (ns) [Eli Chiprout, ICCAD 2004]
20 Parallelization Schemes Block 1 Block 2 Block 3 Block 4 coupling limited to neighboring block(s) Block 5 Parallel GS-WR
21 Proposed Parallel GS-WR Simulated Block 1 Simulated Block 2 Simulated Block 3 Simulated Block 4 Simulated Block 5 I. Simulate Odd blocks II. Update WR sources for Even blocks III. Simulate Even blocks IV. Update WR sources for Odd blocks V. Proceed to next iteration
22 Enhanced pipelining Pipelining via physical & time partitioning Scales well with the # of BRP partitions Scales well with the # of processors 100% CPU use ensured if # of time blocks = # of processors
23 Pipelining via physical & time partitioning 0 T1 T2 T Block 1 Block 2 Block 3 Block 4 Block 5 Block 6 Block 7 Block 8 # ph. blocks 8 # iter. 2 # procs. 3 # time blocks 3
24 Power-Grid : 7.5 million nodes Proposed GS-WR method CPU time # CPUs (min.) Direct- LU (CPU time) (min.) Speed- Up
25 Example : 7.5 million nodes Speed-up 35 Speed-Up Curve w.r.t. Direct-LU Number of CPUs
26 Conclusions Power-Grid Analysis : Large circuits CPU & Memory Intensive Emerging Parallel Platforms WR algorithms for transient analysis of power-grids Combines the merits of both direct & iterative methods Fast, Memory efficient Parallel & Scalable Slide Acknowledgements: Prof. Nakhla and Current/Past Graduate students of CAE Group, Dept. of Electronics, Carleton University
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