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1 1 KONWIHR Project: Centre of Excellence for High Performance Computing Pseudo-Vectorization and RISC Optimization Techniques for the Hitachi SR8000 Architecture F. Deserno, G. Hager, F. Brechtefeld, G. Wellein (Regionales Rechenzentrum Erlangen) L. Palm, M. Brehm (LRZ München)

2 Centre of Excellence for High Performance Computing Ensure efficient use of supercomputers by providing top quality HPC project support : Physics, Chemistry, Engineering,.. cxhpc Supercomputers Architecture specific Optimizations Appropriate programming models Efficient Algorithms and solvers Find appropriate (super)computer Hot-line --- large projects HPC training & lectures Information / PR

3 HPC Support Projects Breuer/Durst h001v,h0011) Brenner/Durst (h001y) Simulation of complex flows Applied Methods Mathematics Fluid Dynamics Finite-Volume Material (SIP Solver) Science, etc Lattice-Boltzmann methods Theoretical Physics Theoretical Chemistry Computer Sciences Quantummechanical many-body problems Exact diagonalization (sparse/dense) DMRG Hofmann (h008z) Fehske (h0441) Heß (h023z) Rüde (h0671) Goals Support for large-scale HLRB projects Find appropriate (super)computer for each problem/scientist Competence & Consulting for methods used and developed by local (FAU) scientists

4 Performance evaluation: Benchmark systems Platform Peak [GFlop/s] MemBW [GB/s] L1 cache [kb] L2 cache [MB] Intel P4 1.5 GHz RD-RAM MIPS R14k 0.5 GHz O3400 IBM Power4 1.3 GHz (32-way node) p MB L3 NEC SX5e (LD) 16.0 (ST) HSR8k GHz (8-way node) PVP +COMPAS What is different between Hitachi and others? Pseudo-Vector-Processing (CPU level): Large register set (160 FP registers) 16 outstanding PREFETCH or COMPAS (SMP-node level): High peak performance & memory bandwidth aggregate MemBW. 512-way Mem. interleaving 128 outstanding PRELOAD Collective Thread operations Extensive software-pipelining Hide memory latency Vector-processor like performance with RISC technology Compiler

5 Performance Evaluation: Vector-Triad A(1:N)=B(1:N)+C(1:N)*D(1:N) single processors vector processors / HSR node HSR8k 1 CPU: 92% Intel-P4/RD-RAM: 55% Memory efficiency HSR8k 1 node: 75% NEC SX5e: 75% (max. BW) 97% (effect. BW)

6 Performance Evaluation: Sparse Matrix-Vector-Multiplikation Sparse MVM is numerical core of exact diagonalization algorithms (Davidson, Lanczos, etc.) widely used in theoretical physics and theoretical chemistry Several storage formats are available: JDS, CRS, Jagged Diagonals Storage (JDS) format: Best performance for Hitachi and vector systems Only minor performance drawbacks on RISC systems Shared-memory parallelization of inner loop DO j = 1,max_nonz DO i = 1,(jd_ptr(j+1)-jd_ptr(j)) max. #non-zeros per row (10-100) Matrix dimension ( ) Y(i)=Y(i)+VALUE(jd_ptr(j)+i-1)*X( COL_IND (jd_ptr(j)+i-1) ) ENDDO ENDDO Indirect / non-contiguous memory access Perfomance limited bymemorybandwidth & latency!

7 Performance Evaluation: Sparse MVM Pseudo-Vector-Processing of sparse MVM (JDS format): time iteration Prefetch index arraycol_ind Loadindex from cache to reg Preload single data itemx(index) Innermost loop is being unrolled 48 times by HSR-compiler! P V P intermediate to long loop lengths (unrolling / pipelining) no data dependencies (PREFETCH/PRELOAD) small to intermediate loop body (register spill!!)

8 Performance Evaluation: Sparse MVM single processor vector processor/ SMP nodes Memory efficiency HSR8k 1 CPU: 70% Intel-P4/RD-RAM: 48% SMP scalability HSR8k 1 node: 89% (8p.) IBM Power4: 56% (16p.) 39% (32p.)

9 Use PVP with care! Simple kernel from nuclear physics: FORTRAN, approx. 200 KByte (Scattering problems with three-nucleon forces, Prof. H. Hofmann, FAU) DO M=1,IQM DO K=KZHX(M),KZAHL F(K)=F(K) * S(MVK(K,M)) ENDDO ENDDO S(): short; approx IQM: small; typically 9 KZAHL: much larger than 1000 HSR-Compiler: preload streams for S() poor performance *voption nopreload improves performance by a factor of 2.9 Blocking of M loop & unrolling of inner loop additional 12 % HSR8k-F1 MIPS-R14k Intel P4 (1.5GHz) Original 26 MFlop/s 97 MFlop/s 195 MFlop/s Optimized 90 MFlop/s 149 MFlop/s 257 MFlop/s Speed-up

10 CFD applications: Strong Implicit Solver CFD: Solving for finite volume methods can be done by Strongly-Implicit-Procedure (SIP) according to Stone SIP-solver is widely used: A x = b LESOCC, FASTEST, FLOWSI (Institute of Fluid Mechanics, Erlangen) STHAMAS3D (Crystal Growth Laboratory, Erlangen) CADiP (Theoretical Thermodynamics and Transport Processes, Bayreuth) SIP-Solver: 1) Incomplete LU-factorization 2) Series of forward/backward substitutions Toy program available at: ftp.springer.de in /pub/technik/peric (M. Peric)

11 SIP-solver: Data-dependencies & Implementations Basic data-dependency: (i,j,k) {(i-1,j,k);(i,j-1,k);(i,j,k-1)} 3-fold nested loop (3D): (i,j,k) Data-locality No shared memory parallelization (Hitachi: Pipeline parallel processing) Hyperplane: (i+j+k=const) Non-contiguous memory access shared memory parallelization /vectorization of inner-most loop Hyperline: (i,j+k=const) shared memory parallelization of (j+k=const) loop Contiguous memory access for inner-most (i) loop k j i

12 IP-solver: Implementations & Single Processor Performance Benchmark: Lattice: MB 1 ILU 500 iterations Performance: HSR8k-F1: 3D: unrolling 32 times IBM Power4: MFlop/s 128 MB L3 cache accessible for 1 proc D hyperplane hyperline HSR8k MIPS R14k Intel P4 IBM Power4

13 SIP-solver: Implementations & Shared-memory scalability hyperplane hyperline MFlop/s MFlop/s Fixed problem size: processors processors MFlop/s Varying problem size HSR8k-F1 (3D) (8p) IBM Power4 (hl) (8p) 4 MB 100 MB 1 GB Memory HSR8k-F1 HSR8k-F1 (3D) IBM Power4 NEC SX5e

14 Summary & Outlook Efficient use of Hitachi SR8000: Vector-codes High level of loop unrolling Pseudo-Vectorization+COMPAS Large Register Set Hitachi SR8000 techniques are forward-looking: Large register set / many outstanding memory references High memory bandwidth: single processor and SMP node Optimization techniques for new architectures IBM Power4 Intel Itanium2/3 Summary Outlook Shared (large) caches EPIC; large register set Parallel Programming techniques for SMP clusters: MPP model (pure MPI) hybrid model (MPI+OpenMP/automatic)

15 Acknowledgement

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