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Scheduling Generic Parallel Applications –Meta-scheduling. Sathish Vadhiyar Sources/Credits/Taken from: Papers listed in “References” slide. Scheduling Architectures. Centralized schedulers Single-site scheduling – a job does not span across sites Multi-site – the opposite
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Scheduling Generic Parallel Applications –Meta-scheduling Sathish Vadhiyar Sources/Credits/Taken from: Papers listed in “References” slide
Scheduling Architectures • Centralized schedulers • Single-site scheduling – a job does not span across sites • Multi-site – the opposite • Hierarchical structures - A central scheduler (metascheduler) for global scheduling and local scheduling on individual sites • Decentralized scheduling – distributed schedulers interact, exchange information and submit jobs to remote systems • Direct communication – local scheduler directly contacts remote schedulers and transfers some of its jobs • Communication via central job pool – jobs that cannot be immediately executed are pushed to a central pool, other local schedulers pull the jobs out of the pool
Metascheduler across MPPs • Types • Centralized • A meta scheduler and local dispatchers • Jobs submitted to meta scheduler • Hierarchical • Combination of central and local schedulers • Jobs submitted to meta scheduler • Meta scheduler sends job to the site for which earliest start time is expected • Local schedulers can follow their own policies • Distributed • Each site has a metascheduler and a local scheduler • Jobs submitted to local metascheduler • Jobs can be transffered to sites with lowest load
Evaluation of schemes Centralized • Global knowledge of all resources – hence optimized schedules • Can act as a bottleneck for large number of resources and jobs • May take time to transfer jobs from meta scheduler to local schedulers – need strategic position of meta scheduler Hierarchical • Medium level overhead • Sub optimal schedules • Still need strategic position of central scheduler Distributed • No bottleneck – workload evenly distributed • Needs all-to-all connections between MPPs
Evaluation of Various Scheduling Architectures • Experiments to evaluate slowdowns in the 3 schemes • Based on actual trace from a supercomputer centre – 5000 job set • 4 sites were simulated – 2 with the same load as trace, other 2 where run time was multiplied by 1.7 • FCFS with EASY backfilling was used • slowdown = (wait_time + run_time) / run_time • 2 more schemes • Independent – when local schedulers acted independently, i.e. sites are not connected • United – resources of all processors are combined to form a single site
Observations 1. Centralized and hierarchical performed slightly better than united a. Compared to hierarchical, scheduling decisions have to be made for all jobs and all resources in united – overhead and hence wait time is high • b. Comparing united and centralized. • 4 categories of jobs corresponding to 4 different combinations of 2 parameters – execution time (short, long) and number of resources requested (narrow, wide) • Usually larger number of long narrow jobs than short wide jobs • Why is centralized and hierarchical better than united? 2. Distributed performed poorly • Short narrow jobs incurred more slowdown • short narrow jobs are large in number and best candidates for back filling • Back filling dynamics are complex • A site with an average light may not always be the best choice. SN jobs may find earliest holes in a heavily loaded site.
Newly Proposed Models • K-distributed model • Distributed scheme where local metascheduler distributes jobs to k least loaded sites • When job starts on a site, notification is sent to the local metascheduler which in turn asks the k-1 schedulers to dequeue • K-Dual queue model • 2 queues are maintained at each site – one for local jobs and other for remote jobs • Remote jobs are executed only when they don’t affect the start times of the local jobs • Local jobs are given priority during backfilling
Results – Benefits of new schemes 45% improvement 15% improvement
Results – Usefulness of K-Dual schemeGrouping jobs submitted at lightly loaded sites and heavily loaded sites
Assessment and Enhancement of Meta-Schedulers…(Sabin et. al.) • Metascheduling working examples (LSF and Moab) • 2 different modes: • Standard or centralized (all scheduling decisions are made in a centralized manner) • Forces local sites to accept advance reservations from the metascheduler • Delegated • Does not provide a known scheduling policy for grid jobs
Centralized • Metascheduler queries local schedulers to obtain information regarding current schedule • Metascheduler makes advance reservation on the “best” of local schedulers • Reservations honored by local sites possibly delaying local jobs • Metascheduler tries to find better reservations for all jobs at periodic intervals • If a better reservation is found, metascheduler cancels existing reservation and moves job to another local scheduler • This model requires close interactions between local and metaschedulers
Delegated • Metascheduler determines “best” site for each grid job • Delegates scheduling responsibilities to local schedulers • After the job is sent to the local site, there is no interaction between meta and local scheduler • Meta scheduler “queries” the local scheduler for the metric that serves as basis for site choice • This model is more scalable and allows local schedulers to retain autonomy
EvaluationSystem wide average response time Centralized outperforms delegated since centralized revisits its scheduling decisions
EvaluationAverage response time of jobs from the least loaded site • Metascheduling has a detrimental effect on users at the least loaded site • At low loads, centralized is best – jobs submitted at a least loaded site may run faster at another site • This is a case of least loaded sites getting discouraged from joining the grid!
To avoid deterioration at least loaded sites: Dues Based Queues • Goal is to improve priority of jobs originating from lightly loaded sites • For each site-pair, relative resource usage surplus/deficit is maintained • Each site maintains processor seconds that it has provided to other site’s jobs; also processor seconds that its jobs consumed in other sites • si sets priority for all of sj’s jobs to be dues[sj] • For lightly loaded sites, it is usually surplus. Hence other sites will have to pay “dues” to lightly loaded sites by increasing priorities of jobs submitted at lightly loaded sites
Dues Based Queues • s1 runs a 100 processor second job for s2 • dues[s2] = -100; dues[s1]=100 • S2 runs a 300 processor-second job for s1; s2 will be paying the “dues” to s1 • dues[s2] = 200; dues[s1] = -200 • Queue order at each site is determined by dues values of the submitting site • Can be implemented in centralized • Dues-based queuing scheme at the meta scheduler • Or delegated • Dues based queues at the local scheduler
EvaluationSystem wide average response time Dues-based scheme performs worse than the corresponding schemes
EvaluationAverage response time of jobs from least loaded site Centralized dues perform the best
Another method: Local Priority with Job Sharing • Dual queue • Dual queue at local schedulers • Local jobs will have higher priority than remote jobs • Dual queue with local copy • In dual queue model, remote jobs may suffer starvation • Jobs from a lightly loaded site sent to a remote site may suffer • In this scheme, all jobs have a copy sent to the originating site’s scheduler in addition to one remote site
EvaluationSystem wide average response time Dual queue with local copy performs the best
EvaluationAverage response times of jobs from the least loaded site Dual queue with local copy performs as good as nosharing scheme
References • A taxonomy of scheduling in general-purpose distributed computing systems. IEEE Transactions on Software Engineering. Volume 14 , Issue 2 (February 1988) Pages: 141 - 154 Year of Publication: 1988 Authors T. L. Casavant J. G. Kuhl • Evaluation of Job-Scheduling Strategies for Grid ComputingSourceLecture Notes In Computer Science. Proceedings of the First IEEE/ACM International Workshop on Grid Computing. Pages: 191 - 202 Year of Publication: 2000 ISBN:3-540-41403-7. Volker Hamscher Uwe Schwiegelshohn Achim Streit Ramin Yahyapour • "Distributed Job Scheduling on Computational Grids using Multiple Simultaneous Requests" Vijay Subramani, Rajkumar Kettimuthu, Srividya Srinivasan, P. Sadayappan, Proceedings of 11th IEEE Symposium on High Performance Distributed Computing (HPDC 2002), July 2002
References • Assessment and Enhancement of Meta-Schedulers for Multi-Site Job Scheduling. Sabin et. al. HPDC 2005
References • Vadhiyar, S., Dongarra, J. and Yarkhan, A. “GrADSolve - RPC for High Performance Computing on the Grid". Euro-Par 2003, 9th International Euro-Par Conference, Proceedings, Springer, LCNS 2790, p. 394-403, August 26 -29, 2003. • Vadhiyar, S. and Dongarra, J. “Metascheduler for the Grid”. Proceedings of the11th IEEE International Symposium on High Performance Distributed Computing, pp 343-351, July 2002, Edinburgh, Scotland. • Vadhiyar, S. and Dongarra, J. “GrADSolve - A Grid-based RPC system for Parallel Computing with Application-level Scheduling". Journal of Parallel and Distributed Computing, Volume 64, pp. 774-783, 2004. • Petitet, A., Blackford, S., Dongarra, J., Ellis, B., Fagg, G., Roche, K., Vadhiyar, S. "Numerical Libraries and The Grid: The Grads Experiments with ScaLAPACK, " Journal of High Performance Applications and Supercomputing, Vol. 15, number 4 (Winter 2001): 359-374.
Coallocation in Multicluster Systems • Processor coallocation – allowing jobs to use processors in multiple clusters simultaneously • Jobs consist of one or more components each of which has to be scheduled on a different cluster • Multi-component jobs scheduled across different clusters equal to the number of components
Queuing Structures • Single central scheduler with one global queue for the entire set of clusters: all clusters submit single and multi-component jobs to the global queue • Local schedulers with only local queues at the clusters: each cluster submits single and multi-component jobs to its local queue • A global queue for the system and local queues for the clusters: a cluster submits single component jobs to its local queue and multi-component jobs to the global queue
Scheduling • Scheduling multi-component jobs: WorstFit • Order the job components in decreasing size • Order the clusters according to decreasing number of idle processors • Traverse one-by-one through both lists trying to fit job components on clusters • Leaves in each cluster as much room as possible for subsequent jobs
Scheduling • Invoked during job departure • A queue is enabled when the corresponding scheduler is allowed to start jobs from the queue. When a queue is enabled, the job at the head of the queue is scheduled if it fits • When a job departs, all or some of the non-empty queues are enabled • Enabled queues are repeatedly visited in some order • What non-empty queues are enabled and what order are they visited is defined by a scheduling policy
Scheduling Policies • GS – global scheduler policy with single queue • LS – each cluster has only local queues. At a job departure, in which order should the non-empty queues be disabled? • Local schedulers that have not scheduled jobs for the longest time gets the first chance • For systems with both global queue and local queues: • GP – global priority. Local queues are enabled only when the global queue is empty • LP – local priority. Global queue is only enabled when at least one local queue is empty. In which order should the local queues and the global queue be enabled? • Global queue is first enabled and then the local queues
Coallocation Rules • [no] only single component jobs are admitted. No coallocation • [co] both single and multi-component jobs. No restriction • [rco] restriction on size of job components. • [fco] restriction on size and number of job components
Testbed • DAS system in Netherlands – 5 clusters, 1 72-nodes, other 32-nodes • Intra cluster communication – Myrinet LAN (1200 Mbit/s) • Inter cluster communication – 100 Mbit/s WAN
Evaluation • 2 applications • Ensflow – simulating streams and eddies in the ocean • Poisson – solution of 2-D Poisson equation Execution times measured on DAS
Conclusions • [co] gives the worst performance. Due to simultaneous presence of large single-component jobs and jobs with many components • [rco] and [fco] improve performance • LS and LP provide best results for coallocation cases; • Performance of GS is better when there are only single-component jobs
Conclusions • Processor co-allocation is beneficial atleast when the overhead due to wide-area communication is not high • Restrictions to the job component sizes and to the number of job components improve the performance of coallocation
Reference • Scheduling Policies for Processor Coallocation in MultiCluster Systems. Bucur and Epema. TPDS. July 2007.
Grid Application Development Software (GrADS) Architecture Resource Selector User Grid Routine / Application Manager Matrix size, block size Final schedule – subset of resources MDS Resource characteristics, Problem characteristics NWS Performance Modeler
Performance Modeler Grid Routine / Application Manager The scheduling heuristic passed only those candidate schedules that had “sufficient” memory This is determined by calling a function in simulation model Final schedule – subset of resources All resources, Problem parameters Scheduling Heuristic Final Schedule Performance Modeler All resources, problem parameters Candidate resources Execution cost Simulation Model
Simulation Model • Simulation of the ScaLAPACK right looking LU factorization • More about the application • Iterative – each iteration corresponding to a block • Parallel application in which columns are block-cyclic distributed • Right looking LU – based on Gaussian elimination
Operations • The LU application in each iteration involves: • Block factorization – (ib:n, ib:ib) floating point operations • Broadcast for multiply – message size equals approximately n*block_size • Each process does its own multiply: • Remaining columns divided by number of processors
Back to the simulation model double getExecTimeCost(int matrix_size, int block_size, candidate_schedule){ for(i=0; i<number_of_blocks; i++){ /* find the proc. Belonging to the column. Note its speed, its connections to other procs. */ tfact += … /* simulate block factorization. Depends on {processor_speed, machine_load, flop_count of factorization */ tbcast += max(bcast times for each proc.) /* scalapack follows split ring broadcast. Simulate broadcast algorithm for each proc. Depends on {elements of matrix to be broadcast, connection bandwidth and latency */ tupdate += max(matrix multiplies across all proc.) /* depends on {flop count of matrix multiply, processor speed, load} */ } return (tfact + tbcast + tupdate); }
Initial GrADS Architecture Resource Selector User Grid Routine / Application Manager Matrix size, block size Problem, parameters, app. Location, final schedule MDS Resource characteristics, Problem characteristics NWS App Launcher Performance Modeler Contract Monitor Application
GrADS Benefits 8 mscs, 8 torcs 8 mscs, 8 torcs 8 mscs, 7 torcs 8 8 8 MSC & TORC Cluster 7 7 5 MSC Cluster Even though performance worsened when using multiple clusters, larger problem sizes can be solved without incurring costly disk accesses