A Budget Constrained Scheduling of Workflow Applications on ...

A Budget Constrained Scheduling of Workflow Applications on Utility Grids using Genetic Algorithms Jia Yu and Rajkumar Buyya Grid Computing and Distributed Systems Laboratory Dept. of Computer Science and Software Engineering The University of Melbourne, Australia Content  Introduction    Utility Grids Problem overview Genetic Algorithms     Proposed Work Experiment Results Related work Conclusion and future work Utility Computing and Utility Grids  Utility Computing    New service provisioning model. Providing computing services such as servers, storage and applications. Pay-per-use. Grid computing provides a global infrastructure for resource sharing and integration. Enabling users to consume utility services transparently over a secure, shared, scalable and standard world-wide network environment.  Utility Grids   Community Grids vs. Utility Grids Community Grids Availability Best effort QoS Pricing Best effort Not considered / free access Utility Grids Advanced Reservation Contract/SLA Usage, QoS level, Market supply and demand Workflow Scheduling  Scheduling on Community Grids  Minimize the execution time ignoring other factors such as monetary cost of resource access and various users’ QoS satisfaction levels. Optimize performance under most important QoS constraints imposed by users. Minimize execution cost while meeting a specified deadline.  Minimize execution time while meeting a specified budget.   Scheduling on Utility Grids  Genetic Algorithms     Random search method based on the principle of evolution. Exploitation of best solutions from past searches. Exploration of new regions of the solution space. A high-quality solution to be derived from a large search space. Genetic Algorithms Start individual in the search space of the problem represents a solution. maintains a population of individuals that evolves over generations. The A GA Each Initialize the population of possible solutions Generate offspring solutions by genetic operators No Evaluate the fitness of each individual in the population quality of an individual is determined by a fitness function. Select the fittest solutions in the population Terminated? Yes Stop Proposed Work  Existing GAs   Schedule dependent tasks in homogeneous multiprocessor systems. Minimize execution time or maximize system throughput. Schedule dependent tasks in heterogeneous environments. Minimize execution time while meeting users’ budget.  Our work   Application Model   There is no cycle in the graph. A task cannot be executed until all of its parent tasks are completed. B A C D Directed Acyclic Graph (DAG) Construction of a Genetic Algorithm    Representation of individual in the population. Determination of the fitness function. Design of genetic operators. Problem encoding Workflow Schedule T0 T3 T5 T1 T2 T4 S1 S2 T 6 S3 T7 T0 T1 T2 T7 Two-dimensional strings S1:T 0-T2-T7 S2:T 1 S3:T 3-T5 S4:T 4-T6 T3 T4 time T5 T6 S4 One-dimensional string T0(1)-T2(1)-T7(1)-T1(2)-T3(3)-T5(3)-T4(4)-T6(4) Fitness function  Cost-fitness: encourages the formation of the solutions that achieve the budget constraint. c( I ) Fcost ( I )  B c(I) is the sum of the task execution cost and data transmission cost of I , and B is the budget of the workflow.  Time-fitness: encourages the GA to choose individuals with earliest completion time in the current population. t(I ) maxTime where t(I) is the completion time of I and maxTime is the largest completion time of the current population. Ftime ( I )   Fitness function Fcost ( I ), if Fcost ( I )  1 F (I )   otherwise  Ftime ( I ), Genetic operators  Selection  Retain fittest individuals in the population as successive generations evolve. Produce new individuals by combining the two existing individuals.  Crossover   Mutation Crossover Before crossover S1:T0-T2-T7 S2:T1 S3:T3-T5 S4:T4-T6 S1: T0-T1 S7: T2-T7 S8: T3 S9: T4-T6 S10:T5 parent1 parent2 Crossover Randomly select crossover window T0(1)-T2(1)-T7(1)-T1(2)-T3(3)-T5(3)-T4(4)-T6(4) T0(1)-T1(1)-T2(7)-T7(7)-T3(8)-T4(9)-T6(9)-T5(10) After crossover S1: T0-T2-T1 S4: T4-T6 S7: T7 S8: T3 S10:T5 S1: T0-T7 S2: T1 S3: T3-T5 S7: T2 S9:T4-T6 offspring1 offspring2 Mutation Operations  Mutation operations:  Allow a certain offspring to obtain features that are not possessed by either parent. Swapping mutation aims to change the execution order of tasks in an individual that compete for a same time slot.  Swapping mutation   Replacing mutation  Replacing mutation aims to re-allocate an alternative service to a task in an individual. Schedule refinement Rescheduled tasks (G$300) 0-2450 T1 (G$200) 0-4440 T1 0-1878 T0 1878(G$150) 2050 T3 (G$180) 2050- T5 2650 0-4450 T2 0-1878 T0 1878(G$100) 3050 T3 (G$100) 3050- T5 5000 0-4450 T2 T4 44505166 T4 44505166 T6 51665666 T6 51665666 (a) Before refinement (b) After refinement Experiments  GridSim experiment environment 2. query(type A) GIS 3.service list 1.register(service type) Grid Service 1. register Workflow System Grid Service GIS: Grid Index System Experiments  Applications 1 2 Align_wap (300000) Align_wap 3 4 Align_wap (300000) 5 6 Align_wap (300000) 7 (300000) SignalP 1 5 COILS2 (300000) 2 SEG (600000) 3 PROSITE (600000) 4 (900000) TMHMM (300000) reslice reslice (600000) reslice (600000) reslice (600000) 8 (600000) PSI-BLAST Prospero 6 9 HMMer (150000) 7 (150000) softmean 9 8 BLAST (300000) IMPALA (300000) 10 (300000) (300000) PSI-PRED slicer 10 slicer 11 slicer 12 (300000) 3D-PSSM 11 (600000) 12 (300000) Genome Summary Summary (300000) (300000) 13 (600000) convert 13 convert 14 convert 15 (600000) 14 15 (150000) (600000) (600000) SCOP (300000) Balanced structure Unbalanced structure Experiments   Service type represents different types of services. 15 types of services, each supported by 10 different service providers with different processing capability. Table I. Service speed and corresponding price for executing a task. Service ID 1 2 Processing Time (sec) 1200 600 Table II. Transmission bandwidth and corresponding price. Bandwidth (Mbps) Cost/sec (G$/sec) Cost (G$) 300 600 100 200 512 1 2 5.12 3 4 400 300 900 1200 1024 10.24 Evolution of execution time and cost during 100 generations. Evolution of execution time and cost in response to different refinement rate when budget is G$3000. Heuristics compared  Greedy time  Assigns a planed budget to each task in the workflow based on the average estimated execution costs of tasks and the total budget of the workflow. Assigns each task to a service which can complete at earliest time within its assigned sub-budget.  Related Work  Time optimization algorithms      Min-Min: vGrADS, Pegasus HEFT: ASKLON GRASP: Pegasus Simulated Annealing: ICENI Genetic Algorithms: ASKALON   Genetic algorithms in multiprocessors systems Heuristics  E. Tsiakkouri et al., “Scheduling Workflows with Budget Constraints”, the CoreGRID Workshop on Integrated Research in Grid Computing, Nov. 28-30, 2005. Conclusion and Future Work  Budget constrained workflow scheduling   Minimize execution time while meeting user’s budget Genetic algorithms Fitness function  Crossover and Mutation   Future work    Different negotiation models Run time rescheduling Other QoS constraints Thank You… Any ??

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