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\crefname{codecount}{Code}{Codes}
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\title{A Workflow for Identifying Jobs with Similar I/O Behavior Utilizing Time Series Analysis}
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\author{Julian Kunkel\inst{2} \and Eugen Betke\inst{1}}
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%\author{Julian Kunkel\inst{2} \and Eugen Betke\inst{1}}
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\institute{
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University of Reading--%
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\email{j.m.kunkel@reading.ac.uk}%
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\and
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DKRZ --
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\email{betke@dkrz.de}%
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}
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%\institute{
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%University of Reading--%
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%\email{j.m.kunkel@reading.ac.uk}%
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%\and
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%DKRZ --
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%\email{betke@dkrz.de}%
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%}
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\begin{document}
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\maketitle
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@ -126,10 +127,10 @@ It is non-trivial to identify jobs with similar behavior from the pool of execut
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Re-executing the same job will lead to slightly different behavior, a program may be executed with different inputs or using a different configuration (e.g., number of nodes).
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Job names are defined by users; while a similar name may hint to be a similar workload, finding other applications with the same IO behavior is would not be possible.
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In our previous paper \cite{Eugen20HPS}, we developed several distance measures and algorithms for the clustering of jobs based on the time series of their IO behavior.
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In the paper \cite{Eugen20HPS}, the authors developed several distance measures and algorithms for the clustering of jobs based on the time series of their IO behavior.
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The distance measures can be applied to jobs with different runtime and number of nodes utilized but differ in the way they define similarity.
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We showed that the metrics can be used to cluster jobs, however, it remains unclear if the method can be used by data center staff to explore jobs of a reference job effectively.
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In this article, we refined these distance measures slightly and apply them to rank jobs based on their similarity to a reference job.
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They showed that the metrics can be used to cluster jobs, however, it remained unclear if the method can be used by data center staff to explore jobs of a reference job effectively.
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In this article, we refine these distance measures slightly and apply them to rank jobs based on their similarity to a reference job.
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Therefore, we perform a study on three reference jobs with a different character.
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We also utilize Kolmogorov-Smirnov-Test to illustrate the benefit and drawbacks of the different methods.
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@ -193,8 +194,8 @@ Therefore, we first need to define how a job's data is represented, then describ
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On the Mistral supercomputer at DKRZ, the monitoring system \cite{betke20} gathers in 10s intervals on all nodes nine IO metrics for the two Lustre file systems together with general job metadata from the SLURM workload manager.
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The results are 4D data (time, nodes, metrics, file system) per job.
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The distance measures should handle jobs of different lengths and node count.
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In \cite{Eugen20HPS}, we discussed a variety of options from 1D job-profiles to data reductions to compare time series data and the general workflow and pre-processing in detail.
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In a nutshell, for each job executed on Mistral, we partition it into 10-minute segments and compute the arithmetic mean of each metric, categorize the value into non-IO (0), HighIO (1), and CriticalIO (4) for values below 99-percentile, up to 99.9-percentile, and above, respectively.
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In \cite{Eugen20HPS}, the authors discussed a variety of options from 1D job-profiles to data reductions to compare time series data and the general workflow and pre-processing in detail. We are using their data.
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In a nutshell, for each job executed on Mistral, they partitioned it into 10-minute segments and compute the arithmetic mean of each metric, categorize the value into non-IO (0), HighIO (1), and CriticalIO (4) for values below 99-percentile, up to 99.9-percentile, and above, respectively.
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The fixed interval of 10 minutes ensures the portability of the approach to other HPC systems.
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After the mean value across nodes is computed for a segment, the resulting numeric value is encoded either using binary (IO activity on the segment: yes/no) or hexadecimal representation (quantizing the numerical performance value into 0-15) which is then ready for similarity analysis.
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By pre-filtering jobs with no I/O activity -- their sum across all dimensions and time series is equal to zero, we are reducing the dataset from about 1 million jobs to about 580k jobs.
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@ -206,7 +207,7 @@ B-all determines similarity between binary codings by means of Levenshtein dista
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B-aggz is similar to B-all, but computes similarity on binary codings where subsequent segments of zero activities are replaced by just one zero.
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Q-lev determines similarity between quantized codings by using Levensthein distance.
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Q-native uses a performance-aware similarity function, i.e., the distance between two jobs for a metric is $\frac{|m_{job1} - m_{job2}|}{16}$.
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For jobs with different lengths, we apply a sliding-windows approach which finds the location for the shorter job in the long job with the highest similarity.
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For jobs with different lengths, a sliding-windows approach is applied which finds the location for the shorter job in the long job with the highest similarity.
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Q-phases extract phase information and performs a phase-aware and performance-aware similarity computation.
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The Q-phases algorithm extracts I/O phases and computes the similarity between the most similar I/O phases of both jobs.
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In this paper, we add a similarity definition based on Kolmogorov-Smirnov-Test that compares the probability distribution of the observed values which we describe in the following.
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@ -221,7 +222,7 @@ This reduces the four-dimensional dataset to two dimensions (time, metrics).
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% Aggregation
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The reduction of the file system dimension by the mean function ensures the time series values stay in the range between 0 and 4, independently how many file systems are present on an HPC system.
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Unlike the previous similarity definitions, the concatenation of time series on the node dimension preserves the individual I/O information of all nodes while it still allows comparison of jobs with a different number of nodes.
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We apply no aggregation function to the metric dimension.
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No aggregation is performed on the metric dimension.
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% Filtering
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%Zero-jobs are jobs with no sign of significant I/O load are of little interest in the analysis.
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