As the importance of application performance grows in modern enterprise systems, many organizations employ application performance management (APM) tools to help them deal with potential performance problems during production. In addition to monitoring capabilities, these tools provide problem detection and alerting. In large enterprise systems these tools can report a very large number of performance problems. They have to be dealt with individually, in a time-consuming and error-prone manual process, even though many of them have a common root cause. In this vision paper, we propose using automatic categorization for dealing with large numbers of performance problems reported by APM tools. This leads to the aggregation of reported problems, reducing the work required for resolving them. Additionally, our approach opens the possibility of extending the analysis approaches to use this information for a more efficient diagnosis of performance problems.

We present a particle-in-cell simulation of the relativistic Kelvin-Helmholtz Instability (KHI) that for the first time delivers angularly resolved radiation spectra of the particle dynamics during the formation of the KHI. This enables studying the formation of the KHI with unprecedented spatial, angular and spectral resolution. Our results are of great importance for understanding astrophysical jet formation and comparable plasma phenomena by relating the particle motion observed in the KHI to its radiation signature.

We suggest a polynomial program for the calculation of optimized gradient waveforms for magnetic resonance tomography pulse sequences. Such non-linear mathematical programs can describe gradient system capabilities, meet k-space trajectory specifications, and capture sequence timing conditions. Moreover they allow the incorporation of gradient moment nulling constraints in one or several arbitrary spatial directions, which can reduce flow motion artifacts in the images. We report first experiences in solving such automatic pulse sequence design programs with the interior point solver Ipopt.