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| ||Previous years: ||[[ScientificSeminar/2011|2011]] ||[[ScientificSeminar/2010|2010]] ||[[ScientificSeminar/2009|2009]] ||[[ScientificSeminar/2008|2008]] ||[[ScientificSeminar/2007|2007]] ||[[ScientificSeminar/2006|2006]] ||[[ScientificSeminar/2005|2005]] || | We present a novel parallel algorithm to solve fractional-order systems involving Caputo-types derivative. The numerical method used for finding the solution is Adams-Bashforth-Moulton (ABM) predictor-corrector scheme. Using MPI and OPENMP frameworks the algorithm was implemented to run on a BlueGene/P supercomputer. The same algorithm that ran on the BlueGene/P cluster was adapted to run on GPU and exploit the GPU's capabilities. A comparison between these approaches is presented by running numerical simulations of the same three-dimensional fractional-order systems. |
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| ---- '''2013''' ---- ''SEED - a cloud of public services'' '''Daniel Pop''', West University of Timisoara . May 22, 2013 ---- ''Attack Models in Cloud Computing'' '''Roxana Farcasescu''', West University of Timisoara . May 8, 2013 ---- ''Outages Seen as Security Leaks in Cloud Computing'' '''Roxana Farcasescu''', West University of Timisoara . April 17, 2013 ---- ''Big Data: Challenges and Solutions'' '''Daniel Pop''', West University of Timisoara . April 10, 2013 ---- ''Syntactic Unification and Matching'' '''Aurelian Radoaca''', West University of Timisoara . April 3, 2013 ---- ''Empirical Software Engineering with Examples'' '''Cristina Marinescu''', West University of Timisoara and Politehnica University of Timisoara . March 20, 2013 ---- ''Optimization and Parallelization of the Minimum Volume Simplex Analysis for the extraction of end-members in Hyperspectral Images'' '''Alexander Agathos''', West University of Timisoara . March 6, 2013 ---- '''2012''' ---- ''Submodular optimization and fairness in cooperative games'' '''Cosmin Bonchis''', West University of Timisoara . June 6, 2012 ---- ''Numerical methods for nanoscale electrodynamics'' '''Claudiu Biris''', West University of Timisoara . May 23, 2012 ---- ''Theory Exploration in Theorema: Case Study on Lists'' '''Isabela Dramnesc''', West University of Timisoara . May 9, 2012 ---- ''Automatic Inference of Bounds on Resource Consumption'' '''German Puebla''', Technical University of Madrid . May 8, 2012 ---- ''Multi-Agent Governance in Cloud'' '''Victor Munteanu''', West University of Timisoara . April 25, 2012 ---- ''Memory-Efficient Static Analysis of Binary Code for Antivirus Development'' '''Ciprian Pungila''', West University of Timisoara . April 11, 2012 ---- ''Reflection of an electromagnetic wave by a curved boundary: us of the geometric rotational and laplacian'' '''Olivier Lafitte''', Universite Paris 13, France . April 4, 2012 ---- ''Membrane Computing, after (almost) 14 years'' '''Gheorghe Paun''', Academia Romana . April 3, 2012 ---- ''Towards Human Behavior Analysis in Pervasive Spaces based on Energy Consumption'' '''Ovidiu Aritoni''', West University of Timisoara . March 21, 2012 ---- ''Neuroevolutionary Multiagent Systems in Real Time Games'' '''Gabriel Juhasz''', West University of Timisoara . February 29, 2012 |
The algorithm implemented in CUDA that approximates the solution using the ABM method was also adapted to use Diethelm's method. Having the same algorithm that runs on the same system, enables an accurate and practical comparison between the numerical methods. |
We present a novel parallel algorithm to solve fractional-order systems involving Caputo-types derivative. The numerical method used for finding the solution is Adams-Bashforth-Moulton (ABM) predictor-corrector scheme. Using MPI and OPENMP frameworks the algorithm was implemented to run on a BlueGene/P supercomputer. The same algorithm that ran on the BlueGene/P cluster was adapted to run on GPU and exploit the GPU's capabilities. A comparison between these approaches is presented by running numerical simulations of the same three-dimensional fractional-order systems.
The algorithm implemented in CUDA that approximates the solution using the ABM method was also adapted to use Diethelm's method. Having the same algorithm that runs on the same system, enables an accurate and practical comparison between the numerical methods.