Extension of nodal diffusion solver of Ants to hexagonal geometry

    Research output: Chapter in Book/Report/Conference proceedingConference article in proceedingsScientific

    Abstract

    The development of a new computational framework for core multi-physics problems, called Kraken, has been started at VTT Technical Research Centre of Finland Ltd. The framework consists of modular neutronics, thermal hydraulics and thermal mechanics solvers, and is based on the use of continuous-energy Monte Carlo reactor physics program Serpent. Ants is a new reduced order nodal neutronics program developed as a part of Kraken. The published methodology and first results of Ants has previously been limited to rectangular geometry steady state multigroup diffusion solutions.

    This work describes the solution methodology of Ants extended to hexagonal geometry steady state diffusion solutions. The first results using various two-dimensional and three-dimensional hexagonal geometry numerical benchmarks are presented. These benchmarks include the AER-FCM-001 and AER-FCM-101 three-dimensional VVER-440 and VVER-1000 mathematical benchmarks. The obtained effective multiplication factors of all considered benchmarks are within 18 pcm and the RMS relative assembly power differences are within 0.4 % of the reference solutions.
    Original languageEnglish
    Title of host publicationProceedings of the twenty-eighth Symposium of AER
    Pages99-114
    Volume1
    ISBN (Electronic)978-963-7351-31-0
    Publication statusPublished - 2018
    MoE publication typeB3 Non-refereed article in conference proceedings
    Event28th Symposium of AER on VVER Reactor Physics and Reactor Safety - Olomouc, Czech Republic
    Duration: 8 Oct 201812 Oct 2018

    Conference

    Conference28th Symposium of AER on VVER Reactor Physics and Reactor Safety
    CountryCzech Republic
    CityOlomouc
    Period8/10/1812/10/18

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  • Cite this

    Rintala, A., & Sahlberg, V. (2018). Extension of nodal diffusion solver of Ants to hexagonal geometry. In Proceedings of the twenty-eighth Symposium of AER (Vol. 1, pp. 99-114)