%0 Thesis %1 brencher2022analysis %A Brencher, Lukas %C Stuttgart %D 2022 %K %R 10.18419/opus-13566 %T Analysis of hyperbolic conservation laws with random discontinuous flux functions and their efficient simulation

@phdthesis{brencher2022analysis, added-at = {2023-10-31T10:31:49.000+0100}, address = {Stuttgart}, author = {Brencher, Lukas}, biburl = {https://puma.ub.uni-stuttgart.de/bibtex/2f6f1c67cfbee5fbd762225ae26da52ec/unibiblio-3}, doi = {10.18419/opus-13566}, eventdate = {2022-12-08}, interhash = {671a98facffc016e52a6b8569e851ea5}, intrahash = {f6f1c67cfbee5fbd762225ae26da52ec}, keywords = {}, language = {eng}, school = {Universität Stuttgart}, supervisor = {Barth, Andrea}, supervisorgnd = {1013070631}, timestamp = {2023-10-31T09:31:49.000+0100}, title = {Analysis of hyperbolic conservation laws with random discontinuous flux functions and their efficient simulation}, type = {Dissertation}, year = 2022 }