%0 Journal Article %1 hinze2019numerical %A Hinze, Matthias %A Schmidt, André %A Leine, Remco I. %D 2019 %I De Gruyter %J Fractional Calculus and Applied Analysis %K %N 5 %P 1321-1350 %R 10.1515/fca-2019-0070 %T Numerical Solution of Fractional-Order Ordinary Differential Equations Using the Reformulated Infinite State Representation %V 22

@article{hinze2019numerical, added-at = {2023-08-31T15:14:41.000+0200}, affiliation = {Hinze, M (Reprint Author), Univ Stuttgart, Inst Nonlinear Mech, Pfaffenwaldring 9, D-70569 Stuttgart, Germany. Hinze, Matthias; Schmidt, Andre; Leine, Remco I., Univ Stuttgart, Inst Nonlinear Mech, Pfaffenwaldring 9, D-70569 Stuttgart, Germany.}, author = {Hinze, Matthias and Schmidt, André and Leine, Remco I.}, biburl = {https://puma.ub.uni-stuttgart.de/bibtex/274dfbe1e39234ce0eea30f233954dd36/puma-wartung}, doi = {10.1515/fca-2019-0070}, interhash = {28441a6008e79510c8ab43cc1dfde2ff}, intrahash = {74dfbe1e39234ce0eea30f233954dd36}, issn = {{1311-0454} and {1314-2224}}, journal = {Fractional Calculus and Applied Analysis}, keywords = {}, language = {eng}, number = 5, pages = {1321-1350}, publisher = {De Gruyter}, research-areas = {Mathematics}, timestamp = {2023-08-31T13:14:41.000+0200}, title = {Numerical Solution of Fractional-Order Ordinary Differential Equations Using the Reformulated Infinite State Representation}, unique-id = {ISI:000503870200010}, volume = 22, year = 2019 }