Mittag–Leffler stability of numerical solutions to time fractional ODEs

D Wang, J Zou - Numerical Algorithms, 2023 - Springer
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …
被引用次数：12 相关文章

Mittag--Leffler stability of numerical solutions to time fractional ODEs

D Wang, J Zou - arXiv preprint arXiv:2108.09620, 2021 - arxiv.org
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …
[PDF] cuhk.edu.hk

[PDF][PDF] Mittag–Leffler stability of numerical solutions to time fractional ODEs

D Wang, J Zou - Numerical Algorithms, 2023 - math.cuhk.edu.hk
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …

Mittag–Leffler stability of numerical solutions to time fractional ODEs

D Wang, J Zou - Numerical Algorithms, 2023 - dl.acm.org
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …

Mittag–Leffler stability of numerical solutions to time fractional ODEs

D Wang, J Zou - Numerical Algorithms, 2023 - search.proquest.com
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …
[PDF] researchgate.net

[PDF][PDF] MITTAG–LEFFLER STABILITY OF NUMERICAL SOLUTIONS TO TIME FRACTIONAL ODES

D WANG, JUN ZOU - arXiv preprint arXiv:2108.09620, 2021 - researchgate.net
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …

Mittag--Leffler stability of numerical solutions to time fractional ODEs

D Wang, J Zou - arXiv e-prints, 2021 - ui.adsabs.harvard.edu
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …
[PDF] researchgate.net

[PDF][PDF] MITTAG–LEFFLER STABILITY OF NUMERICAL SOLUTIONS TO TIME FRACTIONAL ODES

D WANG, JUN ZOU - arXiv preprint arXiv:2108.09620, 2021 - researchgate.net
The asymptotic stable region and long-time decay rate of solutions to linear homogeneous
Caputo time fractional ordinary differential equations (F-ODEs) are known to be completely …