Xi, Xuan-Xuan; Zhou, Yong; Hou, Mimi Well-posedness of mild solutions for the fractional Navier-Stokes equations in Besov spaces. (English) Zbl 1525.35196 Qual. Theory Dyn. Syst. 23, No. 1, Paper No. 15, 50 p. (2024). MSC: 35Q30 76D05 35B40 35B65 35A01 35A02 33E12 26A33 35R11 PDFBibTeX XMLCite \textit{X.-X. Xi} et al., Qual. Theory Dyn. Syst. 23, No. 1, Paper No. 15, 50 p. (2024; Zbl 1525.35196) Full Text: DOI
Lizama, Carlos; Ponce, Rodrigo Time discretization and convergence to superdiffusion equations via Poisson distribution. (English) Zbl 1520.65065 Commun. Pure Appl. Anal. 22, No. 2, 572-596 (2023). Reviewer: Abdallah Bradji (Annaba) MSC: 65M22 65M06 44A10 33E12 26A33 35R11 PDFBibTeX XMLCite \textit{C. Lizama} and \textit{R. Ponce}, Commun. Pure Appl. Anal. 22, No. 2, 572--596 (2023; Zbl 1520.65065) Full Text: DOI
Xu, Jiaohui; Caraballo, Tomás Well-posedness of stochastic time fractional 2D-Stokes models with finite and infinite delay. (English) Zbl 1505.35291 Electron. J. Differ. Equ. 2022, Paper No. 86, 29 p. (2022). MSC: 35Q30 35B65 35A01 35A02 33E12 60J65 60G22 60H15 65F08 65F10 26A33 35R11 35R07 35R60 PDFBibTeX XMLCite \textit{J. Xu} and \textit{T. Caraballo}, Electron. J. Differ. Equ. 2022, Paper No. 86, 29 p. (2022; Zbl 1505.35291) Full Text: Link
Nguyen, Anh Tuan; Caraballo, Tomás; Tuan, Nguyen Huy On the initial value problem for a class of nonlinear biharmonic equation with time-fractional derivative. (English) Zbl 1501.35443 Proc. R. Soc. Edinb., Sect. A, Math. 152, No. 4, 989-1031 (2022). Reviewer: Ismail Huseynov (Mersin) MSC: 35R11 26A33 33E12 35B40 35K30 35K58 PDFBibTeX XMLCite \textit{A. T. Nguyen} et al., Proc. R. Soc. Edinb., Sect. A, Math. 152, No. 4, 989--1031 (2022; Zbl 1501.35443) Full Text: DOI arXiv
Orlovsky, Dmitry; Piskarev, Sergey Inverse problem with final overdetermination for time-fractional differential equation in a Banach space. (English) Zbl 1494.34079 J. Inverse Ill-Posed Probl. 30, No. 2, 221-237 (2022). MSC: 34A55 34A08 34G20 33E12 PDFBibTeX XMLCite \textit{D. Orlovsky} and \textit{S. Piskarev}, J. Inverse Ill-Posed Probl. 30, No. 2, 221--237 (2022; Zbl 1494.34079) Full Text: DOI
Li, Fang; Yang, Wenjing; Wang, Huiwen Nonlinear fractional differential equation involving two mixed fractional orders with nonlocal boundary conditions and Ulam-Hyers stability. (English) Zbl 1495.34008 Bound. Value Probl. 2020, Paper No. 97, 20 p. (2020). MSC: 34A08 34B10 34D10 33E12 47N20 PDFBibTeX XMLCite \textit{F. Li} et al., Bound. Value Probl. 2020, Paper No. 97, 20 p. (2020; Zbl 1495.34008) Full Text: DOI
Wang, Chao; Agarwal, Ravi P.; O’Regan, Donal; N’Guérékata, Gaston M. Complete-closed time scales under shifts and related functions. (English) Zbl 1448.26041 Adv. Difference Equ. 2018, Paper No. 429, 19 p. (2018). MSC: 26E70 34N05 33E30 PDFBibTeX XMLCite \textit{C. Wang} et al., Adv. Difference Equ. 2018, Paper No. 429, 19 p. (2018; Zbl 1448.26041) Full Text: DOI
Wang, Chao; Agarwal, Ravi P.; O’Regan, Donal A matched space for time scales and applications to the study on functions. (English) Zbl 1422.26014 Adv. Difference Equ. 2017, Paper No. 305, 28 p. (2017). MSC: 26E70 33E30 39A13 34N05 34C25 34C27 43A60 PDFBibTeX XMLCite \textit{C. Wang} et al., Adv. Difference Equ. 2017, Paper No. 305, 28 p. (2017; Zbl 1422.26014) Full Text: DOI
De Andrade, Bruno; Cuevas, Claudio; Soto, Herme On fractional heat equations with non-local initial conditions. (English) Zbl 1332.35378 Proc. Edinb. Math. Soc., II. Ser. 59, No. 1, 65-76 (2016). MSC: 35R11 35K05 35K55 33E12 PDFBibTeX XMLCite \textit{B. De Andrade} et al., Proc. Edinb. Math. Soc., II. Ser. 59, No. 1, 65--76 (2016; Zbl 1332.35378) Full Text: DOI
de Carvalho-Neto, Paulo Mendes; Planas, Gabriela Mild solutions to the time fractional Navier-Stokes equations in \(\mathbb{R}^N\). (English) Zbl 1436.35316 J. Differ. Equations 259, No. 7, 2948-2980 (2015). MSC: 35R11 35Q30 33E12 35B40 35B65 PDFBibTeX XMLCite \textit{P. M. de Carvalho-Neto} and \textit{G. Planas}, J. Differ. Equations 259, No. 7, 2948--2980 (2015; Zbl 1436.35316) Full Text: DOI