Mehta, Pavan Pranjivan; Pang, Guofei; Song, Fangying; Karniadakis, George Em Discovering a universal variable-order fractional model for turbulent Couette flow using a physics-informed neural network. (English) Zbl 1434.76053 Fract. Calc. Appl. Anal. 22, No. 6, 1675-1688 (2019). MSC: 76F40 35R11 76F65 68T20 PDFBibTeX XMLCite \textit{P. P. Mehta} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1675--1688 (2019; Zbl 1434.76053) Full Text: DOI
Wang, Cuihong; Guo, Yan; Zheng, Shiqi; Chen, YangQuan Robust stability analysis of LTI systems with fractional degree generalized frequency variables. (English) Zbl 1441.93213 Fract. Calc. Appl. Anal. 22, No. 6, 1655-1674 (2019). MSC: 93D09 26A33 93C05 92C42 92C40 PDFBibTeX XMLCite \textit{C. Wang} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1655--1674 (2019; Zbl 1441.93213) Full Text: DOI
Baleanu, Dumitru; Wu, Guo-Cheng Some further results of the Laplace transform for variable-order fractional difference equations. (English) Zbl 1439.65223 Fract. Calc. Appl. Anal. 22, No. 6, 1641-1654 (2019). MSC: 65Q10 26A33 44A10 PDFBibTeX XMLCite \textit{D. Baleanu} and \textit{G.-C. Wu}, Fract. Calc. Appl. Anal. 22, No. 6, 1641--1654 (2019; Zbl 1439.65223) Full Text: DOI
Zhang, Yong; Sun, HongGuang; Zheng, Chunmiao Lagrangian solver for vector fractional diffusion in bounded anisotropic aquifers: development and application. (English) Zbl 1439.26029 Fract. Calc. Appl. Anal. 22, No. 6, 1607-1640 (2019). Reviewer: Devendra Singh Chouhan (Indore) MSC: 26A33 34A08 34A34 35R11 60G22 65L10 82C70 86A05 PDFBibTeX XMLCite \textit{Y. Zhang} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1607--1640 (2019; Zbl 1439.26029) Full Text: DOI
Holm, Sverre Dispersion analysis for wave equations with fractional Laplacian loss operators. (English) Zbl 1439.35532 Fract. Calc. Appl. Anal. 22, No. 6, 1596-1606 (2019). MSC: 35R11 35J92 PDFBibTeX XMLCite \textit{S. Holm}, Fract. Calc. Appl. Anal. 22, No. 6, 1596--1606 (2019; Zbl 1439.35532) Full Text: DOI
Lischke, Anna; Kelly, James F.; Meerschaert, Mark M. Mass-conserving tempered fractional diffusion in a bounded interval. (English) Zbl 1439.65132 Fract. Calc. Appl. Anal. 22, No. 6, 1561-1595 (2019). MSC: 65N06 35R11 35K57 33E12 65N12 PDFBibTeX XMLCite \textit{A. Lischke} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1561--1595 (2019; Zbl 1439.65132) Full Text: DOI
Ding, Hengfei; Li, Changpin High-order algorithms for Riesz derivative and their applications. IV. (English) Zbl 1434.65112 Fract. Calc. Appl. Anal. 22, No. 6, 1537-1560 (2019). MSC: 65M06 35R11 65D25 65M12 PDFBibTeX XMLCite \textit{H. Ding} and \textit{C. Li}, Fract. Calc. Appl. Anal. 22, No. 6, 1537--1560 (2019; Zbl 1434.65112) Full Text: DOI
Liang, Yingjie; Su, Ninghu; Chen, Wen A time-space Hausdorff derivative model for anomalous transport in porous media. (English) Zbl 1434.76127 Fract. Calc. Appl. Anal. 22, No. 6, 1517-1536 (2019). MSC: 76S05 26A24 28A80 35K57 PDFBibTeX XMLCite \textit{Y. Liang} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1517--1536 (2019; Zbl 1434.76127) Full Text: DOI arXiv
Podlubny, Igor Porous functions. (English) Zbl 1434.74038 Fract. Calc. Appl. Anal. 22, No. 6, 1502-1516 (2019). MSC: 74E20 26A33 76S05 PDFBibTeX XMLCite \textit{I. Podlubny}, Fract. Calc. Appl. Anal. 22, No. 6, 1502--1516 (2019; Zbl 1434.74038) Full Text: DOI
Li, ZhiPeng; Sun, HongGuang; Sibatov, Renat T. An investigation on continuous time random walk model for bedload transport. (English) Zbl 1436.60046 Fract. Calc. Appl. Anal. 22, No. 6, 1480-1501 (2019). MSC: 60G50 82C41 60G22 82C70 PDFBibTeX XMLCite \textit{Z. Li} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1480--1501 (2019; Zbl 1436.60046) Full Text: DOI
Wang, YaNan; Chen, YangQuan; Liao, XiaoZhong State-of-art survey of fractional order modeling and estimation methods for Lithium-ion batteries. (English) Zbl 1436.78006 Fract. Calc. Appl. Anal. 22, No. 6, 1449-1479 (2019). MSC: 78A57 78A35 26A33 34A08 35R11 60G22 93-10 93C95 93E10 93E12 PDFBibTeX XMLCite \textit{Y. Wang} et al., Fract. Calc. Appl. Anal. 22, No. 6, 1449--1479 (2019; Zbl 1436.78006) Full Text: DOI