Bifurcation analysis and novel wave patterns to Zakharov-Kuznetsov-Benjamin-Bona-Mahony equation with truncated M-fractional derivative. [PDF]
Ahmad J, Masood K, Ayub F, Shah NA.
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Anomalous photoelectrochemical etching of undoped semiconductor surfaces. [PDF]
Peng P +8 more
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Giant KASH proteins and ribosomes establish distinct cytoplasmic biophysical properties in vivo. [PDF]
Ding X +9 more
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AnomNet: A Dual-Stage Centroid Optimization Framework for Unsupervised Anomaly Detection. [PDF]
Gao Y, Wang Y, Tu X, Shen J.
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Investigating the wave profiles to the linear quadratic model in mathematical biology. [PDF]
Younas U +5 more
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<i>In Vitro</i> Drug Release Kinetics and Antioxidant Activity of Metformin-Loaded Niosomes. [PDF]
Çalışkan EE +6 more
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Fractional Calculus Models for the Anomalous Diffusion Processes and Their Analysis
AIP Conference Proceedings, 2010In this paper, the anomalous diffusion processes are modeled with partial differential equations of the fractional order that are then discussed in details. The anomalous diffusion can be characterized by the property that it no longer follows the Gaussian statistics and in particular one observes a deviation from the linear time dependence of the mean
Yu. Luchko +2 more
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Abstract Ion transport properties of Na 2 NbZnP 3 O 12 , Na 2 NbCdP 3 O 12 , Na 2 NbPbP 3 O 12 , Na 2 NbCuP 3 O 12 and Li 2 NbPbP 3 O 12 phosphate glasses were investigated over a frequency range from 100 Hz to 1 MHz at different temperatures. The non-Debye behaviors in real part of ac conductivity and permittivity of these glasses were analyzed ...
S. Vinoth Rathan, G. Govindaraj
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Abstract In this study a 3D multi-particle diffusion limited aggregation method is employed to simulate growth of rough surfaces with fractal behavior in electrodeposition process. A deposition model is used in which the radial motion of the particles with probability P, competes with random motions with probability 1 − P .
Maryam Nasehnejad +2 more
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Models of the neutral-fractional anomalous diffusion and their analysis
AIP Conference Proceedings, 2012Anomalous diffusion can be roughly characterized by the property that the diffusive particles do not follow the Gaussian statistics. When the mean squared displacement of the particles behaves in time like a power function, time- and/or space-fractional derivatives were shown to be useful in modeling of such diffusion processes.
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