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Fractional Calculus
The fractional calculus has been part of the mathematics and science literature for 310 years. However, it is only in the past decade or so that it has drawn the attention of mainstream science as a way to describe the dynamics of complex phenomena with long-term memory, spatial heterogeneity, along with nonstationary and nonergodic statistics. The most recent application encompasses complex networks, which require new ways of thinking about the world. Part of the new cognition is provided by the fractional calculus description of temporal and topological complexity.
FPDE
Applications
Fractional Modeling and Applications
Different Definitions of Fractional Derivative
The First International Symposium in Fractional PDEs in the United States
http://www.dam.brown.edu/International%20Symposium /internationalsymposiumonfractionalPDEs.htm Useful Links http://en.wikipedia.org/wiki/Fractional_calculus http://em.hhu.edu.cn/fda/ List of Presentations Engagement