International Symposium on Fractional Calculus 
January 913, University of Otago, New Zealand 
Program 

Mon 
Tue 
Wed 
Thu 
Fri 
9:009:50 
From Diffusion to Anomalous Diffusion: A Century after Einstein’s Brownian Motion 
Power Laws in Continuous Time Random Walks and the Distinguished Role of the MittagLeffler Waiting Time Density 
A Survey of Finite Difference Methods for Fractional Diffusion Equations 
From Fractals to Fractional Vector Calculus: Measurement in the Correct Metric

Quasilinear Fractional Evolution Equations and Continuous Interpolation Spaces 
10:0010:50 
On Generalized Coupled Continuous Time Random Walks

Diffusion Regimes in Brownian Motion Induced by the Basset History Force 
A Finite Element Method for a Fractional Diffusion Equation 
The Mathematical Statistics of a second Order Stationary Process, with Potential Applications to Permeability of Heterogeneous Sediments and Velocity in Turbulent Flow

Some Problems Concerning Asymptotic Properties and Selfsimilar Solutions for Nonlinear Evolution Equations Driven by Infinitesimal Generators of Levy Processes 
Tea 





11:3012:20 
Continuous Time Random Walk Limits with Finite Mean Waiting Times 
Fractional Mechanics 
Numerical Methods for Fractional Order PDE’s 
Generalized Hydrodynamics, Renormalization, Fractional Equations and the CTRW

A Fractional Diffusion Model for Dispersal of Airborne Seeds and Operator Splitting

Lunch 





14:0014:50 
Burning Questions on Levy Flights 
Hike to top of Mt Cargill 
Solution of a Fractional ReactionDiffusion Equation with Linear Reaction Kinetics 
Excursion to Peninsula 
Trapping Reactions: Consequences of Subdiffusion 
15:0015:50 
Fractional Kinetic Equations for “Tame” Levy Flights 
Fractional ReactionDiffusion Equations and Pattern Formation 
Fractional differential equations and their applications to cell biology 

Tea 




16:2017:10 
Stochastic Processes of Variable Fractional Order: Dirichlet Forms and Feller Processes 

Fractional Calculus Models in Finance 



Dinner at Speights Alehouse 7 pm 
