Erkan Nane, Ph.D.
Affiliations: | 2006 | Purdue University, West Lafayette, IN, United States |
Area:
MathematicsGoogle:
"Erkan Nane"Parents
Sign in to add mentor| Rodrigo Banuelos | grad student | 2006 | Purdue | |
| (Iterated Brownian motion: Lifetime asymptotics and isoperimetric -type inequalities.) | ||||
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Publications
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| Meng X, Nane E. (2020) Space-time fractional stochastic partial differential equations with Lévy noise Fractional Calculus and Applied Analysis. 23: 224-249 |
| Nane E, Nwaeze ER, Omaba ME. (2020) Asymptotic behaviour of solution and non-existence of global solution to a class of conformable time-fractional stochastic equation Statistics & Probability Letters. 163: 108792 |
| Guerngar N, Nane E. (2020) Moment bounds of a class of stochastic heat equations driven by space–time colored noise in bounded domains Stochastic Processes and Their Applications. 130: 6246-6270 |
| Asogwa SA, Mijena JB, Nane E. (2020) Blow-Up Results for Space-Time Fractional Stochastic Partial Differential Equations Potential Analysis. 53: 1-30 |
| Asogwa SA, Foondun M, Mijena JB, et al. (2020) Critical parameters for reaction-diffusion equations involving space-time fractional derivatives Nodea-Nonlinear Differential Equations and Applications. 27: 30 |
| Foondun M, Liu W, Nane E. (2019) Some non-existence results for a class of stochastic partial differential equations Journal of Differential Equations. 266: 2575-2596 |
| Nane E, Tuan NH. (2018) Approximate Solutions of Inverse Problems for Nonlinear Space Fractional Diffusion Equations with Randomly Perturbed Data Siam/Asa Journal On Uncertainty Quantification. 6: 302-338 |
| Kirane M, Nane E, Tuan NH. (2018) On A Backward Problem For Multidimensional Ginzburg-Landau Equation With Random Data Inverse Problems. 34: 15008 |
| Nane E, Tuan NH, Tuan NH. (2018) A random regularized approximate solution of the inverse problem for Burgers’ equation Statistics & Probability Letters. 132: 46-54 |
| Dang DT, Nane E, Nguyen DM, et al. (2018) Continuity of solutions of a class of fractional equations Potential Analysis. 49: 423-478 |