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Articles

An inverse problem for a family of time fractional diffusion equations

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Pages 1299-1322 | Received 08 Oct 2015, Accepted 28 Oct 2016, Published online: 10 Nov 2016

Figures & data

Figure 1. (a) Plot of noisy data ψ~(x) and the plot of ψ(x). (b) For α=3, β=0.25, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 1. (a) Plot of noisy data ψ~(x) and the plot of ψ(x). (b) For α=3, β=0.25, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 2. (a) For α=3, β=0.5, plot of f~(x)(-) and plot of f(x) (·-·-) (b) For α=3, β=0.75, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 2. (a) For α=3, β=0.5, plot of f~(x)(-) and plot of f(x) (·-·-) (b) For α=3, β=0.75, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 3. (a) Plot of noisy data ψ~(x) and the plot ψ(x)=0. (b) For α=2 and β=0.25, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 3. (a) Plot of noisy data ψ~(x) and the plot ψ(x)=0. (b) For α=2 and β=0.25, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 4. (a) For α=2 and β=0.5, plot of f~(x)(-) and plot of f(x) (·-·-) (b) For α=2 and β=0.75, plot of f~(x)(-) and plot of f(x) (·-·-).

Figure 4. (a) For α=2 and β=0.5, plot of f~(x)(-) and plot of f(x) (·-·-) (b) For α=2 and β=0.75, plot of f~(x)(-) and plot of f(x) (·-·-).

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