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Articles

Fourier truncation method for the non-homogeneous time fractional backward heat conduction problem

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Pages 402-426 | Received 21 Aug 2018, Accepted 02 Feb 2019, Published online: 19 Feb 2019

Figures & data

Figure 1. Exact and truncated solution for different δ with α=0.05.

Figure 1. Exact and truncated solution for different δ with α=0.05.

Figure 2. Exact and truncated solution for different δ with α=0.2.

Figure 2. Exact and truncated solution for different δ with α=0.2.

Figure 3. Exact and truncated solution for different δ with α=0.4.

Figure 3. Exact and truncated solution for different δ with α=0.4.

Figure 4. Exact and truncated solution for different δ with α=0.6.

Figure 4. Exact and truncated solution for different δ with α=0.6.

Figure 5. Exact and truncated solution for different δ with α=0.8.

Figure 5. Exact and truncated solution for different δ with α=0.8.

Figure 6. Exact and truncated solution for different δ with α=0.95.

Figure 6. Exact and truncated solution for different δ with α=0.95.

Figure 7. Exact and truncated solution for different δ with α=0.05.

Figure 7. Exact and truncated solution for different δ with α=0.05.

Figure 8. Exact and truncated solution for different δ with α=0.2.

Figure 8. Exact and truncated solution for different δ with α=0.2.

Figure 9. Exact and truncated solution for different δ with α=0.4.

Figure 9. Exact and truncated solution for different δ with α=0.4.

Figure 10. Exact and truncated solution for different δ with α=0.6.

Figure 10. Exact and truncated solution for different δ with α=0.6.

Figure 11. Exact and truncated solution for different δ with α=0.8.

Figure 11. Exact and truncated solution for different δ with α=0.8.

Figure 12. Exact and truncated solution for different δ with α=0.95.

Figure 12. Exact and truncated solution for different δ with α=0.95.

Table 1. Relative and absolute error estimates for different δ and α values.

Table 2. Relative and absolute error estimates for different δ and α values.

Table 3. Relative and absolute error estimates for different δ and α values.

Table 4. Relative and absolute error estimates for different δ and α values.

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