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Maritime Policy & Management
The flagship journal of international shipping and port research
Volume 51, 2024 - Issue 5
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Research Article

Analysis and forecasting of the dry bulk shipping market: structural VAR models using FFA-spot-time charter rates

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Pages 717-744 | Received 13 Dec 2022, Accepted 20 Mar 2024, Published online: 27 May 2024

Figures & data

Figure 1. Determination of spot and FFA rates.

Source: Authors
Figure 1. Determination of spot and FFA rates.

Table 1. Summary of yearly dataset.

Figure 2. Movements of demand (cargo), supply (fleet), and price (BDI) in dry bulk shipping market.

Note: The values of the three variables in 1990 are set to be 100.
Source: Clarksons
Figure 2. Movements of demand (cargo), supply (fleet), and price (BDI) in dry bulk shipping market.

Table 2. Results of the unit root test for log-level and log-differenced data in yearly dataset.

Table 3. Results of cointegration tests and VECM estimation for yearly dataset.

Table 4. Granger–causality test results of log-level FFA, spot, and TC rates.

Table 5. Results of cointegration tests for weekly dataset.

Table 6. Summary of the weekly dataset.

Figure 3. Movements of the weekly spot, FFA, and TC rates of panamax.

Source: Authors’ calculations from Baltic Exchange and Clarksons Research data.
Figure 3. Movements of the weekly spot, FFA, and TC rates of panamax.

Table 7. Correlations among the spot, FFA, and TC rates of the three bulk markets.

Table 8. Results of the unit root test for log-level and log-differenced data.

Figure 4. Movements of the log-differenced data of weekly panamax spot, FFA, and TC rates.

Source: Authors’ calculations from Baltic Exchange and Clarksons Research data.
Figure 4. Movements of the log-differenced data of weekly panamax spot, FFA, and TC rates.

Table 9. Correlations of log-differenced data for the spot, FFA, and TC rates in the three bulk markets.

Table 10. Optimal lag length selected by AIC, SC, and HQ criteria.

Table 11. LM tests for no autocorrelation in error terms.

Table 12. White heteroskedasticity (null hypothesis: no heteroskedasticity) tests in covariance matrix.

Figure 5. Accumulated impulse response analyses of structural VAR model 1.

The blue lines are responses to permanent shock, the dotted red lines to seasonal shock, and the dashed black lines to post—two-period permanent shock. The horizontal axis means the considered periods and the vertical axis measures the responses of logarithmic values of the considered variables.
Figure 5. Accumulated impulse response analyses of structural VAR model 1.

Figure 6. Forecast error variance decomposition of structural VAR model 1.

The blue lines are the fraction of the forecast error due to permanent shock, the dotted red lines are the error due to seasonal shock, and the dashed black lines are the error due to post—two-period permanent shock. The horizontal axis means the considered periods and the vertical axis measures the percentage portions of the considered shocks in the forecast errors.
Figure 6. Forecast error variance decomposition of structural VAR model 1.

Figure 7. Accumulated impulse response analyses from structural VAR model 2.

The blue lines are for responses to permanent shock, the dotted red lines, to seasonal shock, and the dashed black lines, to post—one-period permanent shock. The horizontal axis means the considered periods and the vertical axis measures the responses of logarithmic values of the considered variables
Figure 7. Accumulated impulse response analyses from structural VAR model 2.

Table 13. Standard deviations for each structural shock under structural VAR model 1.

Table 14. Standard deviations for each structural shock under structural VAR model 2.

Table 15. In-sample comparisons of forecasting accuracy between VAR models.

Table 16. Out-of-sample comparisons of forecasting accuracy between VAR models.

Table 17. Comparisons of forecast directions with the VAR and VAR B-N methods.

Table 18. Comparisons of forecasting directions based on signals conditional on the forecasts generated by the VAR model.