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Numerical Heat Transfer, Part A: Applications
An International Journal of Computation and Methodology
Volume 73, 2018 - Issue 8
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Original Articles

A geometric study on shell side heat transfer and flow resistance of a six-start spirally corrugated tube

, , , , & ORCID Icon
Pages 565-582 | Received 16 Mar 2018, Accepted 27 Mar 2018, Published online: 29 May 2018

Figures & data

Figure 1. Geometries of a six-start spirally corrugated tube. (a) Geometric model of tube and (b) Geometric parameters of tube.

Figure 1. Geometries of a six-start spirally corrugated tube. (a) Geometric model of tube and (b) Geometric parameters of tube.

Figure 2. Shell side flow channel model of a six-start spirally corrugated tube.

Figure 2. Shell side flow channel model of a six-start spirally corrugated tube.

Figure 3. Results of validity verification.

Figure 3. Results of validity verification.

Table 1. Geometric parameters of six-start spirally corrugated tubes with different pitches.

Table 2. Shell side Nusselt number of six-start spirally corrugated tubes with different pitches.

Figure 4. Ratio of Nuc/Nus between six-start spirally corrugated tubes and smooth tubes.

Figure 4. Ratio of Nuc/Nus between six-start spirally corrugated tubes and smooth tubes.

Figure 5. Secondary velocities of six-start spirally corrugated tubes with different pitches.

Figure 5. Secondary velocities of six-start spirally corrugated tubes with different pitches.

Figure 6. Shell side vorticities of six-start spirally corrugated tubes with different pitches.

Figure 6. Shell side vorticities of six-start spirally corrugated tubes with different pitches.

Figure 7. Shell side temperature distribution of six-start spirally corrugated tubes with different pitches.

Figure 7. Shell side temperature distribution of six-start spirally corrugated tubes with different pitches.

Figure 8. The shell side flow resistance coefficients of six-start spirally corrugated tubes with different pitches.

Figure 8. The shell side flow resistance coefficients of six-start spirally corrugated tubes with different pitches.

Figure 9. Ratio of the shell side flow resistance coefficient (fc/fs) between six-start spirally corrugated tubes and smooth tubes.

Figure 9. Ratio of the shell side flow resistance coefficient (fc/fs) between six-start spirally corrugated tubes and smooth tubes.

Table 3. Geometric parameters of six-start spirally corrugated tubes with different corrugation depths.

Table 4. Shell side Nusselt number of six-start spirally corrugated tubes with different corrugation depths.

Figure 10. Ratio of Nuc/Nus between six-start spirally corrugated tubes and smooth tubes.

Figure 10. Ratio of Nuc/Nus between six-start spirally corrugated tubes and smooth tubes.

Figure 11. The shell side flow resistance coefficient of the six-start spirally corrugated tubes with different corrugation depths.

Figure 11. The shell side flow resistance coefficient of the six-start spirally corrugated tubes with different corrugation depths.

Figure 12. Ratio of the shell side flow resistance coefficient (fc/fs) between six-start spirally corrugated tubes and the smooth tubes (a) Model of Nusselt number (b) Model of flow resistance coefficient.

Figure 12. Ratio of the shell side flow resistance coefficient (fc/fs) between six-start spirally corrugated tubes and the smooth tubes (a) Model of Nusselt number (b) Model of flow resistance coefficient.

Figure 13. Residual plots of regression models (a) Model of Nusselt number and (b) Model of flow resistance coeffitient.

Figure 13. Residual plots of regression models (a) Model of Nusselt number and (b) Model of flow resistance coeffitient.

Figure 14. Relative errors between derived and simulaed. (a) Relative errors of Nu and (b) Relative errors of f.

Figure 14. Relative errors between derived and simulaed. (a) Relative errors of Nu and (b) Relative errors of f.