DataVXApplied Physics APaper
journal article·2025-01

Thermal waves based on the thermomass model due to mechanical damage with memory

Sudip Mondal, Abhik Sur

Applied Physics A· Volume 131· Issue 1
Publisher page
Bibliographic record

Abstract

No abstract is available for this record. The assistant can identify its topic from the title, but cannot infer the study’s results.

Source: Not provided · Quality: missing

Research context

OpenAlex topics: Thermoelastic and Magnetoelastic Phenomena · Nonlocal and gradient elasticity in micro/nano structures · High-pressure geophysics and materials

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (38)

Show source-provided references
1. L.M. Kachanov, Introduction to Continuum Damage Mechanics (Martinus Nijhoff Publishers, Dordrecht, 1986)10.1007/978-94-017-1957-5 ↗
2. L.M. Kachanov, Elastic Solids with Many Cracks and Related Problems. Adv. Appl. Mech. 30, 259–445 (1993). https://doi.org/10.1016/S0065-2156(08)70176-510.1016/S0065-2156(08)70176-5 ↗
3. M. Li, Y. Liu, T. Wang, F. Chu, Z. Peng, Adaptive synchronous demodulation transform with application to analyzing multicomponent signals for machinery fault diagnostics. Mech. Sys. Signal Process. 191, 110208 (2023). https://doi.org/10.1016/j.ymssp.2023.11020810.1016/j.ymssp.2023.110208 ↗
4. Y. Zhang, X. Yang, X. Wang, X. Zhuang, A micropolar peridynamic model with non-uniform horizon for static damage of solids considering different nonlocal enhancements. Theor. Appl. Fracture Mech. 113, 102930 (2021). https://doi.org/10.1016/j.tafmec.2021.10293010.1016/j.tafmec.2021.102930 ↗
5. M.A. Ezzat, A.A. El-Bary, State space approach of two-temperature magneto-thermoelasticity with thermal relaxation in a medium of perfect conductivity. Int. J. Eng. Sci. 47(4), 618–630 (2009). https://doi.org/10.1016/j.ijengsci.2008.12.01210.1016/j.ijengsci.2008.12.012 ↗
6. M.A. Ezzat, A.A. El-Bary, S. Ezzat, Combined heat and mass transfer for unsteady MHD flow of perfect conducting micropolar fluid with thermal relaxation. Energy Convers. Manag. 52(2), 934–945 (2011). https://doi.org/10.1016/j.enconman.2010.08.02110.1016/j.enconman.2010.08.021 ↗
7. M.A. Ezzat, A.S. El-Karamany, A.A. El-Bary, Two-temperature theory in Green-Naghdi thermoelasticity with fractional phase-lag heat transfer. Microsys. Technol. 24, 951–961 (2018). https://doi.org/10.1007/s00542-017-3425-610.1007/s00542-017-3425-6 ↗
8. M.A. Ezzat, A.A. El-Bary, Effects of variable thermal conductivity and fractional order of heat transfer on a perfect conducting infinitely long hollow cylinder. Int. J. Therm. Sci. 108, 62–69 (2016). https://doi.org/10.1016/j.ijthermalsci.2016.04.02010.1016/j.ijthermalsci.2016.04.020 ↗
9. M.A. Ezzat, A.S. El-Karamany, A.A. El-Bary, Generalized thermo-viscoelasticity with memory-dependent derivatives. Int. J. Mech. Sci. 89, 470–475 (2014). https://doi.org/10.1016/j.ijmecsci.2014.10.00610.1016/j.ijmecsci.2014.10.006 ↗
10. S. Das, R. Dutta, E.M. Cracium, A. Sur, M.S. Barak, V. Gupta, Size-dependent effect on the interaction of surface waves in micropolarthermoelastic medium with dual pore connectivity. Phys. Scr. 99, 065232 (2024). https://doi.org/10.1088/1402-4896/ad482910.1088/1402-4896/ad4829 ↗
11. A. Sur, S. Mondal, Nonlocal effects in a functionally graded thermoelastic layer due to volumetric absorption laser. Waves Random Complex Media 34(3), 1368–1388 (2021). https://doi.org/10.1080/17455030.2021.193828610.1080/17455030.2021.1938286 ↗
12. H. Wang, Y. Hou, Y. He, C. Wen, B. Giron-Palomares, Y. Duan, A physical-constrained decomposition method of infrared thermography pseudo restored heat flux approach based on ensemble Bayesian variance tensor fraction. IEEE Trans. Ind. Inform. 20(3), 3413–3424 (2024). https://doi.org/10.1109/TII.2023.329386310.1109/TII.2023.3293863 ↗
13. J.F. Dong, Z.W. Guan, H.K. Chai, Q.Y. Wang, High temperature behaviour of basalt fibre-steel tube reinforced concrete columns with recycled aggregates under monotonous and fatigue loading. Construct. Building Mater. 389, 131737 (2023). https://doi.org/10.1016/j.conbuildmat.2023.13173710.1016/j.conbuildmat.2023.131737 ↗
14. M. Chester, Second sound in solids. Phys Rev. (2013). https://doi.org/10.1103/PhysRev.131.201310.1103/PhysRev.131.2013 ↗
15. H.M. Youssef, A novel theory of generalized thermoelasticity based on thermomass motion and two-temperature heat conduction. J. Therm. Stress. 44(2), 133–148 (2021). https://doi.org/10.1080/01495739.2020.183824710.1080/01495739.2020.1838247 ↗
16. M.R. Eslami, R.B. Hetnarski, J. Ignaczak, N. Noda, N. Sumi, Y. Tanigawa, Theory of Elasticity and Thermal Stresses (Springer, Dordrecht, 2013)10.1007/978-94-007-6356-2 ↗
17. H. Lord, Y. Shulman, A generalized dynamic theory of Thermoelasticity. J. Mech. Phys. Solids 15, 299–309 (1967). https://doi.org/10.1016/0022-5096(67)90024-510.1016/0022-5096(67)90024-5 ↗
18. A.E. Green, K.A. Lindsay, Thermoelasticity. J. Elast. 2, 1–7 (1972). https://doi.org/10.1007/BF0004568910.1007/BF00045689 ↗
19. M.A. Biot, Thermoelasticity and irreversible thermodyamics. J. Appl. Phys. 27(3), 240–253 (1956). https://doi.org/10.1063/1.172235110.1063/1.1722351 ↗
20. W.B. Lor, H.S. Chu, Hyperbolic heat conduction in thin-film high $$T_c$$ superconductors with interface thermal resistance. Cryogenics 39(9), 739–750 (1999). https://doi.org/10.1016/S0011-2275(99)00085-510.1016/S0011-2275(99)00085-5 ↗
21. M. Lewandowska, L. Malinowski, An analytical solution of the hyperbolic heat conduction equation for the case of a finite medium symmetrically heated on both sides. Int. Commun. Heat Mass Transf. 33(1), 61–69 (2006). https://doi.org/10.1016/j.icheatmasstransfer.2005.08.00410.1016/j.icheatmasstransfer.2005.08.004 ↗
22. J.L. Wang, H.F. Li, Surpassing the fractional derivative: concept of the memory-dependent derivative. Comput. Math. Appl. 62, 1562–1567 (2011). https://doi.org/10.1016/j.camwa.2011.04.02810.1016/j.camwa.2011.04.028 ↗
23. A.S. El-Karamany, M.A. Ezzat, Thermoelastic diffusion with memory-dependent derivative. J. Therm. Stress 9(9), 1035–1050 (2016). https://doi.org/10.1080/01495739.2016.119284710.1080/01495739.2016.1192847 ↗
24. A. Sur, Magneto-photo-thermoelastic interaction in a slim strip characterized by hereditary features with two relaxation times. Mech. Time Dep. Mater. (2023). https://doi.org/10.1007/s11043-023-09658-010.1007/s11043-023-09658-0 ↗
25. Y. Zhang, X. Xu, Predicting the thermal conductivity enhancement of nanofluids using computational intelligence. Phys. Lett. A 384(20), 126500 (2020). https://doi.org/10.1016/j.physleta.2020.12650010.1016/j.physleta.2020.126500 ↗
26. D.J. Halsted, D.E. Brown, Zakian’s technique for inverting Laplace transforms. Chem. Eng. J. 3, 312 (1972)10.1016/0300-9467(72)85037-8 ↗
27. H.D. Wang, Theoretical and Experimental Studies on Non-Fourier Heat Conduction Based on Thermomass Theory (Springer, Berlin, Heidelberg, 2014)10.1007/978-3-642-53977-0 ↗
28. Z.Y.C.B. Guo, M. Wang, General heat conduction equations based on the thermomass theory. Front. Heat Mass Transf. (FHMT) 1(1), 1–8 (2010). https://doi.org/10.5098/hmt.v1.1.300410.5098/hmt.v1.1.3004 ↗
29. Y. Dong, Z. Guo, Entropy analyses for hyperbolic heat conduction based on the thermomass model. Int. J. Heat Mass Transf. 54(9–10), 1924–1929 (2011). https://doi.org/10.1016/j.ijheatmasstransfer.2011.01.01110.1016/j.ijheatmasstransfer.2011.01.011 ↗
30. Y. Dong, B.Y. Cao, Z.Y. Guo, Generalized heat conduction laws based on thermomass theory and phonon hydrodynamics. J. Appl. Phys. 110(6), 063504 (2011). https://doi.org/10.1063/1.363411310.1063/1.3634113 ↗
31. H.M. Youssef, E.A.N. Al-Lehaibi, General generalized thermoelasticity theory (GGTT). J. Therm. Anal. Calorim. 148, 5917–5926 (2023). https://doi.org/10.1007/s10973-023-12144-x10.1007/s10973-023-12144-x ↗
32. A. Sur, I.A. Abbas, Thermomechanical interaction in a living tissue due to variable thermal loading with memory. ZAMM- J. Appl. Math. Mech. (2024). https://doi.org/10.1002/zamm.20240039810.1002/zamm.202400398 ↗
33. A. Sur, Elasto thermo-diffusion in a slim strip revisited with new definition of nonlocal heat conduction. Int. J. Appl. Comput. Math. (2024). https://doi.org/10.1007/s40819-024-01775-910.1007/s40819-024-01775-9 ↗
34. S. Mondal, A. Sur, Modeling of nonlocal Caputo-Fabrizio integral models in a nanoscale resonator. Int. J. Comput. Methods. Eng. Sci. Mech. (2024). https://doi.org/10.1080/15502287.2024.237278510.1080/15502287.2024.2372785 ↗
35. M.A. Ezzat, A.S. El-Karamany, A.A. El-Bary, Generalized thermoelasticity with memory-dependent derivatives involving two temperatures. Mech. Adv. Mater. Struct. 23, 545–553 (2016). https://doi.org/10.1080/15376494.2015.100718910.1080/15376494.2015.1007189 ↗
36. M.A. Ezzat, A.S. El-Karamany, A.A. El-Bary, Modeling of memory-dependent derivative in generalized thermoelasticity. Euro. Phys. J. Plus 131, 372 (2016). https://doi.org/10.1140/epjp/i2016-16372-310.1140/epjp/i2016-16372-3 ↗
37. H.M. Youssef, E.A. Al-Lehaibi, State-space approach of two-temperature generalized thermoelasticity of one-dimensional problem. Int. J. Solids Struct. 44, 1550–1562 (2007). https://doi.org/10.1016/j.ijsolstr.2006.06.03510.1016/j.ijsolstr.2006.06.035 ↗
38. A.C. Eringen, Nonlocal Continum Field Theories (Springer, New York, 2002)