[1] Bašić-Šiško, A., Dražić, I.: Global solution to a one-dimensional model of viscous and heat-conducting micropolar real gas flow. J. Math. Anal. Appl. 495 (2021), Article ID 124690, 26 pages. DOI 10.1016/j.jmaa.2020.124690 | MR 4172845 | Zbl 1462.35281

[2] Bašić-Šiško, A., Dražić, I.: Uniqueness of generalized solution to micropolar viscous real gas flow with homogeneous boundary conditions. Math. Methods Appl. Sci. 44 (2021), 4330-4341. DOI 10.1002/mma.7032 | MR 4235508 | Zbl 1473.76044

[3] Bašić-Šiško, A., Dražić, I.: Local existence for viscous reactive micropolar real gas flow and thermal explosion with homogeneous boundary conditions. J. Math. Anal. Appl. 509 (2022), Article ID 125988, 31 pages. DOI 10.1016/j.jmaa.2022.125988 | MR 4362867 | Zbl 1509.35207

[4] Bašić-Šiško, A., Dražić, I., Simčić, L.: One-dimensional model and numerical solution to the viscous and heat-conducting micropolar real gas flow with homogeneous boundary conditions. Math. Comput. Simul. 195 (2022), 71-87. DOI 10.1016/j.matcom.2021.12.024 | MR 4372809 | Zbl 07487705

[5] Chang, S., Duan, R.: The limits of coefficients of angular viscosity and microrotation viscosity to one-dimensional compressible Navier-Stokes equations for micropolar fluids model. J. Math. Anal. Appl. 516 (2022), Article ID 126462, 41 pages. DOI 10.1016/j.jmaa.2022.126462 | MR 4450883 | Zbl 1504.35219

[6] Cui, H., Yin, H.: Stationary solutions to the one-dimensional micropolar fluid model in a half line: Existence, stability and convergence rate. J. Math. Anal. Appl. 449 (2017), 464-489. DOI 10.1016/j.jmaa.2016.11.065 | MR 3595213 | Zbl 1360.35172

[7] Dong, J., Ju, Q.: Blow-up of smooth solutions to compressible quantum Navier-Stokes equations. Sci. Sin., Math. 50 (2020), 873-884 Chinese. DOI 10.1360/N012018-00134 | Zbl 1499.35117

[8] Dong, J., Xue, H., Lou, G.: Singularities of solutions to compressible Euler equations with damping. Eur. J. Mech., B, Fluids 76 (2019), 272-275. DOI 10.1016/j.euromechflu.2019.03.005 | MR 3926951 | Zbl 1469.35171

[9] Dong, J., Zhu, J., Wang, Y.: Blow-up for the compressible isentropic Navier-Stokes- Poisson equations. Czech. Math. J. 70 (2020), 9-19. DOI 10.21136/CMJ.2019.0156-18 | MR 4078344 | Zbl 1513.35449

[10] Dong, J., Zhu, J., Xue, H.: Blow-up of smooth solutions to the Cauchy problem for the viscous two-phase model. Math. Phys. Anal. Geom. 21 (2018), Article ID 20, 8 pages. DOI 10.1007/s11040-018-9279-z | MR 3835282 | Zbl 1394.76136

[11] Duan, R.: Global solutions for a one-dimensional compressible micropolar fluid model with zero heat conductivity. J. Math. Anal. Appl. 463 (2018), 477-495. DOI 10.1016/j.jmaa.2018.03.009 | MR 3785466 | Zbl 1390.35267

[12] Duan, R.: Global strong solution for initial-boundary value problem of one-dimensional compressible micropolar fluids with density dependent viscosity and temperature dependent heat conductivity. Nonlinear Anal., Real World Appl. 42 (2018), 71-92. DOI 10.1016/j.nonrwa.2017.12.006 | MR 3773352 | Zbl 1516.35330

[13] Eringen, A. C.: Theory of micropolar fluids. J. Math. Mech. 16 (1966), 1-18. DOI 10.1512/iumj.1967.16.16001 | MR 0204005

[14] Feng, Z., Zhu, C.: Global classical large solution to compressible viscous micropolar and heat-conducting fluids with vacuum. Discrete Contin. Dyn. Syst. 39 (2019), 3069-3097. DOI 10.3934/dcds.2019127 | MR 3959421 | Zbl 1420.35235

[15] Gao, J., Cui, H.: Large-time behavior of solutions to the inflow problem of the non-isentropic micropolar fluid model. Acta Math. Sci., Ser. B, Engl. Ed. 41 (2021), 1169-1195. DOI 10.1007/s10473-021-0410-z | MR 4266912 | Zbl 1513.35452

[16] Huang, L., Yang, X.-G., Lu, Y., Wang, T.: Global attractors for a nonlinear one-dimensional compressible viscous micropolar fluid model. Z. Angew. Math. Phys. 70 (2019), Article ID 40, 20 pages. DOI 10.1007/s00033-019-1083-5 | MR 3908857 | Zbl 1412.35220

[17] Jiu, Q., Wang, Y., Xin, Z.: Remarks on blow-up of smooth solutions to the compressible fluid with constant and degenerate viscosities. J. Differ. Equations 259 (2015), 2981-3003. DOI 10.1016/j.jde.2015.04.007 | MR 3360663 | Zbl 1319.35194

[18] {Ł}ukaszewicz, G.: Micropolar Fluids: Theory and Applications. Modeling and Simulation in Science, Engineering and Technology. Birkhäuser, Boston (1999). DOI 10.1007/978-1-4612-0641-5 | MR 1711268 | Zbl 0923.76003

[19] Mujaković, N.: One-dimensional flow of a compressible viscous micropolar fluid: A local existence theorem. Glas. Mat., III. Ser. 33 (1998), 71-91. MR 1652788 | Zbl 0912.35135

[20] Mujaković, N.: One-dimensional flow of a compressible viscous micropolar fluid: A global existence theorem. Glas. Mat., III. Ser. 33 (1998), 199-208. MR 1695531 | Zbl 0917.76004

[21] Mujaković, N.: Global in time estimates for one-dimensional compressible viscous micropolar fluid model. Glas. Mat., III. Ser. 40 (2005), 103-120. DOI 10.3336/gm.40.1.10 | MR 2195864 | Zbl 1082.35128

[22] Mujaković, N.: One-dimensional flow of a compressible viscous micropolar fluid: The Cauchy problem. Math. Commun. 10 (2005), 1-14. MR 2239387 | Zbl 1076.35103

[23] Mujaković, N.: Uniqueness of a solution of the Cauchy problem for one-dimensional compressible viscous micropolar fluid model. Appl. Math. E-Notes 6 (2006), 113-118. MR 2219158 | Zbl 1154.76045

[24] Mujaković, N.: Non-homogeneous boundary value problem for one-dimensional compressible viscous micropolar fluid model: A local existence theorem. Ann. Univ. Ferrara, Sez. VII, Sci. Mat. 53 (2007), 361-379. DOI 10.1007/s11565-007-0023-z | MR 2358235 | Zbl 1180.35007

[25] Mujaković, N.: Non-homogeneous boundary value problem for one-dimensional compressible viscous micropolar fluid model: A global existence theorem. Math. Inequal. Appl. 12 (2009), 651-662. DOI 10.7153/mia-12-49 | MR 2540984 | Zbl 1178.35007

[26] Mujaković, N.: 1-D compressible viscous micropolar fluid model with non-homogeneous boundary conditons for temperature: A local existence theorem. Nonlinear Anal., Real World Appl. 13 (2012), 1844-1853. DOI 10.1016/j.nonrwa.2011.12.012 | MR 2891014 | Zbl 1254.76122

[27] Mujaković, N.: The existence of a global solution for one dimensional compressible viscous micropolar fluid with non-homogeneous boundary conditions for temperature. Nonlinear Anal., Real World Appl. 19 (2014), 19-30. DOI 10.1016/j.nonrwa.2014.02.006 | MR 3206655 | Zbl 1300.35100

[28] Mujaković, N., Črnjarić-Žic, N.: Convergent finite difference scheme for 1D flow of compressible micropolar fluid. Int. J. Numer. Anal. Model. 12 (2015), 94-124. MR 3286458 | Zbl 1329.35251

[29] Qin, Y., Wang, T., Hu, G.: The Cauchy problem for a 1D compressible viscous micropolar fluid model: Analysis of the stabilization and the regularity. Nonlinear Anal., Real World Appl. 13 (2012), 1010-1029. DOI 10.1016/j.nonrwa.2010.10.023 | MR 2863933 | Zbl 1239.35127

[30] Sideris, T. C.: Formation of singularities in three-dimensional compressible fluids. Commun. Math. Phys. 101 (1985), 475-485. DOI 10.1007/BF01210741 | MR 0815196 | Zbl 0606.76088

[31] Wang, G., Guo, B., Fang, S.: Blow-up of the smooth solutions to the compressible Navier-Stokes equations. Math. Methods Appl. Sci. 40 (2017), 5262-5272. DOI 10.1002/mma.4384 | MR 3689262 | Zbl 1383.35034

[32] Xin, Z.: Blowup of smooth solutions to the compressible Navier-Stokes equations with compact density. Commun. Pure Appl. Math. 51 (1998), 229-240. DOI 10.1002/(SICI)1097-0312(199803)51:3<229::AID-CPA1>3.0.CO;2-C | MR 1488513 | Zbl 0937.35134

[33] Xin, Z., Yan, W.: On blowup of classical solutions to the compressible Navier-Stokes equations. Commun. Math. Phys. 321 (2013), 529-541. DOI 10.1007/s00220-012-1610-0 | MR 3063918 | Zbl 1287.35059