AeroELKuvshinskiiEV. Fundamental equations of the theory of elastic media with rotationally interacting particles. Sov Phys–Solid State (English translation from the 1960 Russian edition) 1961; 2: 1272–1281.
2.
AeroELKuvshinskiiEV. Continuum theory of asymmetric elasticity. Equilibrium of an isotropic body (in Russian). Fiz Tverd Tela1964; 6: 2689–2699.
3.
EringenAC. Linear theory of micropolar elasticity. J Math Mech1966; 15: 909–923.
4.
EringenAC. Theory of micropolar elasticity. Princeton: Princeton University Press, 1967.
5.
StojanovićR. Mechanics of polar continua: Theory and Applications (CISM Courses and Lectures, vol. 2). Wien: Springer, 1969.
6.
StojanovićR. Recent developments in the theory of polar continua (CISM Courses and Lectures, vol. 27). Wien: Springer, 1970.
7.
AeroELBulyginANKuvshinskiiEV. Asymmetric hydromechanics. J Appl Math Mech1965; 29: 333–346.
8.
EringenAC. Theory of micropolar fluids. J Math Mech1966; 16: 1–18.
9.
ŁukaszewiczG. Micropolar fluids: Theory and applications. Boston: Birkhäuser, 1999.
10.
EringenAC. Microcontinuum field theories - II. Fluent media. New York: Springer, 2001.
11.
AeroEL. The boundary value problem of asymmetric elasticity theory in quasi-classical approximation. J Appl Math Mech1972; 36: 261–269.
12.
ZakharovAVAeroEL. Statistical mechanical theory of polar fluids for all densities. Physica A1989; 160: 157–165.
13.
AeroELBessonovNMBulyginAN. Interlaminar friction and boundary lubrication in anisotropic liquids with rotational degrees of freedom. J Frict Wear1996; 17: 1–6.
14.
AeroELBessonovNMBulyginAN. Normal stresses and dissipation in anisotropic liquids with oriented particles. Fluid Dyn1997; 32: 561–566.
15.
AeroELBessonovNMBulyginAN. Anomalous properties of a liquid near the solid surface and moment theory. Colloid J1998; 60: 406–413.
16.
BessonJCailletaudGChabocheJLForestSBlétryM. Non-linear mechanics of materials (Solid Mechanics and its Applications, vol. 167). Dordrecht: Springer, 2010.
17.
ClaytonJD. Nonlinear mechanics of crystals (Solid Mechanics and its Applications, vol. 177). Dordrecht: Springer, 2011.
AeroELBessonovNMVeretennikovaTV. Magnetoelastic deformations of nematic liquid crystals and problems of visualizing and imaging information concerning inhomogeneous magnetic fields. J Opt Technol1998; 65: 550–552.
26.
AeroEL. New effects in nematic layers with tilted-boundary alignment under shear and compression. Crystallogr Rep1996; 41: 5–12.
27.
AeroELVakulenkoSA. The kinetics of non-linear orientational deformations in nematic liquid crystals in a uniform magnetic field. J Appl Math Mech1997; 61: 463–473.
28.
AeroEL. Nonlinear orientational oscillations of nematic liquid crystals in stabilizing and destabilizing magnetic fields. Crystallogr Rep1998; 43: 681–689.
29.
AeroEL. Nonlinear dynamics and kinetics of Fréedericksz transitions in nematic liquid crystals. Polym Sci A2005; 47: 762–771.
30.
de GennesPGProstJ. The physics of liquid crystals. Oxford: Clarendon Press, 1993.
31.
EricksenJL. Introduction to thermodynamics of solids. New York: Springer, 1998.
32.
AeroEL. Micromechanics of a double continuum in a model of a medium with variable periodic structure. J Eng Math2006; 55: 81–95.
33.
AeroELBulyginAN. Strongly nonlinear theory of nanostructure formation owing to elastic and nonelastic strains in crystalline solids. Mech Solids2007; 42: 807–822.
34.
PorubovAVAeroELMauginGA. Two approaches to study essentially nonlinear and dispersive properties of the internal structure of materials. Phys Rev E2009; 79: 046608.
35.
AeroELBulyginAN. Strong thermoelastic and temperature waves in crystalline lattice. Int J Eng Sci2011; 49: 1494–1501.
36.
AeroELBulyginANPavlovYV. Solutions of the three-dimensional sine-Gordon equation. Theor Math Phys2009; 158: 313–319.
37.
AeroELBulyginANPavlovYV. Functionally invariant solutions of nonlinear Klein–Fock–Gordon equation. Appl Math Comput2013; 223: 160–166.
