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1. Shukhov V.G. Iskusstvo konstruktsii / Pod. red. R. Grefe, O. Perchi, F. Shukhov, i dr. M.: Mir, 1994. 192 s.
2. Beckh M. Hyperbolic Structures: Shukhov's Lattice Towers – Forerunners of Modern Lightweight Construction. Chichester: John Wiley & Sons, 2015. 152 p.
3. Vasiliev V.V., Barynin V.A. and Rasin A.F. Anisogrid Lattice Structures – Survey of Development and Application // Composite structures, 2001. V. 54. N. 2-3. P. 361-370.
4. Vasiliev V.V., Barynin V.A. and Razin A.F. Anisogrid Composite Lattice Structures – Development and Aerospace Applications // Composite structures, 2012. V. 94. N. 3. P. 1117-1127.
5. Vasil'ev V.V., Razin A.F. Perspektivy primeneniya setchatykh kompozitnykh kon- struktsij v grazhdanskoj aviatsii // Polet. 20106. N. 11-12. C. 3–12.
6. Azarov A.V. Kontinual'nye i diskretnye modeli setchatykh kompozitnykh tsilin- dricheskikh obolochek// Mekhanika kompozitsionnykh materialov i konstruktsij. T. 18. N. 1. S. 121–130.
7. Li W.J., Laurencin C.T., Caterson E.J., Tuan R.S. and Ko F.K. Electrospun Nanofibrous Structure: a Novel Scaffold for Tissue Engineering// J. of Biomedical Materials Research Part A. 2002. V.60. N. 4. P.613-621.
8. Wożniak Cz. Lattice Surface Structures (in Polish). Warsaw: PWN, 1970. 373 p.
9. Kleiber M., Wożniak Cz. Nonlinear Mechanics of Structures. Warszawa: Polish Scientific Publishers and Dordrecht: Kluwer Acadcmic Publishers, 1991. 459 p.
10. Pshenichnov G. I. A Theory of Latticed Plates and Shells. Singapore: World Scientific, 1993. 309 p.
11. Eliseev V.V. Mekhanika uprugikh tel. SPb, 1999. 341 c.
12. Antman S. S. Nonlinear Problems of Elasticity. (2nd ed.). New York: Springer, 2005. 835 c.
13. Eremeyev V. A., Lebedev L. P., Altenbach H. Foundations of Micropolar Mechanics. Heidelberg: Springer, 2013. 152 p.
14. Libai A., Simmonds J. G. The Nonlinear Theory of Elastic Shells (2nd ed.). Cambridge: Cambridge University Press, 1998. 560 pp.
15. Chróścielewski J., Makowski J., Pietraszkiewicz W. Statyka i dynamika powłok wielopłatowych. Nieliniowa teoria i metoda elementów skończonych. Warszawa: IPPT PAN, 2004. 612 p.
16. Eremeev V.A., Zubov L.M. Mekhanika uprugikh obolochek. M.: Nauka, 280 c.
17. Burzyński S., Chróścielewski J., Daszkiewicz K., Witkowski W. Geometrically nonlinear FEM analysis of FGM shells based on neutral physical surface approach in 6-parameter shell theory// Compos. Part B: Eng. 2016. V. 107. P. 203–213.
18. Burzyński S., Chróścielewski J., Witkowski W. Geometrically Nonlinear FEM Analysis of 6-parameter Resultant Shell Theory Based on 2-D Cosserat Constitutive Model// ZAMM. 2016. V. 96. N. 2. P. 191–204.
19. Chróścielewski J., Sabik A., Sobczyk B., Witkowski W. Nonlinear FEM 2D failure onset prediction of composite shells based on 6-parameter shell theory// Thin-Walled Struct. 2016. V. 105. P. 207–219.
20. Chróścielewski J. W. Witkowski W. On some Constitutive Equations for Micropolar Plates// ZAMM. 2010. V. 90. N 1. P. 53–64.
21. Chróścielewski J., Pietraszkiewicz W., Witkowski W. On Shear Correction Factors in the Non-linear Theory of Elastic Shells// Int. J. Solids Struct. 2010. V. 47. N. 25. P. 3537–3545.
22. Pietraszkiewicz W. The Resultant Linear Six-field Theory of Elastic Shells: What it Brings to the Classical Linear Shell Models? // ZAMM. 2016. V. 96. N. 8. P. 899–915.
23. Lur'e A. I. Nelinejnaya teoriya uprugosti. M.: Nauka, 1980. 512 c.
24. Lebedev L.P., Cloud M.J, Eremeyev V.A. Tensor Analysis with Applications in Mechanics. New Jersey et al.: World Scientific, 2010. 363 p.
25. Eremeyev V. A., Pietraszkiewicz W. Local Symmetry Group in the General Theory of Elastic Shells // J. Elast. 2006. V. 85. N. 2. P. 125–152.
26. Pietraszkiewicz W., Eremeyev V.A. On Natural Strain Measures of the Non-linear Micropolar Continuum // Int. J. Solids and Struct. 2009. V. 46. N. 3-4. P. 774–787.
27. Valanis K.C., Landel R.F. The Strain-Energy Function of a Hyperelastic Material in Terms of the Extension Ratios// Journal of Applied Physics, 1967. V. 38. N 7. P. 2997–3002.
28. Eremeyev V.A. On Characterization of an Elastic Network within the Six-Parameter Shell Theory/ In: W. Pietraszkiewicz, W. Witkowski (Eds). Shell Structures: Theory and Applications, Boca-Raton: CRC Press, 2018. P. 81–84.
29. dell'Isola F., Steigman D. A Two-dimensional Gradient-Elasticity Theory for Woven Fabrics// J. Elast. 2015. V. 118. N. 1. P. 113–125.
30. Placidi L., Barchiesi E., Turco E., Rizzi N. L. A Review on 2D Models for the Description of Pantographic Fabrics// ZAMP. 2016. V. 67. N 5. P. 121–140.