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[6] Fuka J.: Das zweite Problem der ebenen Elastizitätstheorie für inkompressible Körper. Aplikace Matematiky 7, 1, pp. 21 - 36, 1962. MR 0141270 | Zbl 0112.39102

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[11] Golecki J.: The stress function for a two-dimensional incompressible non-homogeneous body in the case of plane stress. Bull. Acad. Pol. Scien. Ser. Scien. Tech. (Polska Akad. Nauk - Warsaw), 7, 6, pp. 371-375, 1959.

[12] Golecki J.: On the assumption of incompressibility in plane problems of the theory of elasticity. Arch. Mech. Stos. (Appl. Mech. Arch.), 9, 3, pp. 297-301, 1959. MR 0105875 | Zbl 0086.18605

[13] Golecki J.: Displacement functions for an isotropic, incompressible elastic solid. Bull. Acad. Pol. Scien., Ser. Scien. Tech. (Polska Akad. Nauk- Warsaw), 7, 4, pp. 265-271, 1959.

[14] Golecki J.: On a certain form of solution of static elasticity theory. Bull. Acad. Pol. Scien., Ser. Scien. Tech. (Polska Akad. Nauk - Warsaw), 9, 3, pp. 139-143, 1961.

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[16] Golecki J.: On a certain form of solution of the equations of dynamic theory of elasticity. Bull. Acad. Pol. Scien., Ser. Scien. Tech. (Polska Akad. Nauk - Warsaw), 10, 1, pp. 7-16, 1962. Zbl 0166.21303

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[18] Golecki J.: Traction boundary problem for elastic half-plane with variable Poisson's ratio. Israel Journal of Technology, 7, 4, pp. 291-296, 1969. Zbl 0194.26203

[19] Golecki J.: On non-radial stress distribution in nonhomogeneous elastic half-plane under concentrated load. Meccanica, 6, 3, pp. 147-156, 1971; Report TDM 71 - 03, Department of Mechanics, Technion - Israel Institute of Technology, Haifa, Israel, 1971.

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[21] Golecki J.: Mean-stress approach in two-dimensional elasticity. (normal regions). Report TDM 73 - 06, Department of Mechanics, Technion - Israel Institute of Technology, Haifa, Israel, 1973.

[22] Golecki J.: Mean-stress approach in two-dimensional elasticity. (star-shaped regions). Report TDM 73 - 09. Department of Mechanics, Technion- Israel Institute of Technology, Haifa, Israel, 1973.

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[24] Golecki J.: On many-valuedness of the Neuber-Papkovich solution in two-dimensional elasticity. Mechanics Research Communications, No. 2, 1974 (in print). Zbl 0356.73019

[25] Golecki J., and Jeffrey A.: Two-dimensional dynamical problems for incompressible isotropic linear elastic solids with time dependent moduli and variable density. Acta Mechanica, 5, pp. 118-130. 1968. DOI 10.1007/BF01178827

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[29] Herrmann L. R., Toms R. M.: A reformulation of the elastic field equation in terms of displacements, valid for all admissible values of Poisson's ratio. J. Appl. Mech. 31 E, pp. 140-141, 1964. DOI 10.1115/1.3629536

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[45] Wallis F. R.: Stress analysis of incompressible solids of revolution by point matching. Journal of Spacecraft and Rockets, 6, pp. 86-87, 1969. DOI 10.2514/3.29540

[46] Walek Z.: Analysis of investigation results on Almansi's problem. (in Polish). Report, Department of Strength of Materials, Academy of Mining and Metallurgy in Cracow, 1968.

[47] Westergaard H. M.: Effects of a change of Poisson's ratio analyzed by twinned gradients. J. Applied Mechanics, pp. A-113 - A-116, 1940. MR 0003159 | Zbl 0063.08221

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[49] De Wit R.: The continuum theory of stationary dislocations. Solid State Physics, F. Seitz and D. Turbull (Eds.), pp. 249-292, Academic Press, New York, London, 1960.

[50] Yeh, Gordon C. K.: A comparison of various elasticity formulations valid for admissible value of Poisson's ratio. Astronautica Acta, 14, pp. 317-326, 1969.