[1]
J.D. Ferry, Viscoelastic properties of polymers, J. Wiley and Sons, New York, (1961).
Google Scholar
[2]
R.J. Farris, Polymer networks structural and mechanical properties, article, in: A. J. Chomps, S. Newman (Eds. ), Plenum Press, New York, 1971, pp.341-394.
Google Scholar
[3]
Z. Sobotka, Rheology of materials and structures, Academia, Prague, 1981. (in Czech).
Google Scholar
[4]
T.D. Schermergor, Rheological characteristics of viscoelastic materials having non-symmetrical spectra, MTT, Moscow, 1967. (in Russian).
Google Scholar
[5]
J. Hajek, Deformation of concrete structures, VEDA, Bratislava, 1994. (in Slovak).
Google Scholar
[6]
N.J. Rabotnov, Creep of structural elements, Nauka, Moscow, 1966. (in Russian).
Google Scholar
[7]
N. Ch. Arutjunian, Some questions in creep theory, Gostechizdat, Moscow, 1952. (in Russian).
Google Scholar
[8]
Yu.K. Zaretskiy, Soil viscoplasticity and design of structures, Balkema, Rotterdam, (1993).
Google Scholar
[9]
J.E. Prokopovic, A. V. Zedgenidze, Numerical theory of creep, Strojizdat, Moscow, 1980. (in Russian).
Google Scholar
[10]
J. Sumec, I. Veghova, Constitutive equations in linear viscoelasticity, in: Proceedings of an International Conference on New Trends in Statics and Dynamics of Buildings, October 21-22, 2010, STU Bratislava, Slovakia.
Google Scholar
[11]
R.M. Christensen, Theory of viscoelasticity, An Introduction, Mir, Moscow, 1974. (in Russian).
Google Scholar
[12]
B. Coleman, W. Noll, Foundation of linear viscoelasticity, Review of Modern Physics 33 (1961) 239-249.
Google Scholar
[13]
J. Brilla, Linear viscoelastic bending of anisotropic plates, ZAMM Sonderheft XLVIII, (1968).
Google Scholar
[14]
A.E. Green, R. S. Rivlin, The mechanics of non-linear materials with Memory, Arch. Mech. Anal. 1 (1957) Part I; 2 (1959) Part II, 5 (1960) Part III.
DOI: 10.1007/bf00284166
Google Scholar
[15]
R.M. Christensen, On obtaining solutions in non-linear viscoelasticity, J. Appl. Mech. 35 (1968).
Google Scholar
[16]
J. Bena, E. Kossaczky, Foundations of the modeling theory, VEDA, Bratislava, 1981. (in Slovak).
Google Scholar
[17]
J. Sumec, I. Veghova, Models and modeling of phenomena transport a continuous bodies, in: Proceedings of an International Conference on New Trends in Statics and Dynamics of Buildings, October 15-16, 2015, STU Bratislava, Slovakia.
Google Scholar
[18]
E.H. Lee, Stress analysis in viscoelastic bodies, Quart. of Appl. Math. 13 (1955) 183-190.
Google Scholar
[19]
J. Dijani, B. Fayolle, P. Gilormini, A review on the mullins effect, European Polymer J. (2009).
Google Scholar
[20]
B. Coleman, Thermodynamics of materials with memory, Arch. Rat. Mech. and Anal. 17 (1964), 1-46.
Google Scholar
[21]
F. Riesz, B. Sz-Nagy, Functional analysis, McGraw-Hill, New York, (1954).
Google Scholar
[22]
A.N. Kolmogorov, S.V. Fomin, Elements of functions theory and functional analysis, Nauka, Moscow, 1976. (in Russian).
Google Scholar
[23]
J. Sumec, L. Hrustinec, Modeling of some effects in the viscoelastic selected type of materials, in: Proceedings of an International Conference on New Trends in Statics and Dynamics of Buildings, October 15-16, 2015, STU Bratislava, Slovakia.
Google Scholar
[24]
A.C. Eringen, Mechanics of continua, J. Wiley and Sons, New York, (1967).
Google Scholar