RT Journal Article
T1 The investigation of singular integro-differential equations relating to adhesive contact problems of the theory of viscoelasticity.
A1 Shavlakadze, Nugzar
A1 Odishelidze, Nana
A1 Criado-Aldeanueva, Francisco
K1 Cálculo operacional
K1 Problemas de contorno
K1 Viscoelasticidad
AB The exact and approximate solutions of singular integro-differential equations relating to the problems of interaction of an elastic thin finite or infinite non-homogeneous patch with a plate are considered, provided that the materials of plate and patch possess the creep property. Using the method of orthogonal polynomials the problem is reduced to the infinite system of Volterra integral equations, and using the method of integral transformations this problem is reduced to the different boundary value problems of the theory of analytic functions. An asymptotic analysis is also performed.
PB Springer Nature
YR 2021
FD 2021-02-05
LK https://hdl.handle.net/10630/31196
UL https://hdl.handle.net/10630/31196
LA eng
NO Shavlakadze, N., Odishelidze, N. & Criado-Aldeanueva, F. The investigation of singular integro-differential equations relating to adhesive contact problems of the theory of viscoelasticity. Z. Angew. Math. Phys. 72, 42 (2021). https://doi.org/10.1007/s00033-021-01471-4
NO Política de acceso abierto tomada de: https://v2.sherpa.ac.uk/id/publication/14498
DS RIUMA. Repositorio Institucional de la Universidad de Málaga
RD 22 ene 2026