Has solved a number of important problems in various fields of mechanics. In the field of corrosion of metals in corrosive media; has first get a theoretical formula for time before corrosive failure of structural elements of arbitrary geometry under mechanical stress. In the  field of fluid mechanics created an effective spectral theory of irregular (random) waves that in conformity to sea waves allows to determine the wave pressure and other parameters of the wave at any sea depth. In the field of stochastic mechanics: suggested a mathematical model of service time of the construction working under the action of random loadings with regard to the history of change of these loadings. In the field of mechanics of deformable solids: suggested a method reducing the solution of the general problem of viscoelastic Volterra to inteqral equation of second kind that has a unique known solution; Worked out effective theories of deformation and failure of viscoelastico-plastic bodies under arbitrary (including cyclic) loadings; suggested a new method for accounting influence of temperature on mechanical properties of viscoelastic materials; that allowed to prove theorems admitting to reduce the solution of nonisothernal problems of viscoelasticity to corresponding isothermal problems; calculated strength analysis of rocket engine working in solid fuel in thermodynamical statement and as a result safety conditions of rocket enfine were determined.   

1. Nonlinear theory of thermal stresses in viscoelastic bodies // Mechanics of Composite Materials. 1983. Vol.19. №4, p.419-425.

2. Deformation of a viscoelastic cylinder fastened to a housing under non-isothermal dynamic loading // PMM Journal of Applied Mathematics and Mechanics – Engl.Tr. Vol. 54, № 1. pp.74-82. 1990.

3. К вопросу деформирования и разрушения вязкоупругих тел при наличии температурного поля // Изв. АН СССР. Механика Твердого Тела, 1990, №2. С.127-139.

4. Modeling of fatique fracture under stationary stochastic loading conditions // Applied Mathematics and Computation, 2007, vol. 184. p.874-879.

5. Boussinesq`s viscoelastic problem on normal concentrated force on a half-space surface // Mechanics of Time - Depend  Materials, 2010, vol.14 № 3 p.253-259

Institute of Mathematics and Mechanics of ANAS, 9, B.Vahabzade st., Baku-Az1141, Azerbaijan Republic