The Evolutionary Equation for One-Dimensional Shear Waves of a Rupture of Strains

Abstract

The problem about formation and the subsequent distribution of the one-dimensional shear shock wave in nonlinear elastic incompressible isotropic half-space is solved. Application of a method of the spliced asymptotic expansions infront field of a shock wave leads to the evolutionary quasilinear wave equationwhich is distinct from the equations of Hopf, characteristic for volume shockwaves. Some methods of build-up of solutions for the evolutionary equations ofthe shift waves, allowing to consider the manifold time functions in the capacityof boundary conditions for a field of transitions, are offered.

Methodology for assessing the development potential of the AIC of the Federal District

“…The works describing the strategies for the development of effective models for improving the AIC structure, methods for assessing the potential of AIC development, the role and level of activity of the state in AIC management are relevant. Of particular interest are the works devoted to the study of methods for assessing the AIC development potential from the point of view of considering them as a component of strategic space planning and sustainable development of rural areas [1][2]. Resources act as a material basis for the capabilities of economic entities in the field of AIC, and the potential -as an opportunity for sustainable functioning of the agricultural sector.…”