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Determination of constraint stabilization parameters with multiple roots of characteristic equationDuring a numerical integration of motion equations of a constrained mechanical system effect
Sparse hypergeometric systems = Разреженные гипергеометрические системыThe formula for computing the dimension of the solution space of system, based on which
Sparse hypergeometric systemsThe formula for computing the dimension of the solution space of system, based on which
Boltzmann-type kinetic equations and discrete modelsThe known non-linear kinetic equations (in particular, the wave kinetic equation and the quantum
Solvability of geometrically nonlinear boundary-value problems for the Timoshenko-type anisotropic shells with rigidly clamped edgesequilibrium equations system
Solvability of geometrically nonlinear boundary-value problems for shallow shells of Timoshenko type with pivotally supported edges of solutions. Research method consists in reducing the original system of equilibrium equations to one
Some cases of the solvability in a closed form of singular integral equations and two-dimensional characteristic systemsWe consider the characteristic system of singular integral equations for two unknown functions. We
Constructing dynamical equations of constrained systemsConstructing dynamical equations of constrained systems can lead to the determining of the Lagrange
On the existence of solutions to geometrically nonlinear problems for shallow Timoshenko-type shells with free edges of equilibrium equations to one nonlinear differential equation with respect to deflections. In doing so integral
Integral equations and binding energies for Λ − NN and Λ − NNN systems-wave expansion performed for the system of four-body integral equations gives an infinite system of one
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