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Pontryagin Maximum Principle and Sufficient Optimality Conditions WITH RESPECT TO L 0 METRICPontryagin Maximum Principle and Sufficient Optimality Conditions WITH RESPECT TO L 0
The Bogolyubov method of quasiaverages solves the problem of pressure fluctuations in the Gibbs statistical mechanics eliminates the translational invariance of the Hamilton function H in the limit ε →0 is the singular
The Bogolyubov method of quasiaverages solves the problem of pressure fluctuations in the Gibbs statistical mechanics eliminates the translational invariance of the Hamilton function H in the limit epsilon -> 0 is the singular
On Connection between Variationality of a Six-Order Ordinary Differential Equation and Hamilton–Ostrogradskii Equations equation in the form ofHamilton–Ostrogradskii equations. For this purpose, potentialityconditions
Nonpotentiality of a diffusion system and the construction of a semi-bounded functional multiplier of the given form. Thus, the diffusion system cannot be deduced from the classical Hamilton’s
Conditions for the absence of jumps of the solution to the adjoint system of the maximum principle for optimal control problems with state constraintsProperties of Lagrange multipliers from the Pontryagin maximum principle for problems with state
Mathematical Model of Human Capital Dynamics are consumers that seek to maximize the discounted utility function in an imperfect market of savings
Microformal geometry and homotopy algebras composition law is also specified by a formal power series. A microformal morphism acts on functions
Optimal Multi-process Control of a Two Vortex Driven Particle in the Plane of Pontryagin. These conditions provide relations that suffice to fully determine the optimal control process
The Household Behavior Modeling Based on Mean Field Games Approach the evolution of the probability density function of the households. Considering a Hamilton
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