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First and Second Order Necessary Conditions of Optimality for Impulsive Control Problems
Arutyunov A., Dykhta V., Pereira F.
constraints. An important feature of our result is that the conditions remain informative even for abnormal
Aimed control of the frequency spectrum of eigenvibrations of elastic plates with a finite number of degrees of freedom of masses by superimposing additional constraints
Lyakhovich L.S., Akimov P.A.
. In particular, theory and algorithm for the formation of aimed additional constraints have been developed
Two Fluids in f(T) Gravity with Observational Constraints
Pawar D.D., Gaikwad P.S., Muhammad S., Zotos E.E.
the framework of the f(T) theory of gravity. Bianchi type-I is an immediate generalization of the Friedmann
Penalty Method for Games of Constraints
Konnov I.
Penalty Method for Games of Constraints
Sensitivity theory for abnormal optimization problems with equality constraints
Arutyunov A.V., Izmailov A.F.
regularity condition for constraints is considered. A rather complete local sensitivity theory is developed
Necessary optimality conditions without a priori normality assumptions
Arutyunov A.V., Pereira F.L.
-degeneracy of constraints) they remain informative (not degenerate). A typical example for such type of optimization problem
Observational constraints on quark and strange quark matters in f(R,T) theory of gravity
Pawar D.D., Ghungarwar N.G., Muhammad S., Zotos E.
matter with the help of f(R,T) theory of gravity. To find solutions for this type of space–time, we
Application of Baumgarte Constraint Stabilization to Inverse Dynamical Problem
Kaspirovich K.Z., Mukharlyamov R.G., Kaspirovich I.E.
equations. But only a few problems can be solved analytically. Basically, the quantity theory of ordinary
Inverse problem of scattering of monochromatic light in a statistically irregular waveguide: Theory and numerical simulation
Egorov A.A.
The inverse linear problem of the theory of waveguide scattering of monochromatic light for noisy
Determination of electronic chemical potential within density functional theory
Zoueva E., Galkin V., Cherkasov A., Cherkasov R.
The Donnelly-Parr version of the density-matrix functional theory [R.A. Donnelly, R.G. Parr, J

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