Mixed control for degenerate nonlinear equations with fractional derivatives
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Publication:5053526
DOI10.47475/2500-0101-2022-17303zbMath1503.49006OpenAlexW4312764833MaRDI QIDQ5053526
Guzel' Damirovna Baĭbulatova, Anna Faridovna Shuklina, Marina Vasilyevna Plekhanova
Publication date: 6 December 2022
Published in: Челябинский физико-математический журнал (Search for Journal in Brave)
Full work available at URL: http://mathnet.ru/eng/chfmj287
optimal controlnonlinear evolution equationdegenerate evolution equationmixed controlfractional order equationGerasimov-Caputo derivative
Nonlinear systems in control theory (93C10) Existence theories for problems in abstract spaces (49J27)
Cites Work
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- Solutions for initial boundary value problems for some degenerate equations systems of fractional order with respect to the time
- Solvability of mixed-type optimal control problems for distributed systems
- A class of fractional evolution equations and optimal controls
- The fractional calculus. Theory and applications of differentiation and integration to arbitrary order
- An initial problem for a class of weakly degenerate semilinear equations with lower order fractional derivatives
- Boundary-value problems for Sobolev-type equations with irreversible operator coefficient of the highest derivatives
- Semilinear equations in Banach spaces with lower fractional derivatives
- Sobolev type fractional dynamic equations and optimal multi-integral controls with fractional nonlocal conditions
- Linear Sobolev type equations and degenerate semigroups of operators
- Fractional Dynamics and Control
- Strong Solutions of Semilinear Equations with Lower Fractional Derivatives
- Strong Solutions to Nonlinear Degenerate Fractional Order Evolution Equations
- On strong solutions for a class of semilinear fractional degenerate evolution equations with lower fractional derivatives