Author Details
Fomenko, A. T.
| Issue | Section | Title | File |
| Vol 515 (2024) | MATHEMATICS | Rotation functions of integrable billiards as orbital invariants |
ISSN 2686-9543 (Print)
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Keywords
Kelvin–Voigt model
Vlasov equation
additive white Gaussian noise
attractors
blow-up
colorings of hypergraphs
delay
essentially singular points of invariant
integrability
integrable system
invariant of dynamical system
mathematical education
mathematical modeling
modal logic
optimal control
perforated domain
random hypergraph
spectral complexity
system with dissipation
uniqueness
weak solution
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User
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Keywords
Kelvin–Voigt model
Vlasov equation
additive white Gaussian noise
attractors
blow-up
colorings of hypergraphs
delay
essentially singular points of invariant
integrability
integrable system
invariant of dynamical system
mathematical education
mathematical modeling
modal logic
optimal control
perforated domain
random hypergraph
spectral complexity
system with dissipation
uniqueness
weak solution
Information