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Energy-Based Approach to Euclidean Cycles in Cosmological Models Based on Scalar Fields by the author on the existence of Euclidean limit cycles in cosmological models based on scalar fields with a
On Euclidean Limit Cycles in Cosmological Models Based on Scalar Fields limit cycles in cosmological models based on scalar fields with a Higgs interaction potential.
Physical Characteristics of Free Oscillations of Scalar Fields with Zero Effective Energy and Euclidean Cycles in Cosmological Models and Euclidean Cycles in Cosmological Models
Qualitative and Numerical Analysis of a Cosmological Model Based on an Asymmetric Scalar Doublet with Minimal Connections. III. Multiply-Connected Factor and Character of the Singular PointsEuclidean limit cycles
Qualitative and Numerical Analysis of a Cosmological Model Based on an Asymmetric Scalar Doublet with Minimal Connections. IV. Numerical Modeling and Types of Behavior of the Model, in which the dynamical system has limit cycles on the zero-energy hypersurfaces. Three types of behavior
Commutative cochains of germs of differential forms for Euclidean compactaCommutative cochains of germs of differential forms for Euclidean compacta
A Complete Model of Cosmological Evolution of a Scalar Field with Higgs Potential and Euclidean Cycles the possible existence of the so-called Euclidean cycles in cosmological evolution of a system of Higgs scalar
Dynamics of Cosmological Models with Nonlinear Classical and Phantom Scalar Fields. II. Qualitative Analysis and Numerical Modeling of the classical scalar field can have a limit cycle determined by the zero effective energy corresponding to a
Euclidean maximum moduli of plane domains and their applications© 2018, © 2018 Informa UK Limited, trading as Taylor & Francis Group. For a plane domain we study
Bautin ideal of a cubic mapSmall limit cycles
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