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Global stability analysis for cosmological models with nonminimally coupled scalar fields to gravity. The potential of the scalar field is the n degree monomial or polynomial. We describe several

Global stability analysis for cosmological models with nonminimally coupled scalar fields of the scalar field nonminimally coupled to gravity. The potential of the scalar field is the n degree monomial

Billiard representation for multidimensional multi-scalar cosmological model with exponential potentials scalar fields and multiple exponential potentials is considered. The dynamics of the model near

Bouncing universes in scalar-tensor gravity models admitting negative potentials bouncing universe in the framework of scalar-tensor gravity models in which the scalar field potential may

Possible evolution of a bouncing universe in cosmological models with non-minimally coupled scalar fields coupled constant, and even polynomial potentials of the scalar field. Bounce solutions with non

Cosmological models with nonlinear scalar and spinor fields simulating a generalized and modified Chaplygin gasCosmological models with a generalized and modified Chaplygin gas equivalent to nonlinear scalar

The function of astrocytes in cerebral infarction and potential therapeutic approaches activation, transforming into reactive astrocytes, ultimately leading to the formation of glial scars

Cylindrically symmetric solitons with nonlinear self-gravitating scalar fields(I) possessing a correct weak field limit. Exact solutions for scalar fields with an arbitrary potential function

Static, spherically symmetric solutions with a scalar field in Rastall gravity case. When a canonical scalar field is coupled to the gravity sector in this theory, new exact

Scalar wormholes with nonminimal derivative coupling scalar field with a potential V() and nonminimal derivative coupling to the curvature described

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