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Existence of wormholes in f(????) gravity using symmetries

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The current study examines the geometry of static wormholes with anisotropic matter distribution in the context of modified [Formula: see text] gravity. We consider the well-known Noether and conformal symmetries, which help in investigating wormholes in [Formula: see text] gravity. For this purpose, we develop symmetry generators associated with conserved quantities by taking into consideration the [Formula: see text] gravity model. Moreover, we use the conservation relationship gained from the classical Noether method and conformal Killing symmetries to develop the metric potential. These symmetries provide a strong mathematical background to investigate wormhole solutions by incorporating some suitable initial conditions. The obtained conserved quantity performs a significant role in defining the essential physical characteristics of the shape-function and energy conditions. Further, we also describe the stability of obtained wormholes solutions by employing the equilibrium condition in modified [Formula: see text] gravity. It is observed from graphical representation of obtained wormhole solutions that Noether and conformal Killing symmetries provide the results with physically accepted patterns.
Title: Existence of wormholes in f(????) gravity using symmetries
Description:
The current study examines the geometry of static wormholes with anisotropic matter distribution in the context of modified [Formula: see text] gravity.
We consider the well-known Noether and conformal symmetries, which help in investigating wormholes in [Formula: see text] gravity.
For this purpose, we develop symmetry generators associated with conserved quantities by taking into consideration the [Formula: see text] gravity model.
Moreover, we use the conservation relationship gained from the classical Noether method and conformal Killing symmetries to develop the metric potential.
These symmetries provide a strong mathematical background to investigate wormhole solutions by incorporating some suitable initial conditions.
The obtained conserved quantity performs a significant role in defining the essential physical characteristics of the shape-function and energy conditions.
Further, we also describe the stability of obtained wormholes solutions by employing the equilibrium condition in modified [Formula: see text] gravity.
It is observed from graphical representation of obtained wormhole solutions that Noether and conformal Killing symmetries provide the results with physically accepted patterns.

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