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Modeling Stellar Interiors via Gravitational Decoupling Approach in Non-Metricity-Matter Coupled Gravity

Waseem AhmadDepartment of Mathematics and Statistics, The University of Lahore, 1-KM Defence Road, Lahore 54000, PakistanSadia ZahidDepartment of Mathematics and Statistics, The University of Lahore, 1-KM Defence Road, Lahore 54000, PakistanM. Zeeshan GulDepartment of Mathematics and Statistics , The University of Lahore , 1-KM Defence Road , Lahore 54000 , PakistanM. SharifDepartment of Mathematics and Statistics, The University of Lahore, 1-KM Defence Road, Lahore 54000, PakistanAzzh Saad AlshehryAlisher AbduvokhidovAndijan State University, Universitet Str. 129, Andijan 170100, UzbekistanYakup YildirimMathematics Research Center, Near East University, Nicosia 99138, Cyprus
2026en
ABI

Аннотация

This article mainly aims to analyze anisotropic spherical solutions admitting minimal geometric deformation technique in the background of f ( Q , L m ) theory, where Q is the non-metricity scalar characterizing gravitational interaction and L m denotes the matter-Lagrangian density. Due to the presence of an additional source, the anisotropy in the internal geometry arises. This approach decouples the system by separating the radial metric component. Consequently, the field equations split into two distinct sets, one corresponds to an isotropic source and the other to an anisotropic source. Initially, we substitute the viable non-singular metric solution into the field equations. Afterward, the enlarged system incorporating the additional fluid is solved by applying appropriate boundary conditions to the pressure and density corresponding to both gravitational sources. We investigate the behavior of different cosmic quantities to assess the viability of the compact star. The observed characteristics of physical quantities demonstrate a high-density configuration in the considered stellar candidate. In this gravitational framework, the stability limits are satisfied for both solutions in the presence of decoupling parameter. We conclude that the chosen parametric values provide a stable structure for the solution corresponding to the pressure and density-like constraints.

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