论文标题
延长$ F（R，G，T）$ GRAVITY中的一些特定的虫洞解决方案
Some Specific Wormhole Solutions in Extended $f(R,G,T)$ Gravity
论文作者
论文摘要
这项研究工作对不同耦合虫洞（WH）几何形状的生存能力进行了详尽的研究，并在$ f（r，g，t）$扩展重力框架中具有相对论物质配置。为此，我们在$ f（r，g，t）$ - 重力的上下文中考虑了一个特定模型。此外，我们假设静态的球形时空几何形状和具有一组形状函数（$β（r）$）的物质分布，用于分析不同的能量条件（ECS）。除此之外，我们通过使用各向异性液在平衡情况下检查了WH模型。使用数值方法获得相应的结果，然后使用不同的图提出。在这种情况下，$ f（r，g，t）$重力会产生额外的曲率量，可以将其视为维持不规则WH速度的重力对象。根据我们的发现，我们得出的结论是，在没有外来物质的情况下，使用改良的重力模型在参数空间的某些特定区域中可以存在WH，例如$ f（r，g，t）= r+αr^2+βg^n+γg\ ln（g）+λt$。
This research work provides an exhaustive investigation of the viability of different coupled wormhole (WH) geometries with the relativistic matter configurations in the $f(R,G,T)$ extended gravity framework. We consider a specific model in the context of $f(R,G,T)$-gravity for this purpose. Also, we assume a static spherically symmetric space-time geometry and a unique distribution of matter with a set of shape functions ($β(r)$) for analyzing different energy conditions (ECs). In addition to this, we examined WH-models in the equilibrium scenario by employing anisotropic fluid. The corresponding results are obtained using numerical methods and then presented using different plots. In this case, $f(R,G,T)$ gravity generates additional curvature quantities, which can be thought of as gravitational objects that maintain irregular WH-situations. Based on our findings, we conclude that in the absence of exotic matter, WH can exist in some specific regions of the parametric space using modified gravity model as, $f(R,G,T) = R +αR^2+βG^n+γG\ln(G)+λT$.
