专题:Advanced Differential Geometry Research

This cluster of papers explores the application of Finsler geometry in physics and cosmology, including topics such as Riemannian manifolds, general relativity, cosmological models, Einstein gravity, Randers metrics, projectively flat metrics, homogeneous manifolds, Jacobi stability analysis, and the potential role of Finsler geometry in understanding dark matter and dark energy.
最新文献
Developmental Geometry Arc 2: The Analytic Framework Volume I — Foundations

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On the metric f(R) gravity viability in accounting for the binned supernovae data

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Exploring Viable Traversable Wormhole Geometries in Non‐Metric Gravity

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Complexity factor induced traversable wormhole models: monopole signatures and the quest for stability

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Ze Impedance and the Emergence of the Minkowski Metric

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Constructing traversable wormholes in dark matter halos with a non-trivial redshift function

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Electromagnetic field effects on anisotropic cylindrically symmetric compact objects within the framework of $$f(R, L_{m}, T)$$ gravity

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Effect of scalar potential and Karmarkar condition on charged traversable wormholes

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Viable F(R) scenarios unifying inflation with realistic dynamical dark energy

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Observational constraints on viscous cosmology in f(T, L) gravity

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