1 citations · 1 across the 4 of their papers we have counts for
5 papers
Scale-invariant Schrödinger geometry in symmetric teleparallel gravity
Wei-Zhi Liu, Jing-Ying Wang, Shi-Dong Liang +3
We construct a locally scale-invariant formulation of Schrödinger geometry in symmetric teleparallel gravity. The unique scale transformation preserving autoparallelism, torsionles…
Warm inflation in Weyl geometric gravity
Runhua Huang, Tiberiu Harko, Shi-Dong Liang +2
We investigate the warm inflationary scenario in the Weyl geometric gravity theory, in which the action is constructed by adding matter to the simplest conformally invariant gravit…
Schrödinger-type gravity-nonmetricity driven cosmological evolution from inflation to the late Universe
Lei Ming, Himanshu Chaudhary, Shi-Dong Liang +2
We consider an gravity theory with a Schrödinger type vectorial non-metricity. In the presence of such a non-metricity, the length of vectors is preserved under autoparal…
Constraining Weyl type f(Q,T) gravity with Big Bang Nucleosynthesis
Jian Ge, Lei Ming, Shi-Dong Liang +2
The Weyl type modified gravity theory is an extension of the and type theories, where is the trace of the matter energy-momentum tensor, and the scalar…
From the Weyl-Schrödinger connection to the accelerating Universe -- extending Einstein's gravity via a length preserving nonmetricity
Lei Ming, Shi-Dong Liang, Hong-Hao Zhang +1
One of the important extensions of Riemann geometry is Weyl geometry, which is essentially based on the ideas of conformal invariance and nonmetricity. A similar non-Riemannian geo…