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20162022
most citedOn the (non-)uniqueness of the Levi-Civita solution in the Einstein-Hilbert-Palatini formalism

33 citations · 63 across the 5 of their papers we have counts for

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gr-qc2022★ 8 cited

Review of gravitational wave solutions in quadratic metric-affine gravity

Alejandro Jiménez-Cano

In this review we consider the quadratic Metric-Affine Gauge gravity Lagrangian, which contains all the algebraic invariants up to quadratic order in torsion, nonmetricity and curv…

gr-qc2019★ 7 cited

A non-trivial connection for the metric-affine Gauss-Bonnet theory in

Bert Janssen, Alejandro Jimenez-Cano, Jose Alberto Orejuela

We study non-trivial (i.e. non-Levi-Civita) connections in metric-affine Lovelock theories. First we study the projective invariance of general Lovelock actions and show that all c…

gr-qc2019★ 5 cited

(Non-)uniqueness of Einstein-Palatini Gravity

Bert Janssen, Alejandro Jimenez-Cano, Jose Alberto Orejuela +1

We analyse the most general connection allowed by Einstein-Hilbert theory in Palatini formalism. We also consider a matter lagrangian independent of the affine connection. We show…

gr-qc2018★ 10 cited

Projective symmetries and induced electromagnetism in metric-affine gravity

Bert Janssen, Alejandro Jimenez-Cano

We present a framework in which the projective symmetry of the Einstein-Hilbert action in metric-affine gravity is used to induce an effective coupling between the Dirac lagrangian…

gr-qc2016★ 33 cited

On the (non-)uniqueness of the Levi-Civita solution in the Einstein-Hilbert-Palatini formalism

Antonio N. Bernal, Bert Janssen, Alejandro Jimenez-Cano +3

We study the most general solution for affine connections that are compatible with the variational principle in the Palatini formalism for the Einstein-Hilbert action (with possibl…