We address the issue of whether a no-go theorem for static, spherically symmetric wormholes, proven in Horndeski theories, can be circumvented by going beyond Horndeski. We show that the ghost instabilities which are at the heart of the no-go theorem, can indeed be avoided. The wormhole solutions with the latter property are, however, strongly fine tuned, and hence it is likely that they are unstable. Furthermore, it remains unclear whether these solutions have other pathologies, like gradient instabilities along angular and radial directions
In [1] it was shown that the four-dimensional Einstein-dilaton-Gauss-Bonnet theory allows for wormho...
Summary: "Static, spherically symmetric, traversable wormholes, induced by massless, nonminimally co...
© 2020 American Physical Society In this work, we consider the full Horndeski Lagrangian applied to ...
We address the issue of whether a no-go theorem for static, spherically symmetric wormholes, proven ...
We consider the most general theory of a single scalar field with the second order field equations, ...
We consider the issue of stability at the linearized level for static, spherically symmetric wormhol...
We reconsider the issue of whether scalar-tensor theories can admit stable wormhole configurations s...
We discuss the stability of the classical bouncing solutions in the general Horndeski theory and bey...
The existing solutions to the Einstein equations describing rotating cylindrical wormholes are not a...
Abstract. We discuss several properties of static, spherically symmetric wormholes with particular e...
It is shown that the existence of static, cylindrically symmetric wormholes does not require violati...
For static, spherically symmetric space-times in general relativity (GR), a no-go theorem is proved:...
It is proven that no wormholes can be formed in viable scalar-tensor models of dark energy admitting...
We construct explicit examples of globally regular static, spherically symmetric solutions of genera...
We construct examples of static, spherically symmetric wormhole solutions in general relativity with...
In [1] it was shown that the four-dimensional Einstein-dilaton-Gauss-Bonnet theory allows for wormho...
Summary: "Static, spherically symmetric, traversable wormholes, induced by massless, nonminimally co...
© 2020 American Physical Society In this work, we consider the full Horndeski Lagrangian applied to ...
We address the issue of whether a no-go theorem for static, spherically symmetric wormholes, proven ...
We consider the most general theory of a single scalar field with the second order field equations, ...
We consider the issue of stability at the linearized level for static, spherically symmetric wormhol...
We reconsider the issue of whether scalar-tensor theories can admit stable wormhole configurations s...
We discuss the stability of the classical bouncing solutions in the general Horndeski theory and bey...
The existing solutions to the Einstein equations describing rotating cylindrical wormholes are not a...
Abstract. We discuss several properties of static, spherically symmetric wormholes with particular e...
It is shown that the existence of static, cylindrically symmetric wormholes does not require violati...
For static, spherically symmetric space-times in general relativity (GR), a no-go theorem is proved:...
It is proven that no wormholes can be formed in viable scalar-tensor models of dark energy admitting...
We construct explicit examples of globally regular static, spherically symmetric solutions of genera...
We construct examples of static, spherically symmetric wormhole solutions in general relativity with...
In [1] it was shown that the four-dimensional Einstein-dilaton-Gauss-Bonnet theory allows for wormho...
Summary: "Static, spherically symmetric, traversable wormholes, induced by massless, nonminimally co...
© 2020 American Physical Society In this work, we consider the full Horndeski Lagrangian applied to ...