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Modified Actions for Gravity: Theory and Phenomenology

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abstract

This thesis is devoted to the study of gravitational theories which can be seen as modifications or generalisations of General Relativity. The motivation for considering such theories, stemming from Cosmology, High Energy Physics and Astrophysics is thoroughly discussed (cosmological problems, dark energy and dark matter problems, the lack of success so far in obtaining a successful formulation for Quantum Gravity). The basic principles which a gravitational theory should follow, and their geometrical interpretation, are analysed in a broad perspective which highlights the basic assumptions of General Relativity and suggests possible modifications which might be made. A number of such possible modifications are presented, focusing on certain specific classes of theories: scalar-tensor theories, metric f(R) theories, Palatini f(R) theories, metric-affine f(R) theories and Gauss--Bonnet theories. The characteristics of these theories are fully explored and attention is payed to issues of dynamical equivalence between them. Also, cosmological phenomenology within the realm of each of the theories is discussed and it is shown that they can potentially address the well-known cosmological problems. A number of viability criteria are presented: cosmological observations, Solar System tests, stability criteria, existence of exact solutions for common vacuum or matter configurations etc. Finally, future perspectives in the field of modified gravity are discussed and the possibility for going beyond a trial-and-error approach to modified gravity is explored.

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representative citing papers

The geometric nature of homeostatic stress in biological growth

physics.bio-ph · 2024-12-20 · conditional · novelty 7.0

A curvature-penalized variational model shows that homeostatic stress in growing tissue emerges from minimizing geometric incompatibility, and yields a maximum-size bound for positively curved spheroids.

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Showing 1 of 1 citing paper.

  • The geometric nature of homeostatic stress in biological growth physics.bio-ph · 2024-12-20 · conditional · none · ref 49 · internal anchor

    A curvature-penalized variational model shows that homeostatic stress in growing tissue emerges from minimizing geometric incompatibility, and yields a maximum-size bound for positively curved spheroids.