Format:
1 Online-Ressource (XIX, 210 Seiten)
ISBN:
9783030829100
Series Statement:
Springer theses
Content:
This thesis is devoted to the systematic study of non-local theories that respect Lorentz invariance and are devoid of new, unphysical degrees of freedom. Such theories are attractive for phenomenological applications since they are mostly unconstrained by current experiments. Non-locality has played an increasingly important role in the physics of the last decades, appearing in effective actions in quantum field theory, and arising naturally in string theory and non-commutative geometry. It may even be a necessary ingredient for quantum theories of gravity. It is a feature of quantum entanglement, and may even solve the long-standing black hole information loss problem. “Non-locality” is a broad concept with many promising and fruitful applications in theoretical and mathematical physics. After a historical and pedagogical introduction into the concept of non-locality the author develops the notion of non-local Green functions to study various non-local weak-field problems in quantum mechanics, quantum field theory, gravity, and quantum field theory in curved spacetime. This thesis fills a gap in the literature by providing a self-contained exploration of weak-field effects in non-local theories, thereby establishing a “non-local intuition” which may serve as a stepping stone for studies of the full, non-linear problem of non-locality.
Note:
Dissertation University of Alberta
,
Chapter1: Introduction -- Chapter2: Green functions in non-local theories -- Chapter3: Static and stationary solutions in weak-field gravity -- Chapter4: Ultrarelativistic objects -- Chapter5: Quantum-mechanical scattering -- Chapter6: Vacuum polarization and the fluctuation-dissipation theorem -- Chapter7: Black holes, generalized Polyakov action, and Hawking radiation -- Chapter8: Conclusions.
Additional Edition:
ISBN 9783030829094
Additional Edition:
ISBN 9783030829117
Additional Edition:
ISBN 9783030829124
Language:
English
Keywords:
Hochschulschrift
DOI:
10.1007/978-3-030-82910-0
