Using thermodynamics to learn gravitational wave physics
arXiv:2602.21261 · doi:10.1088/1361-6404/ae4951
Abstract
Black holes are some of the most interesting objects in the universe. While they first arise in the complicated behavior of general relativity, the physical laws ruling their behavior are surprisingly simple. For example, one of the core facts about black holes is that their area never decreases, much like the entropy in thermodynamics. In this note directed at introductory physics students and their instructors, we use this similarity to understand properties of black hole physics using standard techniques from an undergraduate course in thermal physics. We explore the never-decreasing nature of black hole area to obtain bounds on the energy emitted in a black hole merger (a calculation originally done by Hawking). We show how this allows us to think of black holes in manners very similar to heat engines, and how these ideas have been used in modern gravitational wave observatories to test general relativity. This allows a research-level topic to be discussed in introductory physics lectures.
7 pages, 3 figures. To appear in European Journal of Physics. v2: updated bibliography, minor changes
References in corpus (85)
- The Confrontation between General Relativity and Experiment
- The holographic principle
- Planck 2018 results. I. Overview and the cosmological legacy of Planck
- The Unruh effect and its applications
- Soft Hair on Black Holes
- The Thermodynamics of Black Holes
- The motion of point particles in curved spacetime
- On BMS Invariance of Gravitational Scattering
- A General Definition of "Conserved Quantities" in General Relativity and Other Theories of Gravity
- Aspects of the BMS/CFT correspondence
- Covariant theory of asymptotic symmetries, conservation laws and central charges
- BMS supertranslations and Weinberg's soft graviton theorem
- Notes on Some Entanglement Properties of Quantum Field Theory
- Symmetries of asymptotically flat 4 dimensional spacetimes at null infinity revisited
- Stationary Black Holes: Uniqueness and Beyond
- BMS charge algebra
- New Symmetries of Massless QED
- The basics of gravitational wave theory
- Semiclassical Virasoro Symmetry of the Quantum Gravity S-Matrix
- Asymptotic symmetries and subleading soft graviton theorem
- Superrotation Charge and Supertranslation Hair on Black Holes
- TikZ-Feynman: Feynman diagrams with TikZ
- Conformal Carroll groups and BMS symmetry
- Carroll versus Newton and Galilei: two dual non-Einsteinian concepts of time
- New Gravitational Memories
- Supertranslations and Superrotations at the Black Hole Horizon
- Information Loss
- Dynamics in Non-Globally-Hyperbolic Static Spacetimes III: Anti-de Sitter Spacetime
- Carrollian Perspective on Celestial Holography
- Conserved charges of the extended Bondi-Metzner-Sachs algebra
- The gravitational-wave memory effect
- New symmetries for the Gravitational S-matrix
- Quantum fields in curved spacetime
- Carroll Structures, Null Geometry and Conformal Isometries
- Conformal Carroll groups
- An electromagnetic analog of gravitational wave memory
- Bridging Carrollian and Celestial Holography
- Spacetime structure near generic horizons and soft hair
- Bondi-Sachs Formalism
- The -BMS group of dS and new boundary conditions for AdS
- The Weyl BMS group and Einstein's equations
- Classical Physics and Quantum Loops
- Symmetries and charges of general relativity at null boundaries
- Asymptotic Flatness and Bondi Energy in Higher Dimensional Gravity
- Finite BMS transformations
- BMS Supertranslations and Memory in Four and Higher Dimensions
- Null boundary phase space: slicings, news and memory
- Soft Hair as a Soft Wig
- Asymptotic Symmetries and Electromagnetic Memory
- Asymptotic symmetries on Killing horizons
- Algebraic QFT in Curved Spacetime and quasifree Hadamard states: an introduction
- Rigorous steps towards holography in asymptotically flat spacetimes
- Can scalars have asymptotic symmetries?
- The Asymptotic Behavior of Massless Fields and the Memory Effect
- The partial Bondi gauge: Further enlarging the asymptotic structure of gravity
- Outlook for detecting the gravitational wave displacement and spin memory effects with current and future gravitational wave detectors
- Quantum out-states holographically induced by asymptotic flatness: Invariance under spacetime symmetries, energy positivity and Hadamard property
- Uniqueness theorem for BMS-invariant states of scalar QFT on the null boundary of asymptotically flat spacetimes and bulk-boundary observable algebra correspondence
- Cosmological horizons and reconstruction of quantum field theories
- Peeling or not peeling -- is that the question ?
- BMS current algebra in the context of the Newman-Penrose formalism
- Distinguished quantum states in a class of cosmological spacetimes and their Hadamard property
- Gravitational Wave Memory: A New Approach to Study Modified Gravity
- Gravitational memory effects and Bondi-Metzner-Sachs symmetries in scalar-tensor theories
- Gravitational breathing memory and dual symmetries
- Killing Horizons Decohere Quantum Superpositions
- Scalar Asymptotic Charges and Dual Large Gauge Transformations
- BMS-like symmetries in cosmology
- Celestial Holography: Lectures on Asymptotic Symmetries
- Horizons 2020
- Implications of Superrotations
- Symmetries of the gravitational scattering in the absence of peeling
- Quadrupolar radiation in de Sitter: Displacement memory and Bondi metric
- OGRe: An Object-Oriented General Relativity Package for Mathematica
- Local Description of Decoherence of Quantum Superpositions by Black Holes and Other Bodies
- Memory Effect for Particle Scattering in Odd Spacetime Dimensions
- Covariant canonical formulations of classical field theories
- Infrared finite scattering theory: Scattering states and representations of the BMS group
- Infrared finite scattering theory: Amplitudes and soft theorems
- Gravitational Wave Displacement and Velocity Memory Effects
- Lectures in Quantum Gravity
- Lie Theory for Asymptotic Symmetries in General Relativity: The NU Group
- How to Minimize the Decoherence Caused by Black Holes
- Asymptotic dynamics and charges for FLRW spacetimes
- Null infinity as a Killing horizon