|  Dynamics of Gravitating Particles and Matter Fields | 
Particles
  > s.a. canonical general relativity; dynamics
  of gravitating bodies; matter phenomenology; solutions
  of general relativity with matter.
  * Idea: Study of the ways in
    which matter fields can be coupled to gravity, and their consequences.
  * Note: Unless otherwise specified,
    in this page gravitational theory is described by 4D general relativity.
  @ General references: Ahluwalia GRG(97)gq,
    comment Knox BJPS(10)-a0809 [flavor oscillation clocks and redshifts];
    Smoller gq/02;
    Ellis et al GRG(07) [causality and speed of sound];
    Faraoni PRD(07)-a0710 [anomalous coupling of Ricci curvature to matter];
    Belabbas MS-a0906 [gravitational interactions and the metric];
    Giulini a0910-conf
      [modeling properties of matter with geometrodynamics].
  @ Particles:
    Banchet CQG(07) [dipolar particles];
    Rosquist a0802-conf [effect on electromagnetic fields];
    Bonnor GRG(09) [photons];
    Ni RPP(10)-a0912 [effects of spin];
    Banerjee CQG(10)-a1002 [Holst and Nieh-Yan terms in the action];
    Landry & Paranjape PRD(16)-a1601
      [quantum transitions induced by time-dependent gravitational perturbations];
    > s.a. particle effects.
  @ Quantum particles:
    Zych et al CQG(12)-a1206 [quantum interference of photons];
    > s.a. quantum equivalence principle.
  @ Laws of motion, precession: Dixon PTRS(74);
    Thorne & Hartle PRD(85);
    Basalyga & Gorbatsievich gq/99 [atoms];
    > s.a. test-body motion.
  @ Kinetic theory, Einstein-Vlasov: Andréasson LRR(05)gq,
    LRR(11) [properties of solutions];
    > s.a. stochastic processes.
  > Related topics:
    see gravitational self-force.
Fields and Their Couplings
  > s.a. 3D general relativity; 3D gravity;
  gravity theories; scalar fields;
  types of field theories.
  @ General references: Mannheim et al GRG(10) [incoherent averages and the perfect-fluid paradigm]. 
  @ With Maxwell fields:
    Solanki et al PRD(04) [torsion, bounds];
    Grøn & Næss a0806 [particle as perpetuum mobile];
    Adamo & Newman CQG(08)-a0807 [radiating electromagnetic dipole];
    Chu et al PRD(10)-a1007 [possible couplings and tests];
    > s.a. born-infeld theory; electricity;
      electromagnetism in curved spacetime and modified
      formulations; light.
  @ Einstein-Yang-Mills:
    Vignolo & Cianci JMP(04) [tetrad-affine];
    Llibre & Valls JPA(05) [first integrals];
    Balakin & Zayats G&C(06)gq [non-minimal];
    Grigore & Scharf a0808 [most general interaction];
    Pürrer & Aichelburg CQG(09)-a0810 [tails];
    Balakin & Dehnen a0812-fs [non-minimal, + dilaton];
    Armillis et al PRD(10),
    AIP(11)-a1007 [trace anomaly and effective action];
    Barnich & Lambert PRD(13)-a1310 [Virasoro-Kac-Moody asymptotic symmetries];
    > s.a. first-order actions for general relativity.
  @ Fermions:
    Mohanty et al PRD(02) [CPT violation];
    Kaźmierczak PRD(08) [non-uniqueness of minimal coupling, Einstein-Cartan gravity];
    > s.a. dirac fields.
  @ Fluids: Hawke et al PRD(05)gq [general relativistic hydrodynamics, excision methods];
    Andersson & Comer LRR(07)gq/06 [rev];
    Ballesteros et al JCAP(14)-a1312 [multi-component fluids, effective field theory];
    > s.a. fluids; gravitating bodies [fluid spheres].
  @ Other examples: Finster et al MPLA(99)gq [Einstein-Dirac-Maxwell theory];
    Bekaert et al PLB(00) [2-form fields];
    Feng et al GRG(04) [supersymmetric particles];
    Banks et al JHEP(06)ht [gauge theories];
    Beltrán et al a2004 [standard model fields].
Extended Media
  > s.a. force; gravitomagnetism;
  phenomenology; solutions of general relativity with
  matter; tests of general relativity.
  * Matter shells: A rigid, non-rotating
    spherical shell around a Schwarzschild black hole of mass M located at r
    < 3M would be unphysical, as it would have to be constructed from matter with
    a superluminal speed of sound [@ Brady et al PRD(91)].
  @ General references: Ferrari & Ibáñez PLA(89) [colliding clouds of null particles];
    Montani et al NCB(00)gq;
    Unzicker gq/00 [continuum mechanics];
    Carter in(83)gq/01 [and gravitational radiation];
    Aguirregabiria & Bel GRG(01)gq [arbitrary mass and size];
    Montani et al CQG(03)gq [macroscopic, polarization];
    Kiefer & Weber AdP(05);
    Alberghi et al CQG(06) [thick shell];
    Ferrarese & Bini 07;
    Meinel et al 08 [bodies in equilibrium];
    Muschik & von Borzeszkowski GRG(14) [Mathisson-Papapetrou equations
      and the compatibility of general relativity and continuum physics];
    Kim & Ji PRD(17)-a1611 [matter equation of state in string gravity].
  @ Shells: Schmidt GRG(84)gq/01 [tension];
    Barrabès & Israel PRD(91) [null];
    Guerrero et al PRD(02)gq;
    Scardigli PhD(01)gq/02;
    Kijowski et al IJGMP(05) [Lagrangian and Hamiltonian],
    IJMPD(09)gq/05 [general solution],
    PRD(06) [variational principle];
    Khosravi et al CQG(06) [thick];
    Millmore & Hawke CQG(10)-a0909 [hydrodynamics, simulations];
    Zaninetti ASTP-a1011 [law of motion];
    Tegai MG12(12)-a1104 [dust shell crossing and weak solutions];
    Senovilla CQG(14)-a1402,
    JPCS(15)-a1410
      [double layers from thin shells in R + R2 gravity];
    > s.a. metric matching;
      models in canonical general relativity.
  @ Charged shells:
    Cherubini et al PLB(02);
    Eiroa & Simeone PRD(11)-a1102 [stability].
  @ Disks, plates: Klein & Richter PRL(99)gq [dust];
    Petroff & Meinel PRD(01)gq [rigid dust disk];
    Teixeira gq/05,
    Jones et al AJP(08)jan-a0708 [infinite plane].
  @ Pressure contribution: Ehlers et al AJP(06)jul-gq/05; 
    Mitra PLB(10)gq/06;
    Nikishov a0912,
    a1011 [and linearized gravity]. 
  @ Binding energy: Bizoń et al CQG(90);
    Hsu gq/98;
    Vignat et al PhyA(11)
      [upper bound, and non-additive, power-law entropic measures].
  > Fields and systems: see cosmic strings;
    fluids; membranes.
  > Topics: see angular momentum;
    energy-momentum tensor; gravitational energy;
    radiation; rotation.
 main page
  – abbreviations
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  send feedback and suggestions to bombelli at olemiss.edu – modified 9 apr 2020