Inflation and Planck-Scale Physics |
In General
> s.a. friedmann equation [quantum gravity corrections];
quantum-cosmology phenomenology.
* Idea: Issues studied
include the possible emergence of an inflationary epoch from a quantum
gravity instanton–tunneling solution or a bounce, and the predictions
for the perturbation spectrum in various approaches to quantum gravity.
* Motivation:
Inflation has been used to try to avoid the initial Big-Bang singularity by giving bounce solutions.
@ General references: Brandenberger & Martin MPLA(01)ap/00,
PRD(05)ht/04;
Niemeyer PRD(01) [cutoff];
Danielsson PRD(02)ht;
Shankaranarayanan CQG(03)gq/02;
Burgess et al JHEP(03)ht/02;
Alberghi et al PLB(04)gq/03;
Cremonini PRD(03)ht [quantum-deformed wave equation];
Tsamis & Woodard CQG(09)-a0807 [simplified model];
Jackson & Schalm PRL(12)
+ news physorg(12)mar [inflationary power spectrum];
Conlon JCAP(12)-a1203 [quantum-gravity constraints];
Romania et al LNP(13)-a1204;
Brandenberger & Martin CQG(13)-a1211 [rev];
Kleban et al JCAP(16)-a1508 [energy scale of inflation].
@ Primordial inflation:
Vilenkin PRD(83);
Moss & Wright PRD(84);
Hawking & Page NPB(88).
@ Emergence from quantum cosmology: Hawking & Turok PLB(98)ht,
gq/98,
Turok & Hawking PLB(98)ht [Hartle-Hawking proposal];
Linde PRD(98)gq,
Bousso & Linde PRD(98)gq [tunneling];
Garriga PRD(00)ht/98;
González-Díaz ht/98,
PRD(99)ht/98;
Unruh gq/98;
Vilenkin PRD(98)ht;
Barvinsky et al MPLA(99)gq;
Hawking & Hertog PRD(02)ht;
Luzzi PhD(06)-a0705 [WKB approximation];
Biswas IJMPD(13)-a1308-GRF;
> s.a. cosmological perturbations; early-universe
cosmology; inflationary phenomenology [decoherence and classicality].
@ GUP approach:
Hassan & Sloth NPB(03)ht/02;
Tawfik et al GRG(13)-a1208.
@ And no-boundary proposal:
Huang NPB(07)ht/05 [chaotic];
Hawking a0710-talk [volume weighting];
Hartle et al PRD(10)-a1001,
PRL(11)-a1009 [eternal inflation];
Hwang & Yeom JCAP(14)-a1311.
@ Pre-big bang inflation: Maggiore & Sturani PLB(97) [fine tuning].
@ Other quantum-gravity effects: Tsamis & Woodard NPB(96)hp,
AP(97)hp/96,
AP(98);
de Barros et al CQG(99) [Schwinger-DeWitt];
Pinto-Neto & Colistete PLA(01) [graceful exit];
Woodard NPPS(02)ap/01;
Hogan ap/02-conf [information bounds and fluctuations];
Weinstein & Akhoury ht/03,
ht/03;
Guzmán et al PRD(04) [supersymmetric quantum cosmology];
Bachmann & Kempf gq/05 [on cmb];
Tsamis & Woodard CQG(05)gq [quantifying acceleration];
Kahya & Woodard PRD(07)-a0709 [corrections to inflaton self-mass];
Woodard IJMPD(14)-a1407-in [rev];
Mohammadi et al AP(17)-a1505 [effects of a minimal length];
> s.a. phenomenology and tests
of lorentz violation; early-universe cosmology [trans-planckian issue].
Inflationary Fluctuations in Quantum Gravity
> see inflationary phenomenology [perturbations].
@ General references: Starobinsky JETPL(01)ap [robustness of perturbations];
Easther et al PRD(02)ht [spectrum];
Danielsson JCAP(06)ht/05 [spectrum and expansion];
Kim MPLA(07)ap-conf [effects of quantum fluctuations];
Martin LNP(08)-a0704 [Schwinger effect analogy, review];
Kamenshchik et al a1804.
@ Effect of minimal length:
Ashoorioon et al PRD(05) [GUP];
Kempf & Lorenz PRD(06)gq;
Chatwin-Davies et al a1612 [covariant UV cutoff].
@ And lqc / lqg: Calcagni & Cortés CQG(07)gq/06 [with scalar];
Mulryne & Nunes PRD(06) [power spectrum from superinflation];
Grain AIP(10)-a0911 [gravity-wave production];
Bojowald & Calcagni JCAP(11)-a1011 [full set of cosmological observables];
Bethke & Magueijo PRD(11)-a1104 [chiral asymmetry in the the vacuum energy and fluctuations];
Bojowald et al JCAP(11)-a1107 [power spectra of scalar and tensor perturbations];
Bojowald CR(15)-a1509 [difficulties];
Zhu et al JCAP(16)-a1510 [with inverse-volume corrections, and Planck data];
> s.a. inflation.
@ Other Planck-scale physics: Martin & Brandenberger PRD(01)ht/00,
PRD(02)ht,
PRD(03)ht;
Niemeyer & Parentani PRD(01) [models with no effects];
Kempf & Niemeyer PRD(01),
Easther et al PRD(01) [with cutoff],
PRD(02);
Danielsson PRD(02) [cmb anisotropies];
Sriramkumar & Padmanabhan PRD(05)gq/04 [vs perturbation spectrum];
Ren et al IJMPD(09)ap/06;
Koh & Brandenberger JCAP(07) [in non-commutative spacetime];
Seahra et al JCAP(12)-a1207 [and polymer quantization];
Romania et al in(13)-a1204,
CQG(13)
[enhancement of primordial gravitational waves];
> s.a. quantum-cosmology phenomenology.
In Various Approaches to Quantum Gravity > s.a. asymptotic safety;
quantum cosmology phenomenology; quantum spacetime.
@ And lqg: Tsujikawa et al CQG(04)ap/03;
Nunes PRD(05)ap;
Germani et al PRD(07)gq [highly improbable];
Zhang & Ling JCAP(07)-a0705;
Agulló et al PRL(12)-a1209
+ news ns(12)oct
+ Singh Phy(12)
[quantum gravity extension of the inflationary scenario].
@ And lqc: Copeland et al PRD(08)-a0708 [super-inflation];
Nelson a0708-proc [probability of inflation];
Artymowski et al JCAP(09)-a0807 [corrections, and cmb];
Wu et al JCAP(09) [tachyonic, inverse-volume corrections];
Mielczarek PRD(10)-a0908;
Mielczarek et al PRD(10)-a1003;
Barrau PoS-a1011;
Linsefors & Barrau PRD(13)-a1301 [prediction];
Mielczarek JCAP(14)-a1311 [inflationary power spectrum];
Bolliet et al CQG(17)-a1701 [duration of inflation];
Bhardwaj et al PRD(19)-a1812 [conditions for slow-roll inflation to arise];
> s.a. quantum-gravity phenomenology.
@ Higher dimensions:
Mazumdar PLB(99);
Arkani-Hamed et al PRL(03)ht [5D gauge theory];
Madriz & Bellini PLB(04)gq [non-compact Kaluza-Klein];
Greene et al PLB(11)-a1001 [large-volume, possibly braneless extra dimensions];
Yusofi & Mohsenzadeh IJTP(10)-a1006.
@ String theory: Easther et al PRD(01)ht,
PRD(03)ht/01 [strings and perturbations];
Kachru et al JCAP(03)ht;
Cline ht/05-conf [rev];
Brandenberger CJP(06)ht/05-conf;
> s.a. string phenomenology.
@ Brane world: Lidsey & Seery PRD(06)ap/05 [test of holographic inflation];
Tye LNP(08)ht/06 [intro + review];
> s.a. brane cosmology.
@ Other models or theories: Martinec & Moore JHEP(14)-a1401 [1+1 Liouville gravity + matter model];
Hassan et al PRD(15)-a1409 [polymer quantized scalar field];
Myrzakulov et al PRD(15)-a1412 [higher-derivative quantum gravity];
Bellini PDU-a1509 [back-reaction effects from geometrical scalar field];
Anselmi et al a2005 [Weyl-squared term effects];
> s.a. fractals in physics [multifractal spacetime].
> Related topics:
see minisuperspace and FLRW
quantum cosmology; non-commutative cosmology.
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