4.8 Article

Hawking Radiation from Ultrashort Laser Pulse Filaments

期刊

PHYSICAL REVIEW LETTERS
卷 105, 期 20, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevLett.105.203901

关键词

-

资金

  1. CNISM

向作者/读者索取更多资源

Event horizons of astrophysical black holes and gravitational analogues have been predicted to excite the quantum vacuum and give rise to the emission of quanta, known as Hawking radiation. We experimentally create such a gravitational analogue using ultrashort laser pulse filaments and our measurements demonstrate a spontaneous emission of photons that confirms theoretical predictions.

作者

我是这篇论文的作者
点击您的名字以认领此论文并将其添加到您的个人资料中。

评论

主要评分

4.8
评分不足

次要评分

新颖性
-
重要性
-
科学严谨性
-
评价这篇论文

推荐

Article Astronomy & Astrophysics

Analogous Hawking Effect: S-Matrix and Thermofield Dynamics

Francesco Belgiorno, Sergio L. Cacciatori

Summary: We investigate the scattering S-matrix in dispersive media, which gives rise to analogous Hawking radiation. We demonstrate the general structure of scattering under the weak dispersion approximation and discuss potential differences in the production rates of Hawking particles and their antiparticles. Additionally, we parameterize the S-matrix and explore its perturbative structure, connecting it with the thermofield dynamics framework. We find that the thermofield dynamics picture is applicable and naturally leads to a duplication of degrees of freedom, similar to the astrophysical black hole case. Furthermore, we demonstrate the identification of particles on the thermal vacuum with real particles appearing in the scattering.

UNIVERSE (2022)

Article Physics, Particles & Fields

Cooking pasta with Lie groups

S. L. Cacciatori, F. Canfora, M. Lagos, F. Muscolino, A. Vera

Summary: In this study, we extend the (gauged) Skyrme model to the case where the global isospin group is a generic compact connected Lie group. We analyze the field equations in (3+1) dimensions from a group theory perspective. By embedding three-dimensional simple Lie groups into the Lie group G, several solutions can be constructed, which represent the nuclear pasta state configurations of nuclear matter at low energy.

NUCLEAR PHYSICS B (2022)

Article Physics, Particles & Fields

Black hole attractors and U(1) Fayet-Iliopoulos gaugings: analysis and classification

Davide Astesiano, Sergio L. Cacciatori, Alessio Marrani

Summary: This study classifies the critical points of the effective black hole potential in N=2, D=4 Maxwell-Einstein supergravity with U(1) Fayet-Iliopoulos gaugings, which governs the attractor mechanism occurring at the horizon of static dyonic extremal black holes. It also investigates various expressions of the entropy of asymptotically AdS(4) BPS black holes under symmetric scalar manifolds.

JOURNAL OF HIGH ENERGY PHYSICS (2022)

Article Astronomy & Astrophysics

Compact Lie Groups, Generalised Euler Angles, and Applications

Sergio Luigi Cacciatori, Antonio Scotti

Summary: This article is a review of a 15-year long collaboration between the authors on the explicit realizations of compact Lie groups and their applications. It discusses the generalization of the Euler parametrization to any compact Lie group, provides a detailed reconstruction of the symmetric embedding, and explores the relation to Dyson integrals. The article also briefly reviews the main properties of simple Lie groups, algebras, and their representations. It concludes with applications to nuclear physics and measure theory in infinite dimensions, as well as some open questions.

UNIVERSE (2022)

Article Mathematics

Concentration of measure for classical Lie groups

Sergio L. Cacciatori, Pietro Ursino

Summary: This paper examines the concentration of measure in metric-measurable (mm)-spaces, particularly focusing on the concentration locus of a flag sequence of such spaces. The trajectory of the concentration locus is illustrated through examples of infinite group action on infinite dimensional compact and non-compact manifolds. Furthermore, the paper discusses the significance of concentration of measure in gravitational effects, providing applications in physics.

EUROPEAN JOURNAL OF MATHEMATICS (2023)

Article Mathematics

Failure of curvature-dimension conditions on sub-Riemannian manifolds via tangent isometries

Luca Rizzi, Giorgio Stefani

Summary: We prove that the Bakry-emery inequality for the corresponding sub-Laplacian implies the failure of the curvature-dimension condition on sub-Riemannian manifolds. Our approach does not apply to non-strictly positive measures. We also show that the weighted Grushin plane does not satisfy any curvature-dimension condition but admits a pointwise version of the Bakry-emery inequality.

JOURNAL OF FUNCTIONAL ANALYSIS (2023)

Article Physics, Mathematical

Spectral properties for the Klein-Gordon Hamiltonian in charged black hole backgrounds

F. Belgiorno, S. L. Cacciatori

Summary: Charged massive scalar fields on charged black hole backgrounds are studied using spectral analysis in Krein spaces. Necessary condition for the existence of complex eigenvalues is considered on three charged black hole backgrounds (Nariai, Reissner-Nordstrom, ultra cold-II). It is shown that in two cases (Nariai and ultracold-II), even if the condition is satisfied, complex eigenvalues do not actually exist. Klein paradox occurs without restriction on the parameters in both cases. In the third case, the condition for existence of complex eigenvalues coincides with the condition for quantum discharge phenomenon associated with the Klein paradox. The role of classical potentials, appearing in the physical literature, is clarified and problems in quantum field theory with complex eigenvalues are discussed.

JOURNAL OF MATHEMATICAL PHYSICS (2023)

Article Mathematics, Applied

Simple two-layer dispersive models in the Hamiltonian reduction formalism

R. Camassa, G. Falqui, G. Ortenzi, M. Pedroni, T. T. Vu Ho

Summary: A Hamiltonian reduction approach is used to derive asymptotic models of internal wave propagation in density stratified fluids in two-dimensional domains. The general Hamiltonian formalism for an ideal, stably stratified Euler fluid is systematically reduced to the setup of two homogeneous fluids under gravity, which leads to a simplified model that captures most of the known properties of such systems. Further reductions, including an asymptotic extension of Dirac's theory, result in the completely integrable evolution equations previously studied for limiting forms of stratified fluid dynamics. Special solutions are examined and compared to assess the performance of the asymptotic models.

NONLINEARITY (2023)

Article Physics, Particles & Fields

Banana integrals in configuration space

Sergio L. Cacciatori, Henri Epstein, Ugo Moschella

Summary: This research reconsiders the computation of banana integrals at different loops in the configuration space. We demonstrate how the 2-loop banana integral can be computed directly using the configuration space representation and include the analytic extension of the diagram in the space of complex masses. We also explicitly determine the epsilon expansion of the two loop banana integrals.

NUCLEAR PHYSICS B (2023)

Correction Physics, Particles & Fields

Non canonical polarizations of gravitational waves (vol 83, 310, 2023)

Stefano Bondani, Sergio Luigi Cacciatori

EUROPEAN PHYSICAL JOURNAL C (2023)

Article Physics, Particles & Fields

Non canonical polarizations of gravitational waves

Stefano Bondani, Sergio Luigi Cacciatori

Summary: This study proposes an alternative perspective on gravitational waves (GWs), suggesting that GWs carry a deformation of the time component of spacetime in addition to the spatial one. By deviating from the transverse-traceless gauge, it is proposed that events with well-defined time duration would show a difference in their characteristic time when influenced by GWs, as measured from the rest frame of an outside observer. This method provides a theoretically viable way to detect GWs independently from laser interferometers and could improve the statistical significance of existing detection methods.

EUROPEAN PHYSICAL JOURNAL C (2023)

Article Materials Science, Multidisciplinary

Cumulative Effects in 100 kHz Repetition-Rate Laser-Induced Plasma Filaments in Air

Tie-Jun Wang, Mehdi H. Ebrahim, Ivi Afxenti, Dionysis Adamou, Adetunmise C. Dada, Ruxin Li, Yuxin Leng, Jean-Claude Diels, Daniele Faccio, Arnaud Couairon, Carles Milian, Matteo Clerici

Summary: Cumulative effects play a crucial role in the applications of laser filaments, such as energy transfer and electric discharge control. Previous studies have mainly focused on low repetition rates (<10 kHz), but this study experimentally characterizes the nonlinear effects of short plasma filaments generated by moderate energy pulses (0.4 mJ per pulse) at repetition rates up to 100 kHz. The results show that with increasing repetition rate, there is a decrease in absorption, fluorescence emission, and breakdown voltage, along with an increase in peak intensity and third-harmonic-generation efficiency. These findings provide valuable insights for applications involving laser-induced air waveguides or electric discharge and lightning control.

ADVANCED PHOTONICS RESEARCH (2023)

Article Mathematics, Applied

Macdonald Formula, Ricci Curvature, and Concentration Locus for Classical Compact Lie Groups

Sergio Cacciatori, Pietro Ursino

Summary: This paper studies the phenomenon of concentration of measures in families of compact connected Lie groups. It provides explicit examples for the determination of the region where the measure concentrates, using Macdonald's formula and Ricci curvature analysis.

AXIOMS (2022)

Article Physics, Particles & Fields

Towards a full general relativistic approach to galaxies

Davide Astesiano, Sergio L. Cacciatori, Vittorio Gorini, Federico Re

Summary: This paper analyzes the dynamics of a single disk galaxy from a general relativistic viewpoint, investigating the effects of dark matter and non-Newtonian features on the dynamics.

EUROPEAN PHYSICAL JOURNAL C (2022)

Article Mathematics

THE UNIVERSAL DE RHAM / SPENCER DOUBLE COMPLEX ON A SUPERMANIFOLD

Sergio L. Cacciatori, Simone Noja, Riccardo Re

Summary: This article investigates a double complex of sheaves on supermanifolds, which generalizes the concepts of differential and integral forms on real, complex, and algebraic supermanifolds. Spectral sequences associated with the double complex are used to compute the de Rham cohomology of the reduced manifold. It is shown that the Hodge-to-de Rham spectral sequence of supermanifolds with Kahler reduced manifold does not generally converge at page one.

DOCUMENTA MATHEMATICA (2022)

暂无数据