{"id":675210,"date":"2026-11-05T00:58:11","date_gmt":"2026-11-05T00:58:11","guid":{"rendered":"https:\/\/www.newsbeep.com\/ie\/675210\/"},"modified":"2026-11-05T00:58:11","modified_gmt":"2026-11-05T00:58:11","slug":"observation-of-prethermal-dynamical-phase-transitions-and-resonant-melting","status":"publish","type":"post","link":"https:\/\/www.newsbeep.com\/ie\/675210\/","title":{"rendered":"Observation of prethermal dynamical phase transitions and resonant melting"},"content":{"rendered":"

Polkovnikov, A., Sengupta, K., Silva, A. & Vengalattore, M. Nonequilibrium dynamics of closed interacting quantum systems. Rev. Mod. Phys. 83, 863\u2013883 (2011).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Mitra, A. Quantum quench dynamics. Annu. Rev. Condens. Matter Phys. 9, 245\u2013259 (2018).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Rudner, M. S. & Lindner, N. H. Band structure engineering and non-equilibrium dynamics in Floquet topological insulators. Nat. Rev. Phys. 2, 229\u2013244 (2020).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Vasseur, R. & Moore, J. E. Nonequilibrium quantum dynamics and transport: from integrability to many-body localization. J. Stat. Mech. Theory Exp. 2016, 064010 (2016).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Rigol, M., Dunjko, V. & Olshanii, M. Thermalization and its mechanism for generic isolated quantum systems. Nature 452, 854\u2013858 (2008).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Heyl, M., Polkovnikov, A. & Kehrein, S. Dynamical quantum phase transitions in the transverse-field Ising model. Phys. Rev. Lett. 110, 135704 (2013).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Deutsch, J. M. Eigenstate thermalization hypothesis. Rep. Prog. Phys. 81, 082001 (2018).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Abanin, D., De Roeck, W., Ho, W. W. & Huveneers, F. A rigorous theory of many-body prethermalization for periodically driven and closed quantum systems. Commun. Math. Phys. 354, 809\u2013827 (2017).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Verstraete, F. & Cirac, J. I. Renormalization algorithms for quantum-many body systems in two and higher dimensions. Preprint at https:\/\/doi.org\/10.48550\/arXiv.cond-mat\/0407066<\/a> (2004).<\/p>\n

Park, G., Gray, J. & Chan, G. K.-L. Simulating quantum dynamics in two-dimensional lattices with tensor network influence functional belief propagation. Phys. Rev. B 112, 174310 (2025).<\/p>\n

Wurtz, J. et al. Aquila: Quera\u2019s 256-qubit neutral-atom quantum computer. Preprint at https:\/\/doi.org\/10.48550\/arXiv.2306.11727<\/a> (2023).<\/p>\n

Hashizume, T., Herbort, F., Tindall, J. & Jaksch, D. Dynamical quantum phase transitions on random networks. N. J. Phys. 27, 064506 (2025).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Eisert, J., Friesdorf, M. & Gogolin, C. Quantum many-body systems out of equilibrium. Nat. Phys. 11, 124\u2013130 (2015).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Srednicki, M. Chaos and quantum thermalization. Phys. Rev. E 50, 888\u2013901 (1994).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Abanin, D. A., Altman, E., Bloch, I. & Serbyn, M. Many-body localization, thermalization, and entanglement. Rev. Mod. Phys. 91, 021001 (2019).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Papi\u0107, Z. Weak ergodicity breaking through the lens of quantum entanglement. In Entanglement in Spin Chains: From Theory to Quantum Technology Applications (eds Bayat, A. et al.) 341\u2013395 https:\/\/doi.org\/10.1007\/978-3-031-03998-0_13<\/a> (Springer, 2022).<\/p>\n

Landau, L. D. On the theory of phase transitions. Zh. Eksp. Teor. Fiz. 7, 19\u201332 (1937).<\/p>\n


\n Google Scholar<\/a>\u00a0\n <\/p>\n

Sachdev, S. Quantum Phase Transitions 2nd edn https:\/\/doi.org\/10.1017\/CBO9780511973765<\/a> (Cambridge Univ. Press, 2011)<\/p>\n

Ebadi, S. et al. Quantum phases of matter on a 256-atom programmable quantum simulator. Nature 595, 227\u2013232 (2021).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Greiner, M., Mandel, O., Esslinger, T., H\u00e4nsch, T. W. & Bloch, I. Quantum phase transition from a superfluid to a Mott insulator in a gas of ultracold atoms. Nature 415, 39\u201344 (2002).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Sengupta, K., Powell, S. & Sachdev, S. Quench dynamics across quantum critical points. Phys. Rev. A 69, 053616 (2004).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Cazalilla, M. A. Effect of suddenly turning on interactions in the Luttinger model. Phys. Rev. Lett. 97, 156403 (2006).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Titum, P., Iosue, J. T., Garrison, J. R., Gorshkov, A. V. & Gong, Z.-X. Probing ground-state phase transitions through quench dynamics. Phys. Rev. Lett. 123, 115701 (2019).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n PubMed Central<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Titum, P. & Maghrebi, M. F. Nonequilibrium criticality in quench dynamics of long-range spin models. Phys. Rev. Lett. 125, 040602 (2020).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Karrasch, C. & Schuricht, D. Dynamical phase transitions after quenches in nonintegrable models. Phys. Rev. B 87, 195104 (2013).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Zvyagin, A. A. Dynamical quantum phase transitions (review article). Low Temp. Phys. 42, 971\u2013994 (2016).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Halimeh, J. C. et al. Prethermalization and persistent order in the absence of a thermal phase transition. Phys. Rev. B 95, 024302 (2017).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

\u017dunkovi\u010d, B., Heyl, M., Knap, M. & Silva, A. Dynamical quantum phase transitions in spin chains with long-range interactions: merging different concepts of nonequilibrium criticality. Phys. Rev. Lett. 120, 130601 (2018).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Berges, J., Bors\u00e1nyi, S. & Wetterich, C. Prethermalization. Phys. Rev. Lett. 93, 142002 (2004).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Mori, T., Ikeda, T. N., Kaminishi, E. & Ueda, M. Thermalization and prethermalization in isolated quantum systems: a theoretical overview. J. Phys. B 51, 112001 (2018).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Bernien, H. et al. Probing many-body dynamics on a 51-atom quantum simulator. Nature 551, 579\u2013584 (2017).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Bluvstein, D. et al. Controlling quantum many-body dynamics in driven Rydberg atom arrays. Science 371, 1355\u20131359 (2021).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Smale, S. et al. Observation of a transition between dynamical phases in a quantum degenerate Fermi gas. Sci. Adv. 5, eaax1568 (2019).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n PubMed Central<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Muniz, J. A. et al. Exploring dynamical phase transitions with cold atoms in an optical cavity. Nature 580, 602\u2013607 (2020).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Chu, A., Will, J., Arlt, J., Klempt, C. & Rey, A. M. Simulation of xxz spin models using sideband transitions in trapped bosonic gases. Phys. Rev. Lett. 125, 240504 (2020).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Zhang, J. et al. Observation of a many-body dynamical phase transition with a 53-qubit quantum simulator. Nature 551, 601\u2013604 (2017).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n PubMed Central<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

De, A. et al. Non-equilibrium critical scaling and universality in a quantum simulator. Nat. Commun. 16, 7939 (2025).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n PubMed Central<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Keesling, A. et al. Quantum Kibble\u2013Zurek mechanism and critical dynamics on a programmable Rydberg simulator. Nature 568, 207\u2013211 (2019).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Castelnovo, C., Moessner, R. & Sondhi, S. Spin ice, fractionalization, and topological order. Annu. Rev. Condens. Matter Phys. 3, 35\u201355 (2012).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Nandkishore, R. M. & Hermele, M. Fractons. Annu. Rev. Condens. Matter Phys. 10, 295\u2013313 (2019).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Moudgalya, S., Bernevig, B. A. & Regnault, N. Quantum many-body scars and Hilbert space fragmentation: a review of exact results. Rep. Prog. Phys. 85, 086501 (2022).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Katschke, L., Farrell, R. C., Borla, U., Pollet, L. & Halimeh, J. C. Finite-temperature dynamical phase diagram of the 2\u00a0+\u00a01D quantum Ising model. Preprint at https:\/\/doi.org\/10.48550\/arXiv.2602.16772<\/a> (2026).<\/p>\n

Reini\u0107, N., Jaschke, D., Wanisch, D., Silvi, P. & Montangero, S. Finite-temperature Rydberg arrays: quantum phases and entanglement characterization. Phys. Rev. Res. 6, 033322 (2024).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Stoner, E. C. & Wohlfarth, E. P. A mechanism of magnetic hysteresis in heterogeneous alloys. Philos. Trans. R. Soc. Lond. Ser. A 240, 599\u2013642 (1948).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Liu, F., Yang, Z.-C., Bienias, P., Iadecola, T. & Gorshkov, A. V. Localization and criticality in antiblockaded two-dimensional Rydberg atom arrays. Phys. Rev. Lett. 128, 013603 (2022).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Bluvstein, D. et al. A quantum processor based on coherent transport of entangled atom arrays. Nature 604, 451\u2013456 (2022).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n PubMed Central<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Swingle, B., Bentsen, G., Schleier-Smith, M. & Hayden, P. Measuring the scrambling of quantum information. Phys. Rev. A 94, 040302 (2016).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Daniel, A. et al. Bridging quantum criticality via many-body scarring. Phys. Rev. B 107, 235108 (2023).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Hudomal, A. et al. Driving quantum many-body scars in the PXP model. Phys. Rev. B 106, 104302 (2022).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Chertkov, E. et al. Characterizing a non-equilibrium phase transition on a quantum computer. Nat. Phys. 19, 1799\u20131804 (2023).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Iadecola, T., Wilson, J. H. & Pixley, J. Concomitant entanglement and control criticality driven by collective measurements. PRX Quantum 6, 010351 (2025).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Daley, A. J. et al. Practical quantum advantage in quantum simulation. Nature 607, 667\u2013676 (2022).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Wendl, A. et al. Emergence of mesoscale quantum phase transitions in a ferromagnet. Nature 609, 65\u201370 (2022).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Jiang, X. et al. Using magnetic dynamics to measure the spin gap in a candidate Kitaev material. npj Quantum Mater. 10, 15 (2025).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Radovskaia, V. et al. Photoengineering the magnon spectrum in an insulating antiferromagnet. Nat. Phys. 22, 728\u2013735 (2026).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Gonz\u00e1lez-Cuadra, D. et al. Observation of string breaking on a (2 + 1)D Rydberg quantum simulator. Nature 642, 321\u2013326 (2025).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Bloqade.jl: package for the quantum computation and quantum simulation based on the neutral-atom architecture. GitHub https:\/\/github.com\/QuEraComputing\/Bloqade.jl\/<\/a> (2023).<\/p>\n

Perlmutter. NERSC https:\/\/www.nersc.gov\/systems\/perlmutter<\/a> (2023).<\/p>\n

Jaksch, D. et al. Fast quantum gates for neutral atoms. Phys. Rev. Lett. 85, 2208\u20132211 (2000).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Lukin, M. D. et al. Dipole blockade and quantum information processing in mesoscopic atomic ensembles. Phys. Rev. Lett. 87, 037901 (2001).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Schollw\u00f6ck, U. The density-matrix renormalization group in the age of matrix product states. Ann. Phys. 326, 96\u2013192 (2011).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Fishman, M., White, S. R. & Stoudenmire, E. M. The ITensor software library for tensor network calculations. SciPost Phys. Codebases 4 https:\/\/doi.org\/10.21468\/SciPostPhysCodeb.4<\/a> (2022).<\/p>\n

Lin, S.-H., Zaletel, M. P. & Pollmann, F. Efficient simulation of dynamics in two-dimensional quantum spin systems with isometric tensor networks. Phys. Rev. B 106, 245102 (2022).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Begu\u0161i\u0107, T. & Chan, G. K.-L. Real-time operator evolution in two and three dimensions via sparse Pauli dynamics. PRX Quantum 6, 020302 (2025).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Moeckel, M. & Kehrein, S. Interaction quench in the Hubbard model. Phys. Rev. Lett. 100, 175702 (2008).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Haghshenas, R. et al. Digital quantum magnetism on a trapped-ion quantum computer. Nature 653, 56\u201362 (2026).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Landau, L. D. & Lifshitz, E. M. Statistical Physics, Part 1 3rd edn, Course of Theoretical Physics Vol. 5 (Pergamon, 1980)<\/p>\n

Heyl, M. Dynamical quantum phase transitions: a review. Rep. Prog. Phys. 81, 054001 (2018).<\/p>\n

Article<\/a>\u00a0
\n MathSciNet<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Xu, K. et al. Probing dynamical phase transitions with a superconducting quantum simulator. Sci. Adv. 6, eaba4935 (2020).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n PubMed Central<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Hashizume, T., McCulloch, I. P. & Halimeh, J. C. Dynamical phase transitions in the two-dimensional transverse-field Ising model. Phys. Rev. Res. 4, 013250 (2022).<\/p>\n

Article<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Karch, S. et al. Probing quantum many-body dynamics using subsystem Loschmidt echos. Preprint at https:\/\/doi.org\/10.48550\/arXiv.2501.16995<\/a> (2025).<\/p>\n

Weinberg, P., Wu, K.-H., Long, J. & Luo, X.-Z. R. Queracomputing\/bloqade-python: v0.15.11. Zenodo https:\/\/doi.org\/10.5281\/zenodo.11114110<\/a> (2024).<\/p>\n

Ates, C., Pohl, T., Pattard, T. & Rost, J. M. Antiblockade in Rydberg excitation of an ultracold lattice gas. Phys. Rev. Lett. 98, 023002 (2007).<\/p>\n

Article<\/a>\u00a0
\n PubMed<\/a>\u00a0
\n
\n Google Scholar<\/a>\u00a0\n <\/p>\n

Osterholz, P. et al. Collective cluster nucleation dynamics in quantum magnets. Preprint at https:\/\/doi.org\/10.48550\/arXiv.2512.04656<\/a> (2026).<\/p>\n","protected":false},"excerpt":{"rendered":"Polkovnikov, A., Sengupta, K., Silva, A. & Vengalattore, M. Nonequilibrium dynamics of closed interacting quantum systems. Rev. Mod.…\n","protected":false},"author":2,"featured_media":675211,"comment_status":"","ping_status":"","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[24],"tags":[2026,61,60,2027,4218,248,6112,13141,82,123369],"class_list":["post-675210","post","type-post","status-publish","format-standard","has-post-thumbnail","category-physics","tag-humanities-and-social-sciences","tag-ie","tag-ireland","tag-multidisciplinary","tag-phase-transitions-and-critical-phenomena","tag-physics","tag-quantum-information","tag-quantum-simulation","tag-science","tag-ultracold-gases"],"_links":{"self":[{"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/posts\/675210","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/comments?post=675210"}],"version-history":[{"count":0,"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/posts\/675210\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/media\/675211"}],"wp:attachment":[{"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/media?parent=675210"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/categories?post=675210"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.newsbeep.com\/ie\/wp-json\/wp\/v2\/tags?post=675210"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}