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In contrast the van Zwol model gives repulsion in both the retarded and non-retarded limits.","label":"figu3","source":"arxiv","key":"5a8b175ff66810eb322d865436751b6a","url":"https://inspirehep.net/files/5a8b175ff66810eb322d865436751b6a"},{"filename":"Fig4.png","material":"preprint","caption":"The retarded Casimir-Lifshitz interaction free energy between a silica surface and a gold coated silica surface in toluene using dielectric function for  toluene from van Zwol {\\it et al.}\\,\\protect \\cite{Zwol1} The interaction is attractive at short distances and repulsive above a critical levitation distance.","label":"figu4","source":"arxiv","key":"3f102d28dfd70e8494284e8f65185583","url":"https://inspirehep.net/files/3f102d28dfd70e8494284e8f65185583"},{"filename":"Fig5.png","material":"preprint","caption":"The retarded and nonretarded Casimir-Lifshitz interaction free energy between a silica surface and a gold coated silica surface in toluene using dielectric function for  toluene from van Zwol {\\it et al.}\\,\\protect \\cite{Zwol1} The nonretarded interaction between thick gold films and silica across toluene is attractive for all distances. The other examples considered (nonretarded and retarded for the case of {20 \\AA} gold film and retarded with thick gold films) all cross over to repulsion above a critical distance.","label":"figu5","source":"arxiv","key":"7024e2c44d615c0c0c7955d7a306afa5","url":"https://inspirehep.net/files/7024e2c44d615c0c0c7955d7a306afa5"}],"inspire_categories":[{"term":"Quantum Physics","source":"arxiv"},{"term":"Condensed Matter","source":"arxiv"}],"first_author":{"full_name":"Boström, Mathias","last_name":"Boström","first_name":"Mathias","recid":1951319},"control_number":3003946,"dois":[{"material":"publication","source":"arXiv","value":"10.1063/1.4729822"}],"document_type":["article"],"texkeys":["Bostrom:2012oxp"],"abstracts":[{"source":"arXiv","value":"There is an attractive Casimir-Lifshitz force between two silica surfaces in a liquid (bromobenze or toluene). We demonstrate that adding an ultrathin (5-50Å) metallic nanocoating to one of the surfaces results in repulsive Casimir-Lifshitz forces above a critical separation. The onset of such quantum levitation comes at decreasing separations as the film thickness decreases. Remarkably the effect of retardation can turn attraction into repulsion. 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Note that we have placed the $n=0$ value at the left vertical axes.","label":"figu2","source":"arxiv","key":"75618a17994fe80b675c51774c8da097","url":"https://inspirehep.net/files/75618a17994fe80b675c51774c8da097"},{"filename":"Fig3.png","material":"preprint","caption":"(Color online) The resonance interaction energy between two oxygen atoms situated one outside the other near an ideal metal surface. The closest atom is at 1 {\\AA} from the surface. For comparison we have added a curve (DFT-curve) showing the potential for two oxygen atoms at an Au (111) surface as obtained from a DFT calculation including a van der Waals functional. Se the text for details","label":"figu3","source":"arxiv","key":"fb117612898b00ea3c2514affe66eaee","url":"https://inspirehep.net/files/fb117612898b00ea3c2514affe66eaee"},{"filename":"Fig4.png","material":"preprint","caption":"(Color online) The resonance interaction energy between two oxygen atoms situated one outside the other near an ideal metal surface. The closest atom is 10 {\\AA} from the surface.","label":"figu4","source":"arxiv","key":"301d1be46fa39639dd736a2633fc2aa7","url":"https://inspirehep.net/files/301d1be46fa39639dd736a2633fc2aa7"},{"filename":"Fig5.png","material":"preprint","caption":"(Color online) The resonance energy between two oxygen (zinc) atoms both adsorbed on an ideal metal surface ($z_a=z_b=$1 \\AA), solid (dashed) curve. The field susceptibility for this case is not described in the text.  The different contributions can be obtained using the Green's functions given in the literature\\,\\cite{Buhmann1,Buhmann2}.","label":"figu5","source":"arxiv","key":"d32a7964c9e725ca67a1d75321828386","url":"https://inspirehep.net/files/d32a7964c9e725ca67a1d75321828386"}],"inspire_categories":[{"term":"Condensed Matter","source":"arxiv"},{"term":"Quantum Physics","source":"arxiv"}],"first_author":{"full_name":"Boström, Mathias","last_name":"Boström","first_name":"Mathias","recid":1951319},"control_number":3007462,"dois":[{"material":"publication","source":"arXiv","value":"10.1103/PhysRevA.87.044701"}],"document_type":["article"],"texkeys":["Bostrom:2013dbt"],"abstracts":[{"source":"arXiv","value":"We present the theory for retarded resonance interaction between two identical atoms at arbitrary positions near a metal surface. The dipole-dipole resonance interaction force that binds isotropically excited atom pairs together in free space may turn repulsive close to an ideal (totally reflecting) metal surface. On the other hand, close to an infinitely permeable surface it may turn more attractive. We illustrate numerically how the dipole-dipole resonance interaction between two oxygen atoms near a metal surface may provide a repulsive energy of the same order of magnitude as the ground-state binding energy of an oxygen molecule. 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We investigate this concept, reviewing the possible contribution of semi-classical electrodynamics to nuclear interactions, specifically focusing on the Casimir effect at sub-Fermi length scales. The main result is a temperature distance relation, derived from the time-energy uncertainty relation, which can have observable consequences at these extreme scales. From a more general perspective, since the energy-time uncertainty relation appears to be a significant physical quantity, we also provide a brief overview of recent developments in this direction in Sec. 3.2.  •Links between Uncertainty Relations and Temperature-Distance relations in Casimir physics.•Casimir effects at nuclear length scales.•Casimir binding energy, meson mass, and plasmon lifetime.•Temperature range relevant for quark-gluon plasma generation.","abstract_source_suggest":{"input":"Elsevier B.V."}},{"source":"arXiv","value":"We explore the fundamental idea that there may be a role for the Casimir effect, via an uncertainty relation, in the generation of electron-positron and quark-gluon plasmas. We investigate this concept, reviewing the possible contribution of semi-classical electrodynamics to nuclear interactions, specifically focusing on the Casimir effect at sub-Fermi length scales. The main result is a temperature distance relation, derived from the time-energy uncertainty relation, which can have observable consequences at these extreme scales. From a more general perspective, since the energy-time uncertainty relation appears to be a significant physical quantity, we also provide a brief overview of recent developments in this direction in Sec. 3.2.","abstract_source_suggest":{"input":"arXiv"}}],"primary_arxiv_category":["physics.gen-ph"],"titles":[{"source":"Elsevier B.V.","title":"Can an uncertainty relation generate a plasma?"},{"source":"arXiv","title":"Can An Uncertainty Relation Generate A Plasma?"},{"source":"Elsevier B.V.","title":"Corrigendum to “Can An Uncertainty Relation Generate A Plasma?” [Physics Letters A 550 (2025) 1–4/130611]"}],"imprints":[{"date":"2025-05-07"},{"date":"2026-02-02"}],"curated":false},"links":{"bibtex":"https://inspirehep.net/api/literature/2918216?format=bibtex","latex-eu":"https://inspirehep.net/api/literature/2918216?format=latex-eu","latex-us":"https://inspirehep.net/api/literature/2918216?format=latex-us","json":"https://inspirehep.net/api/literature/2918216?format=json","json-expanded":"https://inspirehep.net/api/literature/2918216?format=json-expanded","cv":"https://inspirehep.net/api/literature/2918216?format=cv","citations":"https://inspirehep.net/api/literature/?q=refersto%3Arecid%3A2918216"},"id":"2918216"},{"created":"2008-09-22T00:00:00+00:00","updated":"2023-03-06T13:38:47.517426+00:00","metadata":{"authors":[{"affiliations_identifiers":[{"schema":"ROR","value":"https://ror.org/05ynxx418"}],"full_name_unicode_normalized":"bostrom, m.","full_name":"Bostrom, M.","record":{"$ref":"https://inspirehep.net/api/authors/1951319"},"ids":[{"schema":"INSPIRE BAI","value":"M.Bostrom.1"}],"last_name":"Bostrom","affiliations":[{"record":{"$ref":"https://inspirehep.net/api/institutions/904074"},"value":"Linkoping U."}],"signature_block":"BASTRANm","uuid":"69cc52bf-ea2b-4770-a7b2-6baadba2a0bc","first_name":"M.","recid":1951319},{"affiliations_identifiers":[{"schema":"ROR","value":"https://ror.org/05ynxx418"}],"full_name_unicode_normalized":"sernelius, bo e.","full_name":"Sernelius, Bo E.","record":{"$ref":"https://inspirehep.net/api/authors/2330770"},"ids":[{"schema":"INSPIRE BAI","value":"B.E.Sernelius.5"}],"last_name":"Sernelius","affiliations":[{"record":{"$ref":"https://inspirehep.net/api/institutions/904074"},"value":"Linkoping U."}],"signature_block":"SARNALb","uuid":"6cf45a34-6482-44d8-a420-bd148412110f","first_name":"Bo E.","recid":2330770}],"citation_count":18,"publication_info":[{"journal_volume":"61","artid":"046101","year":2000,"journal_title":"Phys.Rev.A"}],"citation_count_without_self_citations":17,"citeable":true,"$schema":"https://inspirehep.net/schemas/records/hep.json","keywords":[{"schema":"PACS","value":"12.20.Fv"},{"schema":"PACS","value":"07.07.Mp"}],"references":[{"reference":{"publication_info":{"journal_volume":"59","artid":"3149","page_start":"3149","journal_title":"Phys.Rev."}}},{"reference":{"publication_info":{"journal_volume":"81","artid":"5475","page_start":"5475","journal_title":"Phys.Rev.Lett."}},"curated_relation":false,"record":{"$ref":"https://inspirehep.net/api/literature/428025"}},{"reference":{"publication_info":{"journal_volume":"78","artid":"5","page_start":"5","journal_title":"Phys.Rev.Lett."}},"curated_relation":false,"record":{"$ref":"https://inspirehep.net/api/literature/428025"}},{"reference":{"publication_info":{"journal_volume":"2","artid":"73","page_start":"73","journal_title":"Sov.Phys.JETP"}},"curated_relation":false,"record":{"$ref":"https://inspirehep.net/api/literature/47897"}},{"reference":{"publication_info":{"journal_volume":"52","artid":"297","page_start":"297","journal_title":"Phys.Rev."}}},{"reference":{"publication_info":{"journal_volume":"128","artid":"1622","page_start":"1622","journal_title":"Phys.Rev."}}},{"reference":{"arxiv_eprint":"quant-ph/9907105"},"curated_relation":false,"record":{"$ref":"https://inspirehep.net/api/literature/504975"}}],"number_of_pages":3,"referenced_authors_bais":["S.Reynaud.1","A.Lambrecht.1","E.M.Lifshitz.1","Steven.K.Lamoreaux.1"],"legacy_version":"20160316172238.0","legacy_creation_date":"2008-09-22","preprint_date":"2000-04","author_count":2,"first_author":{"affiliations_identifiers":[{"schema":"ROR","value":"https://ror.org/05ynxx418"}],"full_name":"Bostrom, M.","last_name":"Bostrom","first_name":"M.","recid":1951319},"control_number":551486,"dois":[{"value":"10.1103/PhysRevA.61.046101"}],"earliest_date":"2000-04","document_type":["article"],"texkeys":["Bostrom:2000zz"],"abstracts":[{"source":"APS","value":"In a recent paper [Phys. Rev. A 59, R3149 (1999)] Lamoreaux reported calculations of the Casimir force. The experimentally found permittivity was used in the calculations. Large deviations were found between numerically evaluated forces and forces derived from a series expanded plasma model. We would like to comment on a few results presented in this work. First, we claim that important features of the imaginary component of the permittivity of copper, presented in Fig. 1(a) are due to the interpolation procedure and are not caused by physical phenomena. These features influence the calculated permittivity for imaginary frequencies, which is the quantity used to calculate the Casimir attraction. Second, we discuss the extrapolation procedure used for low frequencies. 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Information is transfered via photon exchange.","source":"arxiv","label":"figu1","key":"761f9fd64914ab7a37fe7fc928708a45","url":"https://inspirehep.net/files/761f9fd64914ab7a37fe7fc928708a45"},{"filename":"Fig2.png","material":"preprint","caption":"(Color online) The dielectric function (left vertical axis) of a phospholipid membrane for discrete imaginary frequencies (at T=300K). Note that we have placed the $n = 0$ value at the left vertical axis. Also shown is  the corresponding imaginary part of the dielectric function for real frequencies (right vertical axis).","source":"arxiv","label":"figu2","key":"3a0fd6d7b2ec012ed0b767dd6d229ae9","url":"https://inspirehep.net/files/3a0fd6d7b2ec012ed0b767dd6d229ae9"},{"filename":"Fig3a.png","material":"preprint","caption":"(Color online) The  full resonance interaction energy between two helium  atoms with the {\\it x}-branch, {\\it y}-branch, and {\\it z}-branch excited, and with all three excited (isotropic excitation) in an anti-symmetric excited state  as functions of separation, $\\rho=z_b-z_a$. For comparison we also show the zero frequency contribution to the resonance interaction with $z$-branch excited. We consider the case with one of the two atoms adsorbed at a phospholipid surface ($z_a$=2 \\AA)  and the other above it  far from the surface. We show also the corresponding result for the Casimir-Polder interaction between two ground state helium atoms.","source":"arxiv","label":"figu3","key":"fad75687ccd5e8476f3eaa6c49c927a7","url":"https://inspirehep.net/files/fad75687ccd5e8476f3eaa6c49c927a7"},{"filename":"Fig3b.png","material":"preprint","caption":"(Color online) The  full resonance interaction energy between two helium  atoms with the {\\it x}-branch, {\\it y}-branch, and {\\it z}-branch excited, and with all three excited (isotropic excitation) in an anti-symmetric excited state  as functions of separation, $\\rho=z_b-z_a$. For comparison we also show the zero frequency contribution to the resonance interaction with $z$-branch excited. We consider the case with one of the two atoms adsorbed at a phospholipid surface ($z_a$=2 \\AA)  and the other above it  far from the surface. We show also the corresponding result for the Casimir-Polder interaction between two ground state helium atoms.","source":"arxiv","label":"figu3","key":"dc0514654da85af970bf20f4644504e0","url":"https://inspirehep.net/files/dc0514654da85af970bf20f4644504e0"},{"filename":"Fig4a.png","material":"preprint","caption":"(Color online) The resonance interaction with the $x$-branch, $y$-branch, and $z$-branch excited, and with all three excited (isotropic excitation) in an anti-symmetric excited state as functions of separation for two helium atoms adsorbed on a phospholipid surface, $\\rho=x$ ($z_a$=$z_b$=2 \\AA). We show also the corresponding result for the Casimir-Polder interaction between two ground state helium atoms.","source":"arxiv","label":"figu4","key":"b02102d96065789ce77d82cfe3a4e496","url":"https://inspirehep.net/files/b02102d96065789ce77d82cfe3a4e496"},{"filename":"Fig4b.png","material":"preprint","caption":"(Color online) The resonance interaction with the $x$-branch, $y$-branch, and $z$-branch excited, and with all three excited (isotropic excitation) in an anti-symmetric excited state as functions of separation for two helium atoms adsorbed on a phospholipid surface, $\\rho=x$ ($z_a$=$z_b$=2 \\AA). We show also the corresponding result for the Casimir-Polder interaction between two ground state helium atoms.","source":"arxiv","label":"figu4","key":"db8562b504e12a36f01855704db62a7e","url":"https://inspirehep.net/files/db8562b504e12a36f01855704db62a7e"}],"preprint_date":"2013-05-17","author_count":5,"first_author":{"emails":["mathias.bostrom@mse.kth.se"],"full_name":"Boström, Mathias","last_name":"Boström","first_name":"Mathias","recid":1951319},"public_notes":[{"source":"arXiv","value":"8 pages, 4 figures"}],"control_number":3007934,"earliest_date":"2013-05-17","document_type":["article"],"texkeys":["Bostrom:2013bwf"],"abstracts":[{"source":"arXiv","value":"The theory is presented for resonance interaction between two atoms in an excited configuration: one atom, the \"receptor\" of information (i.e. energy), adsorbed on a phospholipid surface and the other atom, the \"emitter\" of information (i.e. energy), a long distance away. The dielectric function for a specific phospholipid membrane is obtained from density functional theory calculations. We present numerical results comparing the range and magnitude of non-specific Casimir-Polder interactions with the much more long-ranged, and highly specific, resonance interaction. A study of the resonance interaction with one or both atoms adsorbed on a phospholipid membrane surface reveals a possibility to have a cross over from attraction to repulsion or from repulsion to attraction at separations between receptor and emitter atoms exceeding several hundred Ångströms. The energy transfer and the observed transitions in the sign of the interaction energies near surfaces provide potential new ways to start recognition processes in biological systems.","abstract_source_suggest":{"input":"arXiv"}}],"primary_arxiv_category":["quant-ph"],"titles":[{"source":"arXiv","title":"Information Exchange via Surface Modified Resonance Energy Transfer"}],"facet_author_name":["1804699_Joanna","1951316_Clas Persson","1951319_Mathias Boström","2199842_Bo E. Sernelius","2345931_Barry W. 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Graphical TOC Entry"}],"record":{"$ref":"https://inspirehep.net/api/literature/1738753"}}],"referenced_authors_bais":["C.Adamo.1","M.S.Tomas.1","S.Y.Buhmann.3","J.N.Munday.1","V.Barone.1","D.G.Welsch.1","D.Polder.1","V.A.Parsegian.1","F.Capasso.1","A.Sambale.1","H.B.G.Casimir.1","S.Scheel.2"],"figures":[{"filename":"graficalabstract-1.png","material":"preprint","caption":"The weights ($\\alpha_j\\, [10^{-42} \\, \\mathrm{A^2 s^4 kg^{-1}}]$ in SI-units which transform to CGS units via $[\\alpha_{SI}] = 4 \\pi\\varepsilon_0 10^{-30} \\text{\\AA}^3$) and characteristic frequencies ($\\omega_j \\,[10^{16} \\, \\mathrm{rad \\, s^{-1}}]$ in SI-units, which transform to CGS units via $[\\omega_{SI}] = 2\\pi e/\\hbar \\, \\mathrm{eV}$) for five-mode London fits of the dynamic polarisabilities of four greenhouse gas molecules CH$_4$, CO$_2$, N$_2$O, O$_3$, and other atmospheric gas molecules.","source":"arxiv","key":"54e8a05edb3b7dd5d02f04d954f7ebb2","url":"https://inspirehep.net/files/54e8a05edb3b7dd5d02f04d954f7ebb2"},{"filename":"pics-22.png","material":"preprint","caption":" : Sketch of Onsager's real cavity model. A particle (red dot) at position ${\\bf{r}}_A$ is embedded in a medium with dielectricity $\\varepsilon(\\omega)$ (grey area) surrounded by a spherical vacuum cavity (white area). The scattering process from an external point ${\\bf{r}}$ (green dot) is separated into the propagation to and back from the particle.","label":"fig:3layer","source":"arxiv","key":"6cab20b9873a74b2d41bfa3d3e5135e6","url":"https://inspirehep.net/files/6cab20b9873a74b2d41bfa3d3e5135e6"},{"filename":"pics-24.png","material":"preprint","caption":" : Sketch of Onsager's real cavity model for finite size particles. A spherical particle with radius $R$ and the dielectric function $\\varepsilon_s$ is embedded in a medium with $\\varepsilon(\\omega)$ (grey area) surrounded by a spherical vacuum cavity (white area) with radius $R_C$. The scattering process from an external point ${\\bf{r}}'$ (red dot) to another point ${\\bf{r}}$ (green dot). : Sketch of the arrangements.","label":"fig:3layer","source":"arxiv","key":"1e20c6bf7558540fea2a726d82c08509","url":"https://inspirehep.net/files/1e20c6bf7558540fea2a726d82c08509"},{"filename":"plot_N2O.png","material":"preprint","caption":" : $\\mathrm{N_2O}$","label":"3figs","source":"arxiv","key":"6ce7376d73fd1d4cbd67b6970e133258","url":"https://inspirehep.net/files/6ce7376d73fd1d4cbd67b6970e133258"},{"filename":"plot_H2S.png","material":"preprint","caption":" : $\\mathrm{H_2S}$ : Polarisabilities (green) and effective polarisabilities for (a) $\\mathrm{N_2O}$, (b) $\\mathrm{H_2S}$. We compare the local-field corrected model, following Eq.~(\\ref{eq:alphaloc}), $\\alpha_{virt}$ (blue), the Onsager real cavity model, following Eq.~(\\ref{eq:alphaOns}), $\\alpha_{Ons}$ (orange), the hard-sphere model $\\alpha_{HS}$, Eq.~(\\ref{eq:polsc}), (black) and Onsager's real cavity model for finite size particles, Eq.~(\\ref{eq:expol3}), $\\alpha_{fs}$ (red). In addition, the corresponding cavity modes $\\omega_C = c/R_C$ and the hard-sphere modes with respect to the molecule radius $\\omega_M = c/R$ are drawn as straight lines.","label":"3figs","source":"arxiv","key":"757f236f0f255b93ae9211b180141d65","url":"https://inspirehep.net/files/757f236f0f255b93ae9211b180141d65"},{"filename":"toy_methane_double.png","material":"preprint","caption":"The excess polarisability in the real cavity model for finite size particles (\\ref{eq:expol3}) for a toy-methane molecule with the polarisability given by Eq.~(\\ref{eq:toymethane}). The radius of the toy-methane sphere is varied between the original radius and the cavity radius, given in Table \\ref{table_staticpol_radius}. One sees a transition from partially negative to purely positive polarisabilities.","label":"fig:toymodel","source":"arxiv","key":"940ac5eb31bec9a354ed951daa3512cc","url":"https://inspirehep.net/files/940ac5eb31bec9a354ed951daa3512cc"}],"inspire_categories":[{"term":"Other","source":"arxiv"},{"term":"Condensed Matter","source":"arxiv"},{"term":"Quantum Physics","source":"arxiv"}],"preprint_date":"2017-10-13","author_count":10,"first_author":{"emails":["johannes.fiedler@physik.uni-freiburg.de"],"full_name":"Fiedler, Johannes","last_name":"Fiedler","first_name":"Johannes","recid":2009115},"control_number":3047716,"dois":[{"material":"publication","source":"arXiv","value":"10.1021/acs.jpca.7b10159"}],"earliest_date":"2017-10-13","document_type":["article"],"texkeys":["Fiedler:2017mww"],"abstracts":[{"source":"arXiv","value":"Theories for the effective polarisability of a small particle in a medium are presented using different levels of approximation: we consider the virtual cavity, real cavity and the hard-sphere models as well as a continuous interpolation of the latter two. We present the respective hard-sphere and cavity radii as obtained from density-functional simulations as well as the resulting effective polarisabilities at discrete Matsubara frequencies. This enables us to account for macroscopic media in van der Waals interactions between molecules in water and their Casimir-Polder interaction with an interface.","abstract_source_suggest":{"input":"arXiv"}}],"primary_arxiv_category":["physics.chem-ph"],"titles":[{"source":"arXiv","title":"Effective Polarisability Models"}],"facet_author_name":["1906774_Michael Walter","1951315_Priyandarshini Thiyam","1951316_Clas Persson","1951317_Drew F. Parsons","1951319_Mathias Boström","1946455_Stefan Yoshi Buhmann","2009115_Johannes Fiedler","1015328_Iver H. 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frequency contribution to interaction free energy from Eq.(\\ref{Eq56}), considering either $\\mu_{ep}=1$ (lower orange curve) or Eq.(\\ref{permeability}) (upper blue curve). The x-axis is the $L$ distance in femtometers, y-axis is the Casimir interaction free energy in MeV for two perfect conducting plates with an area ($A=\\pi R^2$) given in the text and an intermediate plasma density varying with distance via the equilibrium of zero temperature Casimir energy and the black body radiation energy.","label":"fig:graph1","source":"arxiv","key":"c5eb43541462d18bc326456d461b2edd","url":"https://inspirehep.net/files/c5eb43541462d18bc326456d461b2edd"},{"filename":"Final_2nd.png","material":"preprint","caption":"Contributions from zero-frequency term, Eq.\\,(\\ref{Eq56}) (red),  and finite frequency terms, Eq.\\,(\\ref{Eq57}) (blue), and their sum (dashed black). The x-axis is the $L$ distance in femtometers, y-axis is the Casimir interaction free energy in MeV. In these examples, we consider two perfect conducting plates with an area ($A=\\pi R^2$) given in the text and an intermediate plasma density varying with distance via the equilibrium of zero temperature Casimir energy and the black body radiation energy.","label":"fig:graph2","source":"arxiv","key":"4228e32160fbb507c80ba28e0247de72","url":"https://inspirehep.net/files/4228e32160fbb507c80ba28e0247de72"}],"inspire_categories":[{"term":"Quantum Physics","source":"arxiv"},{"term":"Phenomenology-HEP","source":"arxiv"},{"term":"Theory-HEP","source":"arxiv"}],"first_author":{"emails":["sumanpanja19@gmail.com"],"full_name":"Panja, S.K.","last_name":"Panja","ids":[{"schema":"ORCID","value":"0000-0001-9258-9825"},{"schema":"INSPIRE BAI","value":"Suman.Kumar.Panja.1"}],"first_name":"S.K.","recid":1941307},"control_number":2920722,"dois":[{"material":"publication","source":"Elsevier Inc.","value":"10.1016/j.aop.2025.170191"},{"material":"publication","source":"arXiv","value":"10.1016/j.aop.2025.170191"}],"document_type":["article"],"texkeys":["Panja:2025vgm"],"abstracts":[{"source":"Elsevier Inc.","value":"A theory and numerical findings are presented on the magnetic Casimir interaction that arises from vacuum fluctuations of the quantized field and its effects at the nuclear scale. We investigate how the zero-temperature Casimir effect at nuclear scales can generate the black-body temperatures required to induce a magnetic electron–positron plasma. The magnetic permeability of the plasma and any magnetic fields present influence the screened Casimir–Yukawa potentials between perfect conducting surfaces. We discuss implications for the magnetic Casimir–Yukawa potential, its screening length, and a magnetic permeability-dependent quantity that resembles the meson mass.","abstract_source_suggest":{"input":"Elsevier Inc."}},{"source":"arXiv","value":"A theory and numerical findings are presented on the magnetic Casimir interaction that arises from vacuum fluctuations of the quantized field and its effects at the nuclear scale. We investigate how the zero-temperature Casimir effect at nuclear scales can generate the black-body temperatures required to induce a magnetic electron-positron plasma. The magnetic permeability of the plasma and any magnetic fields present influence the screened Casimir-Yukawa potentials between perfect conducting surfaces. We discuss implications for the magnetic Casimir-Yukawa potential, its screening length, and a magnetic permeability-dependent quantity that resembles the meson mass.","abstract_source_suggest":{"input":"arXiv"}}],"primary_arxiv_category":["quant-ph"],"titles":[{"source":"Elsevier Inc.","title":"Casimir forces across magnetic plasmas at nuclear separations"},{"source":"arXiv","title":"Casimir Forces Across Magnetic Plasmas at Nuclear Separations"}],"imprints":[{"date":"2025-08-22"}],"curated":false},"links":{"bibtex":"https://inspirehep.net/api/literature/2920722?format=bibtex","latex-eu":"https://inspirehep.net/api/literature/2920722?format=latex-eu","latex-us":"https://inspirehep.net/api/literature/2920722?format=latex-us","json":"https://inspirehep.net/api/literature/2920722?format=json","json-expanded":"https://inspirehep.net/api/literature/2920722?format=json-expanded","cv":"https://inspirehep.net/api/literature/2920722?format=cv","citations":"https://inspirehep.net/api/literature/?q=refersto%3Arecid%3A2920722"},"id":"2920722"},{"created":"2025-10-03T12:56:51.051705+00:00","updated":"2025-10-03T12:56:55.088236+00:00","metadata":{"authors":[{"raw_affiliations":[{"value":"Centre for Materials Science and Nanotechnology, Department of Physics, University of Oslo, P. 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The general damping of the potential caused by the absorption of water (factor $\\approx20$) can be observed (red dashed line).","label":"fig:vdW","source":"arxiv","key":"6f6bd8965a900fc28c07562091f9f0ae","url":"https://inspirehep.net/files/6f6bd8965a900fc28c07562091f9f0ae"},{"filename":"potkorC2.png","material":"preprint","caption":"Relative impact of the cavity boundaries on the Casimir force for an helium plate embedded in water relative to the force in vacuum. Without any cavity corrections (red dashed line), with hard boundaries (blue dotted line), with the linear profile (black solid line) and with the Thomas-Fermi distributed profile (green dashed-dotted line).","label":"fig:C","source":"arxiv","key":"ea2f06516ea5fc84759ba0ac14ed3a4d","url":"https://inspirehep.net/files/ea2f06516ea5fc84759ba0ac14ed3a4d"}],"inspire_categories":[{"term":"Quantum Physics","source":"arxiv"},{"term":"General Physics","source":"arxiv"}],"preprint_date":"2019-06-04","author_count":7,"first_author":{"full_name":"Fiedler, Johannes","last_name":"Fiedler","first_name":"Johannes","recid":2009115},"control_number":3047709,"earliest_date":"2019-06-04","document_type":["article"],"texkeys":["Fiedler:2019zxy"],"abstracts":[{"source":"arXiv","value":"Dispersion forces such as van der Waals forces between two microscopic particles, the Casimir--Polder forces between a particle and a macroscopic object or the Casimir force between two dielectric objects are well studied in vacuum. However, in realistic situations the interacting objects are often embedded in an environmental medium. Such a solvent influences the induced dipole interaction. With the framework of macroscopic quantum electrodynamics, these interactions are mediated via an exchange of virtual photons. Via this method the impact of a homogeneous solvent medium can be expressed as local-field corrections leading to excess polarisabilities which have previously been derived for hard boundary conditions. In order to develop a more realistic description, we investigate on a one-dimensional analog system illustrating the influence of a continuous dielectric profile.","abstract_source_suggest":{"input":"arXiv"}}],"primary_arxiv_category":["quant-ph"],"titles":[{"source":"arXiv","title":"Dispersion forces in inhomogeneous planarly layered media: A one-dimensional model for effective polarisabilities"}],"facet_author_name":["1906774_Michael Walter","1951315_Priyandarshini Thiyam","1951316_Clas Persson","1951319_Mathias Boström","1946455_Stefan Yoshi Buhmann","2009115_Johannes Fiedler","2862742_Fabian Spallek"],"license":[{"license":"arXiv nonexclusive-distrib 1.0","material":"preprint","url":"http://arxiv.org/licenses/nonexclusive-distrib/1.0/"}],"_oai":{"sets":["Literature"],"id":"oai:inspirehep.net:3047709","updated":"2025-10-03T12:56:55.088236"},"curated":false,"arxiv_eprints":[{"categories":["quant-ph","physics.optics"],"value":"1906.01488"}]},"links":{"bibtex":"https://inspirehep.net/api/literature/3047709?format=bibtex","latex-eu":"https://inspirehep.net/api/literature/3047709?format=latex-eu","latex-us":"https://inspirehep.net/api/literature/3047709?format=latex-us","json":"https://inspirehep.net/api/literature/3047709?format=json","json-expanded":"https://inspirehep.net/api/literature/3047709?format=json-expanded","cv":"https://inspirehep.net/api/literature/3047709?format=cv","citations":"https://inspirehep.net/api/literature/?q=refersto%3Arecid%3A3047709"},"id":"3047709"}],"total":35},"links":{"self":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1","next":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=2","bibtex":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1&format=bibtex","latex-eu":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1&format=latex-eu","latex-us":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1&format=latex-us","json":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1&format=json","json-expanded":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1&format=json-expanded","cv":"https://inspirehep.net/api/literature/?q=a%20M.Bostrom.1&size=10&page=1&format=cv"}}