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Openai/6961e230-053c-8013-9840-af60b05b3856
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===== De volumetrische energiedichtheid krijgt een stabiliserende correctieterm voor vacuümfluctuaties (Casimir): ===== H=Hhydro+HAGN+Hcoh+HCas\mathcal{H} = \mathcal{H}_{\mathrm{hydro}} + \mathcal{H}_{\mathrm{AGN}} + \mathcal{H}_{\mathrm{coh}} + \mathcal{H}_{\mathrm{Cas}}H=Hhydro+HAGN+Hcoh+HCas met Casimir-bijdrage (modelmatig geparametriseerd): HCas=−κCas f(ℓ) ηp\mathcal{H}_{\mathrm{Cas}} = -\kappa_{\mathrm{Cas}}\; f(\ell)\; \eta^pHCas=−κCasf(ℓ)ηp waar: * κCas\kappa_{\mathrm{Cas}}κCas een effectieve sterkteparameter is (numeriek te kalibreren), * f(ℓ)f(\ell)f(ℓ) een schaalfunctie is gebaseerd op de lokale correlatielengte ℓ\ellℓ (grid- of fysische schaal), * p≥1p\ge 1p≥1 regelt hoe sterk Casimir-stabilisatie “aan” gaat bij hoge coherentie. Waarom dit helpt: Casimir werkt hier als numerieke “gronding”: het dempt onfysische energie-explosies in stijf coherentieregime zonder de bulk-thermiek plat te slaan.
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