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Collective Flow, Kinetic Freeze-Out, and a Data-Driven Baryon Chemical Potential in Au+Au Collisions at $\sqrt{s_{NN}} = 7.7$--$39$ GeV

Nuclear Theory · Submitted 7 Mar 2026

abstract compiled · 2026-09-23 · no language-model review

The authors' main claim \rev{Longitudinal flow shifts the extracted temperature upward through a kinematic $v_z$--$T$ degeneracy rather than by hardening the spectra; imposing $T \le T_c \approx 155$--$160$ MeV bounds the longitudinal flow to $v_z \lesssim 0.6$.} \nw{A simultaneous $\pi^+$, $K^+$, $p$ fit with shared $(T, v_T)$ sharpens the extraction \fx{by a factor of $3.7$--$5.3$ on $T$ relative to the single-species proton fit} and gives $T_{\rm kin}\simeq107$--$115$~MeV, reproducing STAR's independent blast-wave values \fx{to within $0.9\sigma$} and lying well below the chemical freeze-out temperature.} \fx{Further including the antiproton spectra, with a normalization shared between $p$ and $\bar p$, breaks the fugacity--normalization degeneracy and makes the baryon chemical potential data-driven: the $\bar p/p$ ratio fixes $\mu_B/T$, the meson spectra fix $T$, and together they give $\mu_B \simeq 262$--$63$~MeV at kinetic freeze-out, satisfying $\mu_B/T_{\rm kin} \simeq (0.85$--$0.88)\,\mu_B^{\rm ch}/T_{\rm ch}$: the $\bar p/p$ ratio is thus largely, but not exactly, set at the chemical surface, the $12$--$15\%$ deficit being significant at up to $3.2\sigma$.

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arXiv ID2603.07160 (version 2)
Pith IDRJ4SFF4C, Pith's permanent record of this paper and its review
CitationSk Noor Alam, Victor Roy. "Collective Flow, Kinetic Freeze-Out, and a Data-Driven Baryon Chemical Potential in Au+Au Collisions at $\sqrt{s_{NN}} = 7.7$--$39$ GeV." arXiv:2603.07160 (2026). https://pith.science/paper/RJ4SFF4C
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Compiled by classifier-1.13.0 via TypeSafe API, question bank abstract-p1-20260923, 2026-09-23: 1 request, 3,804 input tokens.

What the abstract itself states, as probabilities: claims first 0.03 · states limitation 0.72 · human participants 0.01 · controlled comparison 0.18 · randomized assignment 0.01 · states quantitative result 0.99 · compares with prior results 0.95 · mentions code or data availability 0.02.

The abstract, sentence by sentence

arXiv listing abstract v2. Results and the main claim are underlined; .

We study how transverse and longitudinal collective flow affect kinetic freeze-out conditions and the net baryon density in 0--5\% central Au+Au collisions at $\sqrt{s_{NN}} = 7.7$--$39$ GeV, using a covariant statistical fireball model fitted to STAR identified-hadron transverse-momentum spectra at three fixed longitudinal velocities $v_z = 0$, $0.2$, and $0.4$. \rev{Longitudinal flow shifts the extracted temperature upward through a kinematic $v_z$--$T$ degeneracy rather than by hardening the spectra; imposing $T \le T_c \approx 155$--$160$ MeV bounds the longitudinal flow to $v_z \lesssim 0.6$.} \nw{A simultaneous $\pi^+$, $K^+$, $p$ fit with shared $(T, v_T)$ sharpens the extraction \fx{by a factor of $3.7$--$5.3$ on $T$ relative to the single-species proton fit} and gives $T_{\rm kin}\simeq107$--$115$~MeV, reproducing STAR's independent blast-wave values \fx{to within $0.9\sigma$} and lying well below the chemical freeze-out temperature.} \fx{Further including the antiproton spectra, with a normalization shared between $p$ and $\bar p$, breaks the fugacity--normalization degeneracy and makes the baryon chemical potential data-driven: the $\bar p/p$ ratio fixes $\mu_B/T$, the meson spectra fix $T$, and together they give $\mu_B \simeq 262$--$63$~MeV at kinetic freeze-out, satisfying $\mu_B/T_{\rm kin} \simeq (0.85$--$0.88)\,\mu_B^{\rm ch}/T_{\rm ch}$: the $\bar p/p$ ratio is thus largely, but not exactly, set at the chemical surface, the $12$--$15\%$ deficit being significant at up to $3.2\sigma$. The resulting kinetic freeze-out trajectory in the $(\rho_B,\varepsilon)$ plane shows that decoupling occurs in a dilute system, reaching only $\rho_B \simeq 0.03\,n_0$ at $7.7$~GeV, \fx{a factor of $\simeq25$} below the chemical-surface compression maximum, while longitudinal flow raises the inferred \fx{$\rho_B$} by up to a factor of $\sim$4.}

background contribution method result interpretation main claim

What the classifier reports for each sentence. The number is the probability it gave the label.
#sentencerolethe authors' own workstates the main conclusionstrength
s0 We study how transverse and longitudinal collective flow affect kinetic freeze-out conditions and the net baryon density in 0--5\% central Au+Au collisions at $\sqrt{s_{NN}} = 7.7$--$39$ GeV, using a covariant statistical fireball model fitted to STAR identified-hadron transverse-momentum spectra at three fixed longitudinal velocities $v_z = 0$, $0.2$, and $0.4$. contribution 0.83 0.95 0.05 asserted 0.91
s1 \rev{Longitudinal flow shifts the extracted temperature upward through a kinematic $v_z$--$T$ degeneracy rather than by hardening the spectra; imposing $T \le T_c \approx 155$--$160$ MeV bounds the longitudinal flow to $v_z \lesssim 0.6$.} \nw{A simultaneous $\pi^+$, $K^+$, $p$ fit with shared $(T, v_T)$ sharpens the extraction \fx{by a factor of $3.7$--$5.3$ on $T$ relative to the single-species proton fit} and gives $T_{\rm kin}\simeq107$--$115$~MeV, reproducing STAR's independent blast-wave values \fx{to within $0.9\sigma$} and lying well below the chemical freeze-out temperature.} \fx{Further including the antiproton spectra, with a normalization shared between $p$ and $\bar p$, breaks the fugacity--normalization degeneracy and makes the baryon chemical potential data-driven: the $\bar p/p$ ratio fixes $\mu_B/T$, the meson spectra fix $T$, and together they give $\mu_B \simeq 262$--$63$~MeV at kinetic freeze-out, satisfying $\mu_B/T_{\rm kin} \simeq (0.85$--$0.88)\,\mu_B^{\rm ch}/T_{\rm ch}$: the $\bar p/p$ ratio is thus largely, but not exactly, set at the chemical surface, the $12$--$15\%$ deficit being significant at up to $3.2\sigma$. result 0.98 0.93 0.55 asserted 1.00
s2 The resulting kinetic freeze-out trajectory in the $(\rho_B,\varepsilon)$ plane shows that decoupling occurs in a dilute system, reaching only $\rho_B \simeq 0.03\,n_0$ at $7.7$~GeV, \fx{a factor of $\simeq25$} below the chemical-surface compression maximum, while longitudinal flow raises the inferred \fx{$\rho_B$} by up to a factor of $\sim$4.} result 0.99 0.93 0.24 asserted 1.00

What kind of paper the classifier reports this is: empirical study 0.54 · evidence from analysis of existing data 1.00.

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Original abstract

We study how transverse and longitudinal collective flow affect kinetic freeze-out conditions and the net baryon density in 0--5\% central Au+Au collisions at $\sqrt{s_{NN}} = 7.7$--$39$ GeV, using a covariant statistical fireball model fitted to STAR identified-hadron transverse-momentum spectra at three fixed longitudinal velocities $v_z = 0$, $0.2$, and $0.4$. \rev{Longitudinal flow shifts the extracted temperature upward through a kinematic $v_z$--$T$ degeneracy rather than by hardening the spectra; imposing $T \le T_c \approx 155$--$160$ MeV bounds the longitudinal flow to $v_z \lesssim 0.6$.} \nw{A simultaneous $\pi^+$, $K^+$, $p$ fit with shared $(T, v_T)$ sharpens the extraction \fx{by a factor of $3.7$--$5.3$ on $T$ relative to the single-species proton fit} and gives $T_{\rm kin}\simeq107$--$115$~MeV, reproducing STAR's independent blast-wave values \fx{to within $0.9\sigma$} and lying well below the chemical freeze-out temperature.} \fx{Further including the antiproton spectra, with a normalization shared between $p$ and $\bar p$, breaks the fugacity--normalization degeneracy and makes the baryon chemical potential data-driven: the $\bar p/p$ ratio fixes $\mu_B/T$, the meson spectra fix $T$, and together they give $\mu_B \simeq 262$--$63$~MeV at kinetic freeze-out, satisfying $\mu_B/T_{\rm kin} \simeq (0.85$--$0.88)\,\mu_B^{\rm ch}/T_{\rm ch}$: the $\bar p/p$ ratio is thus largely, but not exactly, set at the chemical surface, the $12$--$15\%$ deficit being significant at up to $3.2\sigma$. The resulting kinetic freeze-out trajectory in the $(\rho_B,\varepsilon)$ plane shows that decoupling occurs in a dilute system, reaching only $\rho_B \simeq 0.03\,n_0$ at $7.7$~GeV, \fx{a factor of $\simeq25$} below the chemical-surface compression maximum, while longitudinal flow raises the inferred \fx{$\rho_B$} by up to a factor of $\sim$4.}

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