Charged hadron $dN_{ch}/d\eta$ as a function of pseudorapidity in high-multiplicity 0%-5% central $p$+Al collisions at $\sqrt{s_{NN}}$ = 200 GeV.

Charged hadron $dN_{ch}/d\eta$ as a function of pseudorapidity in various mutiplicity classes of $^3$He+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV.

Charged hadron $dN_{ch}/d\eta$ as a function of pseudorapidity in various mutiplicity classes of $d$+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV.

Charged hadron $dN_{ch}/d\eta$ as a function of pseudorapidity in various mutiplicity classes of $p$+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV.

Charged hadron $dN_{ch}/d\eta$ as a function of pseudorapidity in various mutiplicity classes of $p$+Al collisions at $\sqrt{s_{NN}}$ = 200 GeV.

Midrapidity charged hadron $dN_{ch}/d\eta$ per participating quark pair ($N_{qp}$/2) as a function of the number of participating quarks ($N_{qp}$).

Midrapidity charged hadron $dN_{ch}/d\eta$ per participating quark pair ($N_{qp}$/2) as a function of the number of participating quarks ($N_{qp}$).

Midrapidity charged hadron $dN_{ch}/d\eta$ per participating quark pair ($N_{qp}$/2) as a function of the number of participating quarks ($N_{qp}$).

Midrapidity charged hadron $dN_{ch}/d\eta$ per participating quark pair ($N_{qp}$/2) as a function of the number of participating quarks ($N_{qp}$).

Midrapidity charged hadron $dN_{ch}/d\eta$ per participating quark pair ($N_{qp}$/2) as a function of the number of participating quarks ($N_{qp}$).

Elliptic flow $v_2$ as a function of pseudorapidity in high-multiplicity 0%-5% central $p$+Al, $p$+Au, $d$+Au, and $^3$He+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV.

Sample fit projections onto the $q_{out}$, $q_{side}$, and $q_{long}$ axes respectively for four angular bins relative to the reaction. These projections are from results for 10-20% central, 19.6 GeV Au+Au collisions with 0.15 < $k_T$ < 0.6 GeV/c.

Energy dependence of the HBT parameters for central Au+Au, Pb+Pb, and Pb+Au collisions at mid-rapidity and $\langle k_T \rangle \approx 0.22$ GeV/c. Errors on NA44, NA49, WA98, and CERES, points include systematic errors.The systematic errors for STAR points at all energies (from Table II) are of similar size to error bar for 39 GeV, shown as a representative example. Errors on other results are statistical only, to emphasize the trend.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 7 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 11.5 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 19.6 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 27 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 39 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 62.4 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Au+Au collisions at STAR at 200 GeV. Errors are statistical only.

The dependence of the HBT radii on multiplicity,$\langle dN_{ch}/d\eta \rangle^{1/3}$, for $k_T\approx 0.22$ GeV/c and$k_T\approx 0.39$ GeV/c. Results are for Si+Al collisions at E802, Pb+Au at CERES, Pb+Pb at ALICE. Errors are statistical only.

The beam energy dependence of the volume of the regions of homogeneity at kinetic freeze-out in central Au+Au, Pb+Pb and Pb+Au collisions with $k_T\approx 0.22$ GeV/c.

The lifetime, $\tau$, of the system as a function of beam energy for central Au+Au collisions assuming a temperature of T = 0.12 GeV at kinetic freeze-out.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 7.7 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 7.7 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1)and mid(−0.5<y< 0.5) rapidity, in 7.7 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertain- ties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 11.5 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 11.5 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1) and mid(−0.5<y< 0.5) rapidity, in 11.5 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 19.6 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 19.6 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1) and mid(−0.5<y< 0.5) rapidity, in 19.6 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 27 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 27 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1) and mid(−0.5<y< 0.5) rapidity, in 27 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 39 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 39 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1) and mid(−0.5<y< 0.5) rapidity, in 39 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 62.4 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 62.4 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1) and mid(−0.5<y< 0.5) rapidity, in 62.4 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 200 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c for the azimuthally integrated radii and the 0th-order Fourier coefficients. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at mid-rapidity (−0.5 < y < 0.5), in 200 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c, from the HHLW method (Gaussian fits to each angular bin) and a single global fit to all angular bins to directly. Error bars include only statistical uncertainties.

Centrality dependence of the Fourier coefficients that describe azimuthal oscillations of the HBT radii, at backward(−1<y<−0.5), forward(0.5<y<1) and mid(−0.5<y< 0.5) rapidity, in 200 GeV collisions with ⟨$k_T$⟩ ≈ 0.31 GeV/c using the global fit method. Error bars include only statistical uncertainties.

The eccentricity of the collisions at kinetic freez-out, εF , as a function of initial eccentricity relative to the participant plane, ε$_{PP}$, at mid-rapidity. All results are for ⟨$k_T$⟩ ≈ 0.31 GeV/c. Error bars include only statistical uncertainties. The line has a slope of one indicating no change in shape.

The dependence of the kinetic freeze-out eccentricity of pions on collision energy in mid-central Au+Au collisions (E895, STAR) and Pb+Au collisions (CERES) for three rapidity regions and with ⟨$k_T$⟩ ≈ 0.31 GeV/c. Several (2+1)D hydrodynamical models and UrQMD calculations are shown. Model centralities correspond to the data.

The dependence of the kinetic freeze-out eccentricity of pions on collision energy in mid-central Au+Au collisions using UrQMD calculations, (2+1)D hydro MC-KLN and (2+1)D hydro MC-GLB models with ⟨$k_T$⟩ ≈ 0.31 GeV/c. Error bars include only statistical uncertainties. Model centralities correspond to the data.

The dependence of the kinetic freeze-out eccentricity of pions on collision energy in mid-central Au+Au collisions using (2+1)D hydro EOS-Q, (2+1)D hydro EOS-H, and (2+1)D hydro EOS-I models with ⟨$k_T$⟩ ≈ 0.31 GeV/c. Error bars include only statistical uncertainties. Model centralities correspond to the data.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV for the $\eta$ mass region.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV for the charm + $ ho^0$ mass region.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV for the $\omega$ mass region.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV for the $\phi$ mass region.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV for the charm + thermal radiation mass region.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV expected from decays of a mesonic cocktail.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV expected from decays of a mesonic cocktail.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV expected from decays of a mesonic cocktail.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV expected from decays of a mesonic cocktail.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV expected from decays of a mesonic cocktail.

The dielectron $v_2$ as a function of $p_T$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV expected from the $car{c}$ contribution.

The $p_T$-integrated dielectron $v_2$ as a function of $M_{ee}$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV.

The $v_2$ of hadrons $\pi$, $K$, $p$, $\phi$ and $\Lambda$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV for the $\pi^0$ mass region.

The $p_T$-integrated dielectron $v_2$ as a function of $M_{ee}$ in minimum-bias Au + Au collisions at $\sqrt{s_{NN}}$ = 200 GeV, expected from the decays of $\pi^0$, $\eta$, $\omega$ and $\phi$ and from the $car{c}$ contribution.

Ratio of yield per event in central vs peripheral Au+Au collisions, with each divided by $N_{binary}$ for that class.

Ratio of yield per event in central vs peripheral Au+Au collisions, with each divided by N_binary for that class.

Ratio of yield her event in central vs peripheral Au+Au collisions, with each divided by N_binary for that class.

$\pi^0$ spectra from figure 2a from 40-60% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\pi^0$ spectra from figure 2a from 60-80% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\eta$ spectra from figure 2b from minimum bias U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\eta$ spectra from figure 2b from 0-20% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\eta$ spectra from figure 2b from 20-40% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\eta$ spectra from figure 2b from 40-60% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\eta$ spectra from figure 2b from 60-80% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

Ratio of $\pi^0$ yield to the fit from figure 2c from minimum bias U+U collisions. Sys. uncertainties include B and C uncertainties from data points.

Ratio of $\pi^0$ yield to the fit from figure 2c from 0-20% U+U collisions. Sys. uncertainties include B and C uncertainties from data points.

Ratio of $\pi^0$ yield to the fit from figure 2c from 60-80% U+U collisions. Sys. uncertainties include B and C uncertainties from data points.

Ratio of $\eta$ yield to the fit from figure 2d from minimum bias U+U collisions. Sys. uncertainties include B and C uncertainties from data points.

Ratio of $\eta$ yield to the fit from figure 2d from 0-20% U+U collisions. Sys. uncertainties include B and C uncertainties from data points.

Ratio of $\eta$ yield to the fit from figure 2d from 40-60% U+U collisions. Sys. uncertainties include B and C uncertainties from data points.

$\eta/\pi^0$ ratio from figure 3 from minimum bias U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point.

$\eta/\pi^0$ ratio from figure 3 from 0-20% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point.

$\eta/\pi^0$ ratio from figure 3 from 20-40% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point.

$\eta/\pi^0$ ratio from figure 3 from 40-60% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point.

$\eta/\pi^0$ ratio from figure 3 from 60-80% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point.

$\eta/\pi^0$ ratio from figure 3 from minimum bias Au+Au collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point.

$\pi^0$ $R_{AA}$ from figure 4a from 0-20% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\eta$ $R_{AA}$ from figure 4a from 0-20% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\pi^0$ $R_{AA}$ from figure 4b from 20-40% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\eta$ $R_{AA}$ from figure 4b from 20-40% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\pi^0$ $R_{AA}$ from figure 4c from 40-60% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\eta$ $R_{AA}$ from figure 4c from 40-60% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\pi^0$ $R_{AA}$ from figure 4d from minimum bias U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\eta$ $R_{AA}$ from figure 4d from minimum bias U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\pi^0$ $R_{AA}$ from figure 5a from 0-20% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 2 set.

$\pi^0$ $R_{AA}$ from figure 5a from 0-5% Au+Au collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\pi^0$ $R_{AA}$ from figure 5a from 40-60% U+U collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 2 set.

$\pi^0$ $R_{AA}$ from figure 5a from 40-50% Au+Au collisions. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\pi^0$ integrated $R_{AA}$ for $p_T>5$ GeV/$c$ in U+U collisions as a function of centrality from figure 6a. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\eta$ integrated $R_{AA}$ for $p_T>5$ GeV/$c$ in U+U collisions as a function of centrality from figure 6a. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 1 set.

$\pi^0$ integrated $R_{AA}$ for $p_T>5$ GeV/$c$ in Au+Au collisions as a function of centrality from figure 6a. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data.

$\eta$ integrated $R_{AA}$ for $p_T>5$ GeV/$c$ in U+U collisions as a function of centrality from figure 6b. Type A uncertainties are uncorrelated point-to-point. Type B uncertainties are correlated point-to-point. Type C uncertainties affect the scale of the data. Calculation is carried out for Glauber 2 set.

Number of participant nucleons of in dep U$+$U collisions

Number of participant nucleons of in dep U$+$U collisions

Number of participant nucleons of in dep Au$+$Au collisions

Signal-to-background (S/B) ratio as a function of transverse momentum, Au+Au 62.4 GeV, 0-60% central events with minimum bias trigger

Inclusive electron elliptic flow v2\{2\} as a function of transverse momentum, Au+Au 200 GeV, 0-60% central events with minimum bias trigger

Inclusive electron elliptic flow v2\{4\} as a function of transverse momentum, Au+Au 200 GeV, 0-60% central events with minimum bias trigger

Inclusive electron elliptic flow v2\{2\} as a function of transverse momentum, Au+Au 39 GeV, 0-60% central events with minimum bias trigger

Inclusive electron elliptic flow v2\{2\} as a function of transverse momentum, Au+Au 62.4 GeV, 0-60% central events with minimum bias trigger

Inclusive electron elliptic flow v2\{2\} as a function of transverse momentum, Au+Au 200 GeV, 0-60% central events with High Tower (high pT) trigger

Photonic electron elliptic flow v2 as a function of transverse momentum, Au+Au 39 GeV, 0-60% central events with minimum bias trigger

Photonic electron elliptic flow v2 as a function of transverse momentum, Au+Au 62.4 GeV, 0-60% central events with minimum bias trigger

Photonic electron elliptic flow v2 as a function of transverse momentum, Au+Au 200 GeV, 0-60% central events with minimum bias trigger

Elliptic flow v2\{2\} of electrons from heavy-flavor hadron decays, Au+Au 200 GeV, 0-60% central events with minimum bias trigger

Elliptic flow v2\{4\} of electrons from heavy-flavor hadron decays, Au+Au 200 GeV, 0-60% central events with minimum bias trigger

Elliptic flow v2\{2\} of electrons from heavy-flavor hadron decays, Au+Au 200 GeV, 0-60% central events with High Tower (high pT) trigger

Elliptic flow v2\{EP\} of electrons from heavy-flavor hadron decays, Au+Au 200 GeV, 0-60% central events with High Tower (high pT) trigger

Elliptic flow v2\{2\} of electrons from heavy-flavor hadron decays, Au+Au 39 GeV, 0-60% central events with minimum bias trigger

Elliptic flow v2\{2}\ of electrons from heavy-flavor hadron decays, Au+Au 62.4 GeV, 0-60% central events with minimum bias trigger

Multi-particle $v_2$ as a function of centrality in Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV. The magenta open diamonds indicate the $v_2${SP }, the blue open squares indicate $v_2${4}, the black open circles indicate $v_2${6}, and the green filled diamonds indicate $v_2${8}.

Cumulant method estimate of $\sigma_{v_{2}}$ / $\langle v_{2} \rangle$ as a function of centrality in Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV. The data are shown as black open squares. The same calculation as done in data is done in ampt, shown as a solid green line. Calculations of $\sigma_{\epsilon_{2}}$ /$ \langle\epsilon_{2}\rangle$ performed in the Monte Carlo Glauber model are shown as blue lines. The solid blue line is the Monte Carlo Glauber calculation done using the same estimate as the data, the dashed blue line is the direct calculation of the moments of the MC Glauber $\epsilon_{2}$ distribution.

Centrality dependence of $v_3${2, |$\Delta\eta$| > 2} in Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV, shown as magenta diamonds. The systematic uncertainty is indicated as a shaded magenta band. Also shown as black squares are $\sqrt{\langle v^{2}_{3}\rangle}$ as determined from the folding analysis, which is shown in the next section.

Centrality dependence of $v_3${2, |$\Delta\eta$| > 2} in Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV, shown as magenta diamonds. The systematic uncertainty is indicated as a shaded magenta band. Also shown as black squares are $\sqrt{\langle v^{2}_{3}\rangle}$ as determined from the folding analysis, which is shown in the next section.

Centrality dependence of $c_3${4} for Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV. (a) Calculations using both arms: $c_3${4} (black circles), $c_3${4}$_{ab|ab}$ (blue diamonds), $c_3${4}$_{aa|bb}$ (red squares), and comparison to STAR [36] (black stars). (b) Comparison of $c_3${4} determined using both arms (open symbols) and a single arm (closed symbols). Note that the open black circles are the same in (a) and (b).

Centrality dependence of $c_3${4} for Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV. (a) Calculations using both arms: $c_3${4} (black circles), $c_3${4}$_{ab|ab}$ (blue diamonds), $c_3${4}$_{aa|bb}$ (red squares), and comparison to STAR [36] (black stars). (b) Comparison of $c_3${4} determined using both arms (open symbols) and a single arm (closed symbols). Note that the open black circles are the same in (a) and (b).

Centrality dependence of $c_3${4} for Au+Au collisions at $\sqrt{s_{NN}}$ = 200 GeV. (a) Calculations using both arms: $c_3${4} (black circles), $c_3${4}$_{ab|ab}$ (blue diamonds), $c_3${4}$_{aa|bb}$ (red squares), and comparison to STAR [36] (black stars). (b) Comparison of $c_3${4} determined using both arms (open symbols) and a single arm (closed symbols). Note that the open black circles are the same in (a) and (b).