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Solar Wind Heating Near the Sun: A Radial Evolution Approach

Yogesh, Leon Ofman, Kristopher Klein, Niranjana Shankarappa, Mihailo M. Martinović, Gregory G. Howes, Parisa Mostafavi, Scott A Boardsen, Viacheslav M Sadykov, Sanchita Pal, Lan K Jian, Aakash Gupta, D. Chakrabarty, B. L. Alterman, Jaye L Verniero, K. W. Paulson, Jia Huang, Roberto Livi, Davin E. Larson, Christian Möstl, Emma E. Davies, Eva Weiler

TL;DR

This study uses Parker Solar Probe SPAN-I observations from Encounters 1–24 to characterize the radial evolution of near-Sun solar wind plasma and magnetic-field properties in both sub- and super-Alfvénic regimes. By applying rigorous field-of-view corrections and selecting fully observed VDFs, the authors derive radial profiles for $|B|$, $N$, $V$, $T$, $T_{ elax parallel}$, $T_{ elax perp}$, $T_{ elax perp}/T_{ elax parallel}$, $eta$, $M_A$, and $|oldsymbol{ abla B}|/B$, revealing distinct sub- and super-Alfvénic trends. They find that $T_{ elax perp}$ decreases monotonically with distance while $T_{ elax parallel}$ increases just beyond the Alfvén surface, interpreted as proton-beam signatures, and that magnetic fluctuations show enhanced perpendicular power near the Sun, providing free energy for beam formation and heating via wave–particle interactions. These results underscore regime-dependent heating mechanisms near the Sun and highlight the role of near-Sun fluctuations in energizing solar wind particles, with implications for kinetic models of solar wind acceleration.

Abstract

Characterizing the plasma state in the near-Sun environment is essential to constrain the mechanisms that heat and accelerate the solar wind. In this study, we use Parker Solar Probe (PSP) observations from Encounters 1 through 24 to investigate the radial evolution of solar wind plasma and magnetic field properties in this region. Using intervals with high field-of-view ($>85\%$) coverage, we derive the radial profiles of magnetic field strength ($|B|$), proton density ($N$), bulk speed ($V$), total proton temperature ($T$), parallel ($T_\parallel$) and perpendicular ($T_\perp$) temperatures, temperature anisotropy ($T_\perp/T_\parallel$), plasma beta ($β$), Alfvén Mach number ($M_A$), and magnetic field fluctuations ($δB/B$) for sub and super-Alfvénic regions. In super-Alfvénic regions, power-law of $|B|$, $N$, $V$, and $T$ as a function of heliocentric distance are broadly consistent with previous \textit{Helios} results at $>0.3$ AU. The radial evolution of the components of the temperature tensor reveals distinct behavior: $T_\perp$ decreases monotonically with distance, whereas $T_\parallel$ exhibits a non-monotonic trend -- decreasing in the sub-Alfvénic region, increasing just beyond the Alfvén surface. We interpret the increase in $T_\parallel$ as a proxy for proton beam occurrence. We further examine the evolution of magnetic field fluctuations, finding decreasing radial/parallel fluctuations but enhanced tangential/normal/perpendicular fluctuations in sunward direction. These fluctuations may provide free energy for beam generation and particle heating via wave-particle interactions.

Solar Wind Heating Near the Sun: A Radial Evolution Approach

TL;DR

This study uses Parker Solar Probe SPAN-I observations from Encounters 1–24 to characterize the radial evolution of near-Sun solar wind plasma and magnetic-field properties in both sub- and super-Alfvénic regimes. By applying rigorous field-of-view corrections and selecting fully observed VDFs, the authors derive radial profiles for , , , , , , , , , and , revealing distinct sub- and super-Alfvénic trends. They find that decreases monotonically with distance while increases just beyond the Alfvén surface, interpreted as proton-beam signatures, and that magnetic fluctuations show enhanced perpendicular power near the Sun, providing free energy for beam formation and heating via wave–particle interactions. These results underscore regime-dependent heating mechanisms near the Sun and highlight the role of near-Sun fluctuations in energizing solar wind particles, with implications for kinetic models of solar wind acceleration.

Abstract

Characterizing the plasma state in the near-Sun environment is essential to constrain the mechanisms that heat and accelerate the solar wind. In this study, we use Parker Solar Probe (PSP) observations from Encounters 1 through 24 to investigate the radial evolution of solar wind plasma and magnetic field properties in this region. Using intervals with high field-of-view () coverage, we derive the radial profiles of magnetic field strength (), proton density (), bulk speed (), total proton temperature (), parallel () and perpendicular () temperatures, temperature anisotropy (), plasma beta (), Alfvén Mach number (), and magnetic field fluctuations () for sub and super-Alfvénic regions. In super-Alfvénic regions, power-law of , , , and as a function of heliocentric distance are broadly consistent with previous \textit{Helios} results at AU. The radial evolution of the components of the temperature tensor reveals distinct behavior: decreases monotonically with distance, whereas exhibits a non-monotonic trend -- decreasing in the sub-Alfvénic region, increasing just beyond the Alfvén surface. We interpret the increase in as a proxy for proton beam occurrence. We further examine the evolution of magnetic field fluctuations, finding decreasing radial/parallel fluctuations but enhanced tangential/normal/perpendicular fluctuations in sunward direction. These fluctuations may provide free energy for beam generation and particle heating via wave-particle interactions.
Paper Structure (9 sections, 7 equations, 8 figures, 1 table)

This paper contains 9 sections, 7 equations, 8 figures, 1 table.

Figures (8)

  • Figure 1: Example of FOV calculation for the time indicated by the white vertical solid, dashed and dotted lines in Figure \ref{['fig:fov_energy']}. Panels (a) to (c) show an example of 0.99 (99%), 0.89 (89%) and 0.62 (62%) FOV coverage. The lower three panels (d)-(f) show the associated VDF slices in the $v_x$-$v_y$ ($\phi$) plane. The 1D Gaussian fits are also displayed for three cases. The effect of the occultation is evident in the VDFs that are cut off in their lower part.
  • Figure 2: Energy Flux and FOV observations from PSP Encounter 19. The upper and lower panels display the variation of energy flux with respect to the $\theta$ and $\phi$ angles, respectively. The color bar represents the energy flux, while the right y-axis (in black) indicates the FOV. The white dashed horizontal line marks the 0.85 (85%) FOV in both panels. The vertical solid, dashed and dotted white line corresponds to the FOV calculation illustrated in Figure \ref{['fig:fov_ex']}.
  • Figure 3: The variation of SPAN-I FOV for Encounters 1–24. Panels (a)–(d) display the radial distance from the Sun ($R_s$), the FOV for $\theta$, the FOV for $\phi$, and the combined FOV ($\theta \times \phi$), respectively. The green line in the lower three panels shows the FOV=0.85. The color bar represent the number of observations.
  • Figure 4: The variation of SPAN-I FOV during Encounters 1 - 24 with radial distance. The FOV for $\theta$, the FOV for $\phi$, and the combined FOV ($\theta \times \phi$) are shown. The black dashed horizontal line shows the FOV=0.85. The median values are shown with black curve. The 10% and 90% levels are shown by black dashed lines. The lime line based on the right y-axis shows that percentage of data having FOV$>$0.85. The dashed vertical line shows $R_s$=30.
  • Figure 5: Radial evolution of (a) magnetic field strength ($|B|$, nT), (b) proton density ($N$, cm$^{-3}$), (c) proton bulk speed ($|V|$, km s$^{-1}$), (d) total temperature ($T$, eV), (e) parallel temperature ($T_\parallel$, eV), (f) perpendicular temperature ($T_\perp$, eV), (g) temperature anisotropy ($T_\perp/T_\parallel$), (h) plasma beta ($\beta$), and (i) Alfvén Mach number ($M_A$). The black solid line and the black dashed lines represent the logarithmic median and 10-90 percentile levels, respectively. The black dashed vertical line marks the mean Alfvén critical surface at $16R_s$ where $M_A = 1$. The blue (10–16 $R_s$) and pink shaded region (17–30 $R_s$) indicates the radial range used for the power-law fitting. The blue and red lines shows the power-law fits for sub- and super-Alfvénic region respectively.
  • ...and 3 more figures