Front. Public Health Frontiers in Public Health Front. Public Health 2296-2565 Frontiers Media S.A. 10.3389/fpubh.2024.1399905 Public Health Correction Corrigendum: How can the collaborative participation of regulators, whistleblowers, and parties effectively promote rumor management in public health emergencies? Wang Yalin 1 Qi Liping 2 * Cai Shaoshuo 3 * 1Guangzhou Huashang College, Guangzhou, China 2School of Humanities, University of Chinese Academy of Sciences, Beijing, China 3School of Journalism and Communication, Hunan Normal University, Changsha, China

Edited and reviewed by: Fatjona Kamberi, University of Vlorë, Albania

 *Correspondence: Liping Qi qiliping22@mails.ucas.ac.cn Shaoshuo Cai css223@hunnu.edu.cn 21 05 2024 2024 12 1399905 12 03 2024 03 05 2024 Copyright © 2024 Wang, Qi and Cai. 2024 Wang, Qi and Cai

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 A corrigendum on How can the collaborative participation of regulators, whistleblowers, and parties effectively promote rumor management in public health emergencies? by Wang, Y., Qi, L., and Cai, S. (2024). Front. Public Health. 11:1290841. doi: 10.3389/fpubh.2023.1290841 public health emergencies rumor management collaborative governance social sustainability evolutionary games section-at-acceptance Public Health Policy

In the published article, there were some errors within Equations (1)–(6) in Section 3.1, “Analysis of replication dynamics.” Specifically:

[(1) In Equations (1) and (2), the term “Ū1” should be corrected to “U1”

(2) Equations (3) and (5) redundantly replicate Equation (1), which is not accurate.

(3) Additionally, in Equation (4), “Ū2” should be modified to “U2,” and, in Equation (6), “Ū3” should be adjusted to “U3”].

A correction has been made to Model analysis, 3.1 Analysis of replication dynamic. The Equations (1)–(6) previously stated:

“[

{U11=y((−Co−gHk)(1−z)+(−Co−gHk)z)+(1−y)((−Co−gHk+mR)(1−z)+(−Co−gHk−An+(m+n)R)z)U12=y(−gkT(1−z)−gkTz)+(1−y)(−gkT(1−z)+(nR−gkT)z)U¯1=xU11+(1−x)U11 F(x)=dxdt=x(U11-Ū1)=(-1+x)x(Co+gk(H-T)+(-1+y)(mR-Anz)) {U11=y((−Co−gHk)(1−z)+(−Co−gHk)z)+(1−y)((−Co−gHk+mR)(1−z)+(−Co−gHk−An+(m+n)R)z)U12=y(−gkT(1−z)−gkTz)+(1−y)(−gkT(1−z)+(nR−gkT)z)U¯1=xU11+(1−x)U11 F(y)=dydt=y(U21−U¯2)         =−(−1+y)y(−Dk+Bgk+mRx+nRz) {U11=y((−Co−gHk)(1−z)+(−Co−gHk)z)+(1−y)((−Co−gHk+mR)(1−z)+(−Co−gHk−An+(m+n)R)z)U12=y(−gkT(1−z)−gkTz)+(1−y)(−gkT(1−z)+(nR−gkT)z)U¯1=xU11+(1−x)U11 F(z)=dzdt=z(U31−U¯3)        =(−1+z)z(E−gkU+Agnx(−1+y))

]”

The corrected Equations (1)–(6) appear below:

“[

{U11=y((−Co−gHk)(1−z)+(−Co−gHk)z)+(1−y)((−Co−gHk+mR)(1−z)+(−Co−gHk−An+(m+n)R)z)U12=y(−gkT(1−z)−gkTz)+(1−y)(−gkT(1−z)+(nR−gkT)z)U1=xU11+(1−x)U12 F(x)=dxdt=x(U11−U1)=(−1+x)x(Co+gk(H−T)        +(−1+y)(mR−Anz)) {U21=(1−x)(−Dk(1−z)−Dkz)+x(−Dk(1−z)−Dkz)U22=x((−Bgk−mR)(1−z)+(−Bgk+(−m−n)R)z)+(1−x)(−Bgk(1−z)+(−Bgk−nR)z)U2=yU21+(1−y)U22 F(y)=dydt=y(U21−U2)         =−(−1+y)y(−Dk+Bgk+mRx+nRz) {U31=((−E+gkU)(1−x)+(−E+Agn+gkU)x)(1−y)+((−E+gkU)(1−x)+(−E+gkU)x)yU32=0U3=zU31+(1−z)U32 F(z)=dzdt=z(U31−U3)        =(−1+z)z(E−gkU+Agnx(−1+y))

]”

The authors apologize for this error and state that this does not change the scientific conclusions of the article in any way. The original article has been updated.

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