Energy conservation of the resistive and the non-resistive magnetohydrodynamic equations
type: Item
instance of: scholarly article
title: Energy conservation of the resistive and the non-resistive magnetohydrodynamic equations
zbMATH Open document ID: 1539.76262
author: Qionglei Chen
author: Qi Zhang
published in: Mathematical Methods in the Applied Sciences
publication date: 2024-05-24T00:00:00Z
Mathematics Subject Classification ID: 76W05
Mathematics Subject Classification ID: 35D30
zbMATH DE Number: 7852772
zbMATH Keywords: energy conservation
zbMATH Keywords: MHD equations
zbMATH Keywords: non-resistive MHD equations
zbMATH Keywords: weak and very weak solutions
MaRDI profile type: Publication
cites work: On the energy equality for the 3D Navier-Stokes equations
cites work: Energy conservation and Onsager's conjecture for the Euler equations
cites work: Dissipative continuous Euler flows
cites work: Anomalous dissipation for \(1/5\)-Hölder Euler flows
cites work: A proof of Onsager's conjecture
cites work: Energy equality and uniqueness of weak solutions to MHD equations in \(L^{\infty }(0,T;L^n (\Omega ))\)
cites work: The energy conservations and lower bounds for possible singular solutions to the 3D incompressible MHD equations
cites work: Energy equality for weak solutions to the 3D magnetohydrodynamic equations in a bounded domain
cites work: On the energy equality for very weak solutions to 3D MHD equations
cites work: Remarks on the magnetic helicity and energy conservation for ideal magneto-hydrodynamics
cites work: A note on the energy conservation of the ideal MHD equations
cites work: Global weak solutions to a two-dimensional compressible MHD equations of viscous non-resistive fluids
cites work: Global existence and decay of smooth solution for the 2-D MHD equations without magnetic diffusion
cites work: Q4210480
cites work: Linear and Quasilinear Parabolic Problems
cites work: On the energy equality for distributional solutions to Navier–Stokes equations
cites work: On the equations rot\ v\(=g\) and div\ u\(=f\) with zero boundary conditions
cites work: Q3938248
cites work: An Introduction to the Mathematical Theory of the Navier-Stokes Equations
DOI: 10.1002/MMA.9730
description: scientific article; zbMATH DE number 7852772