Hemivariational Inequality for Navier–Stokes Equations: Existence, Dependence, and Optimal Control

Author:

Mahdioui Hicham,Ben Aadi SultanaORCID,Akhlil Khalid

Publisher

Springer Science and Business Media LLC

Subject

Anesthesiology and Pain Medicine

Reference50 articles.

1. Al-Homidan, S., Ansari, Q.H., Chadli, O.: Noncoercive stationary Navier–Stokes equations of heat-conducting fluids modeled by hemivariational inequalities: an equilibrium problem approach. Results Math. 74(132), 1–31 (2019)

2. Alekseev, G.V., Smishliaev, A.B.: Solvability of the boundary-value problems for the Boussinesq equations with inhomogeneous boundary conditions. J. Math. Fluid Mech. 3(1), 18–39 (2001)

3. Aubin, J.P.: Applied Functional Analysis. Wiley, New York (1979)

4. Aubin, J.P., Frankowska, H.: Set-Valued Analysis. Birkhäuser, Berlin (1990)

5. Ben Aadi, S., Chadli, O., Koukkous, A.: Evolution hemivariational inequalities for non-stationary Navier–Stokes equations: existence of periodic solutions by an equilibrium problem approach. Minimax Theory Appl. 3(1), 107–130 (2018)

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