A posteriori estimates for the accuracy of variational methods for problems with nonconvex functionals
S. I. Repin

This publication is cited in the following articles:

1. Repin S.I., “On Measures of Errors for Nonlinear Variational Problems”, Russ. J. Numer. Anal. Math. Model, 27:6 (2012), 577–584            
2. J. Math. Sci. (N. Y.), 166:1 (2010), 75–85    
3. J. Math. Sci. (N. Y.), 152:5 (2008), 702–712    
4. Bildhauer M., Fuchs M., Repin S., “A functional type a posteriori error analysis for the Ramberg–Osgood model”, Zamm–Zeitschrift fur Angewandte Mathematik und Mechanik, 87:11–12 (2007), 860–876          
5. Repin S.I., Frolov M.E., “Primenenie metodov matematicheskoi fiziki k kontrolyu tochnosti reshenii zadach mekhaniki”, Nauchno-tekhnicheskie vedomosti Sankt-Peterburgskogo gos. politekhn. un-ta, 1:49 (2007), 203–209
6. Repin S., “A posteriori error estimation methods for partial differential equations”, Lectures on Advanced Computational Methods in Mechanics, Radon Series on Computational and Applied Mathematics, 1, 2007, 161–226      
7. S. I. Repin, “Estimates of deviation from the exact solutions for some boundary-value problems with incompressibilily condition”, St. Petersburg Math. J., 16:5 (2005), 837–862        
8. S. I. Repin, M. E. Frolov, “A posteriori error estimates for approximate solutions to boundary problem of elliptic equations”, Comput. Math. Math. Phys., 42:12 (2002), 1704–1716      
9. Repin S.I., “A posteriori error estimation for variational problems with uniformly convex functionals”, Mathematics of Computation, 69:230 (2000), 481–500          
10. Repin S.I., “A unified approach to a posteriori error estimation based on duality error majorants”, Mathematics and Computers in Simulation, 50:1–4 (1999), 305–321