A modified quasi-boundary value method for ill-posed problems

Quasireversibility Methods for Non-Well-Posed Problems

G.W. Clark, Seth F. Oppenheimer · DigitalCommons - Kennesaw State University (Kennesaw State University) · 1994 · 184 citations · Full text

Natural Sciences, Mathematics, Computational Mechanics +11

The final value problem for evolution equations

R. E. Showalter · Journal of Mathematical Analysis and Applications · 1974 · 172 citations

Natural Sciences, Mathematics, Differential Equations +11

ASYMPTOTIC BEHAVIOR FOR TWO REGULARIZATIONS OF THE CAUCHY PROBLEM FOR THE BACKWARD HEAT EQUATION

Karen A. Ames, L. E. Payne · Mathematical Models and Methods in Applied Sciences · 1998 · 42 citations

Natural Sciences, Mathematics, Differential Equations +15

A note on the moving hyperplane method

Céline Azizieh, Luc Lemaire · ArXiv.org · 2001 · 41 citations · Full text

Natural Sciences, Mathematics, Computational Geometry +9

Energy and pointwise bounds in some non-standard parabolic problems

Karen A. Ames, L. E. Payne, Philip Schaefer · Proceedings of the Royal Society of Edinburgh Section A Mathematics · 2004 · 31 citations

Natural Sciences, Mathematics, Differential Equations +14