The Dirichlet problem for elliptic equations with drift terms

By Carlos E. Kenig, Jill Pipher. 2001

125 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/d2cb214248258e658496f2cd79efd1d4b1312916

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In Applied Mathematics

1. P. Auscher
2. A. Axelsson
3. Carlos E. Kenig
4. Jill Pipher
5. S. Hofmann
6. T. Toro
7. Herbert Koch
8. A. Mcintosh

In Computational Theory and Mathematics

1. P. Auscher
2. A. Axelsson
3. T. Toro
4. Jill Pipher
5. Carlos E. Kenig
6. Herbert Koch
7. Sun-Sig Byun
8. Lihe Wang

Citations in the corpus

• Weighted maximal regularity estimates and solvability of non-smooth elliptic systems I (2009, background): “Domination of the non-tangential maximal function ‖Ñ∗(u)‖2 by the square function ‖∇t,xu‖L2(tdt;L2) ≈ ‖S(u)‖2, S(u)(x) = ( ∫ |y−x|<t |∇t,yu|2dtdy/tn−1)1/2, is reminiscent of the result of Dahlberg, Jerison and Kenig [20], and also of Dahlberg, Kenig, Pipher and Verchota [21].”
• A New Approach to Absolute Continuity of Elliptic Measure, with Applications to Non-symmetric Equations☆ (2000, background): “Indeed, the condition can be veried for a class of operators whose coecien ts satisfy a Carleson condition ([LH] and [ KP ]).”