AN INVERSE BOUNDARY VALUE PROBLEM FOR QUASILINEAR ELLIPTIC EQUATIONS

By David Hervás, Ziqi Sun. 2002

54 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/5c7bc1aea67736eeb9c98ed523ce988b087d4239

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Katya Krupchyk
2. Gunther Uhlmann
3. Mikko Salo
4. Plamen Stefanov
5. Victor Isakov
6. Carlos E. Kenig
7. David dos Santos Ferreira
8. C. Guillarmou

In Computational Theory and Mathematics

1. Katya Krupchyk
2. Gunther Uhlmann
3. Mikko Salo
4. Plamen Stefanov
5. Matti Lassas
6. Carlos E. Kenig
7. David dos Santos Ferreira
8. Venkateswaran P. Krishnan

In Mathematical Physics

1. Katya Krupchyk
2. Gunther Uhlmann
3. Mikko Salo
4. Plamen Stefanov
5. Matti Lassas
6. Yi-Hsuan Lin
7. David dos Santos Ferreira
8. Carlos E. Kenig

Citations in the corpus

• Partial data inverse problems for semilinear elliptic equations with gradient nonlinearities (2019, methodology): “e n= 3, (iii) −∆u+q(x,∇u) = 0, see [42] for the full data problem when n= 2, (iv) ∇ · (γ(x,u)∇u) = 0, see [41], [44] for the full data problem in the case n≥ 2, (v) ∇·( → C(x,∇u)) = 0, see [5], [23], [12] for the full data problem, (vi) ∇·(c(u,∇u)∇u) = 0, see [37] for the full data problem when n≥ 2”