Dirichlet problems with singular and gradient quadratic lower order terms
By Lucio Boccardo. 2008
101 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/6530c171c1c053c71f1a94fcbc0713c0a62d91d7
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
- Francesco Petitta
- Francescantonio Oliva
- Daniela Giachetti
- Sergio Segura de León
- David Arcoya
- Lucio Boccardo
- Luigi Orsina
- François Murat
In Computational Theory and Mathematics
- Francesco Petitta
- Francescantonio Oliva
- Daniela Giachetti
- Sergio Segura de León
- David Arcoya
- Lucio Boccardo
- Luigi Orsina
- François Murat
Citations in the corpus
- Existence and nonexistence of solutions for singular quadratic quasilinear equations (2009, result): “We also quote the even more recent papers [8] and [20].”
- An elliptic problem with a lower order term having singular behaviour (2009, background): “If 0 k 1, we prove the existence of a solution for both the “+” and the “−” signs, while if k ≥ 1, we prove the existence of a solution for the “+” sign only.”
- Semilinear elliptic equations with singular nonlinearities (2010, background): “Remark 5.9 The case γ 3 ]a nd [2].”
- On singular elliptic equations with measure sources (2015, background): “2) has been recently considered in the literature (see for instance [4, 1, 22] and references therein).”
- UNIQUENESS OF SOLUTIONS FOR SOME ELLIPTIC EQUATIONS WITH A QUADRATIC GRADIENT TERM (2010, background): “3) Recently, in [15] this result is improved by replacing condition (1.”
- Elliptic equations having a singular quadratic gradient term and a changing sign datum (2012, background): “where θ > 0 and Ω is a bounded open set in R , has attracted the attention of several authors (see for example [2], [4], [5], [6], [7], [8], [16], [3], [1]; other related problems are studied in [10] and [17].”