Mixed states for an Allen‐Cahn type equation

By Paul H. Rabinowitz, E. Stredulinsky. 2003

78 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/7f3544ecce3e12a05c929ac1c2fe0f7e2ccbc57e

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. Enrico Valdinoci
2. R. Llave
3. E. Stredulinsky
4. Paul H. Rabinowitz
5. Giovanni Molica Bisci
6. Raffaella Servadei
7. C. Bucur
8. Binlin Zhang

In Computational Theory and Mathematics

1. Enrico Valdinoci
2. R. Llave
3. E. Stredulinsky
4. Paul H. Rabinowitz
5. Giovanni Molica Bisci
6. Raffaella Servadei
7. Vicentiu D. Rădulescu
8. Binlin Zhang

In Materials Chemistry

1. Enrico Valdinoci
2. R. Llave
3. E. Stredulinsky
4. Paul H. Rabinowitz

Citations in the corpus

• A generalization of Aubry–Mather theory to partial differential equations and pseudo-differential equations (2009, result): “These results were extended in [Ban89] and several papers have been recently appeared, which developed several features of Aubry-Mather-type theory for PDEs: see, in particular, [CdlL01], [Val01], [ RS03 ], [RS04a], [RS04b], [RS04c], [Val04], [CdlL05], [Bes05], [PV05], [BV06], [dlLV07c] and [NV07a].”
• Mixed states for an Allen-Cahn type equation, II (2004, methodology): “To conclude this section, we recall one of the main results of [ 1 ] establishing the existence of solutions of (PDE) heteroclinic in x from 0 to 1 and in y from v to w where v and w are a pair of adjacent members of M(0, 1) as well as a technical result from [1].”