Coherence on Fractals Versus Pointwise Convergence for the Schrödinger Equation
By Renato Lucà, Keith McKenzie Rogers. 2017
57 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/2337961e44acfd3b2fa8c858dcbea5ef981c6b84
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
- Xiumin Du
- Ruixiang Zhang
- Xiaochun Li
- Larry Guth
- Keith McKenzie Rogers
- Renato Lucà
- J. Hickman
- Jean Bourgain
In Computational Theory and Mathematics
- Xiumin Du
- Ruixiang Zhang
- Larry Guth
- Xiaochun Li
- Keith McKenzie Rogers
- Renato Lucà
- F. Schlenk
- D. Mcduff
Citations in the corpus
- Sharp L2 estimates of the Schrödinger maximal function in higher dimensions (2018, background): “The higher dimensional case has since been studied by several authors [7, 9, 29, 31, 2, 27, 30, 21, 3, 24, 11, 4, 25, 12, 13].”
- A note on pointwise convergence for the Schrödinger equation (2017, methodology): “We replace number theoretic arguments, via comparison with Guass sums, with ergodic arguments that exploit the occasional complete absence of cancelation as in [16].”
- A sharp Schrödinger maximal estimate in R2 (2017, methodology): “Improved counterexamples were given by Lucá-Rogers [14], [15] and Demeter-Guo [7].”