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New Approaches to Central Problems in Euclidean Harmonic Analysis and Geometric Combinatorics
Bennett, Jonathan
(Principal Investigator)
Mathematics
Overview
Fingerprint
Research output
(8)
Project Details
Short title
New Approaches to Central Problems in Euclidean Harmonic Analysis and Geometric Combinatorics
Status
Finished
Effective start/end date
3/01/07
→
2/01/10
Funding
Engineering & Physical Science Research Council
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Fingerprint
Explore the research topics touched on by this project. These labels are generated based on the underlying awards/grants. Together they form a unique fingerprint.
Heat Flow
Mathematics
100%
Monotonicity
Mathematics
61%
Young's Inequality
Mathematics
49%
Extension Operator
Mathematics
48%
Schrodinger Equation
Mathematics
48%
Dispersive Equations
Mathematics
47%
Oscillatory Integrals
Mathematics
46%
Hilbert Transform
Mathematics
42%
Research output
Research output per year
2009
2009
2012
8
Article
Research output per year
Research output per year
Weighted norm inequalities for oscillatory integrals with finite type phases on the line
Bennett, J.
&
Harrison, S.
,
1 Mar 2012
,
In:
Advances in Mathematics.
229
,
4
,
p. 2159-2183
25 p.
Research output
:
Contribution to journal
›
Article
6
Citations (Scopus)
On the dimension of divergence sets of dispersive equations
Barceló, JA.
,
Bennett, J.
,
Carbery, A.
&
Rogers, KM.
,
1 Mar 2011
,
In:
Mathematische Annalen.
349
,
3
,
p. 599-622
24 p.
Research output
:
Contribution to journal
›
Article
Dispersive Equations
100%
Divergence
67%
Schrodinger Equation
50%
Pointwise Convergence
45%
Hausdorff Dimension
37%
21
Citations (Scopus)
Some nonlinear Brascamp–Lieb inequalities and applications to harmonic analysis
Bennett, J.
&
Bez, R.
,
15 Nov 2010
,
In:
Journal of Functional Analysis.
259
,
10
,
p. 2520-2556
37 p.
Research output
:
Contribution to journal
›
Article
Open Access
File
Harmonic Analysis
100%
Proof by induction
46%
Diffeomorphism
43%
Higher Dimensions
42%
Fourier transform
40%
21
Citations (Scopus)
231
Downloads (Pure)