Spyridon Dendrinos

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Research activity per year

Biography

Research interests: Harmonic Analysis in particular generalised continuous and discrete Radon transforms, Fourier restriction, maximal functions, connections with Geometric Invariant Theory.

Research Interests

Harmonic Analysis: Generalised Radon Transforms, Fourier Restriction.

PhD Supervision

Available for PhD supervision

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A RESTRICTED 2-PLANE TRANSFORM RELATED TO FOURIER RESTRICTION FOR SURFACES OF CODIMENSION 2
Dendrinos, S., MUSTAŢă, A. & Vitturi, M., 2025, In: Analysis and PDE. 18, 2, p. 475-526 52 p.
Research output: Contribution to journal › Article › peer-review

Open Access
Some Subcritical Estimates for the ℓ^p -Improving Problem for Discrete Curves
Dendrinos, S., Hughes, K. & Vitturi, M., Aug 2022, In: Journal of Fourier Analysis and Applications. 28, 4, 69.
Research output: Contribution to journal › Article › peer-review

Open Access
Endpoint lebesgue estimates for weighted averages on polynomial curves
Christ, M., Dendrinos, S., Stovall, B. & Street, B., Dec 2020, In: American Journal of Mathematics. 142, 6, p. 1661-1731 71 p.
Research output: Contribution to journal › Article › peer-review

Open Access
Estimates for maximal functions associated to hypersurfaces in R³ with height h < 2: Part I
Buschenhenke, S., Dendrinos, S., Ikromov, I. A. & Müller, D., 2019, In: Transactions of the American Mathematical Society. 372, 2, p. 1363-1406 44 p.
Research output: Contribution to journal › Article › peer-review

Open Access
On L ^p-improving for averages associated to mixed homogeneous polynomial hypersurfaces in ℝ³
Dendrinos, S. & Zimmermann, E., 1 Oct 2019, In: Journal d'Analyse Mathematique. 138, 2, p. 563-595 33 p.
Research output: Contribution to journal › Article › peer-review

Open Access

Spyridon Dendrinos

Personal profile

Biography

Research Interests

PhD Supervision

Fingerprint

Collaborations and top research areas from the last five years

Dive into details

A RESTRICTED 2-PLANE TRANSFORM RELATED TO FOURIER RESTRICTION FOR SURFACES OF CODIMENSION 2

Some Subcritical Estimates for the ℓ^p -Improving Problem for Discrete Curves

Endpoint lebesgue estimates for weighted averages on polynomial curves

Estimates for maximal functions associated to hypersurfaces in R³ with height h < 2: Part I

On L ^p-improving for averages associated to mixed homogeneous polynomial hypersurfaces in ℝ³

Spyridon Dendrinos

Personal profile

Biography

Research Interests

PhD Supervision

Fingerprint

Collaborations and top research areas from the last five years

Research output

A RESTRICTED 2-PLANE TRANSFORM RELATED TO FOURIER RESTRICTION FOR SURFACES OF CODIMENSION 2

Some Subcritical Estimates for the ℓp -Improving Problem for Discrete Curves

Endpoint lebesgue estimates for weighted averages on polynomial curves

Estimates for maximal functions associated to hypersurfaces in R3 with height h < 2: Part I

On L p-improving for averages associated to mixed homogeneous polynomial hypersurfaces in ℝ3

Some Subcritical Estimates for the ℓ^p -Improving Problem for Discrete Curves

Estimates for maximal functions associated to hypersurfaces in R³ with height h < 2: Part I

On L ^p-improving for averages associated to mixed homogeneous polynomial hypersurfaces in ℝ³