Joseph Slote

activity

20212026

most citedBohnenblust--Hille inequality for cyclic groups

3 citations · 3 across the 18 of their papers we have counts for

collaborators

Showing 2024Show all

4 papers · 1 filter

math.NT2024

Fourier growth of degree $2$ polynomials

Lars Becker, Joseph Slote, Alexander Volberg +1

We prove bounds for the absolute sum of all level- $k$ Fourier coefficients for $(- 1)^{p (x)}$ , where polynomial $p : F_{2}^{n} \to F_{2}$ is of degree $1$ or degree $2$ .

quant-ph2024

Coherence in Property Testing: Quantum-Classical Collapses and Separations

Fernando Granha Jeronimo, Nir Magrafta, Joseph Slote +1

Understanding the power and limitations of classical and quantum information and how they differ is a fundamental endeavor. In property testing of distributions, a tester is given…

quant-ph2024

Testing classical properties from quantum data

Matthias C. Caro, Preksha Naik, Joseph Slote

Properties of Boolean functions can often be tested much faster than the functions can be learned. However, this advantage usually disappears when testers are limited to random sam…

math.FA2024

Noncommutative Bohnenblust--Hille Inequality for qudit systems

Joseph Slote, Alexander Volberg, Haonan Zhang

Previous noncommutative Bohnenblust--Hille (BH) inequalities addressed operator decompositions in the tensor-product space $M_{2} (C)^{\otimes n}$ ; \emph{i.e.,} for systems o…

Fourier growth of degree 2 polynomials

Coherence in Property Testing: Quantum-Classical Collapses and Separations

Testing classical properties from quantum data

Noncommutative Bohnenblust--Hille Inequality for qudit systems

Fourier growth of degree $2$ polynomials