Pages that link to "Item:Q1733967"
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The following pages link to Quantitative limit theorems for local functionals of arithmetic random waves (Q1733967):
Displaying 17 items.
- A reduction principle for the critical values of random spherical harmonics (Q1986032) (← links)
- The asymptotic equivalence of the sample trispectrum and the nodal length for random spherical harmonics (Q2179241) (← links)
- Malliavin-Stein method: a survey of some recent developments (Q2239800) (← links)
- Gaussian random measures generated by Berry's nodal sets (Q2302691) (← links)
- Phase singularities in complex arithmetic random waves (Q2316595) (← links)
- Nodal statistics of planar random waves (Q2421535) (← links)
- Points on nodal lines with given direction (Q2662230) (← links)
- Small scale CLTs for the nodal length of monochromatic waves (Q2699714) (← links)
- Random nodal lengths and Wiener chaos (Q3295940) (← links)
- A quantitative central limit theorem for the excursion area of random spherical harmonics over subdomains of S2 (Q4628754) (← links)
- Fluctuations of nodal sets on the 3-torus and general cancellation phenomena (Q5009797) (← links)
- Random Lipschitz–Killing curvatures: Reduction Principles, Integration by Parts and Wiener chaos (Q5080410) (← links)
- Moderate Deviation estimates for Nodal Lengths of Random Spherical Harmonics (Q5144721) (← links)
- Nodal area distribution for arithmetic random waves (Q5227993) (← links)
- Matrix Hermite polynomials, random determinants and the geometry of Gaussian fields (Q6191444) (← links)
- Non-universal moderate deviation principle for the nodal length of arithmetic random waves (Q6634818) (← links)
- On the nodal structures of random fields: a decade of results (Q6650247) (← links)