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From the 1 of 5 linked papers with an AI index.

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5 papers

math.PR2026

Hives from deformed GUE minor processes

Hariharan Narayanan

The paper builds random hive structures from diagonally deformed GUE minor processes, applies the octahedron recurrence, and proves that the resulting hive distribution is close (u…

stat.ME2026

Denoising data using convex relaxations

Charles Fefferman, Aalok Gangopadhyay, Matti Lassas +2

We study the problem of denoising observations \(Y_i=X_i+Z_i\), where the latent variables \(X_i\) are sampled from a low-dimensional manifold in \(\mathbb{R}^n\) and the noise var…

cs.CG2025

Approximating mixed volumes to arbitrary accuracy

Hariharan Narayanan, Sourav Roy

We study the problem of approximating the mixed volume of an -tuple of convex polytopes , each of which is defined as t…

math.DG2025

Reconstruction and interpolation of manifolds II: Inverse problems with partial data for distances observations and for the heat kernel

Charles Fefferman, Sergei Ivanov, Matti Lassas +2

We consider how a closed Riemannian manifold and its metric tensor can be approximately reconstructed from local distance measurements. Moreover, we consider an inverse pro…

math.PR2025

On the limit of random hives with GUE boundary conditions

Hariharan Narayanan

We show that hives chosen at random with independent GUE boundary conditions on two sides, weighted by a Vandermonde factor depending on the third side (which is necessary in the c…