Albert Jinghui Yang

collaborators

4 papers

stat.ML2026

Projected Wasserstein-Fisher-Rao Flows for Hawkes Background-Intensity Estimation

Isaias Banales, Arturo Jaramillo

We consider the problem of estimating the background intensity of a Hawkes process when the triggering mechanism is known, treating the background as an unknown finite positive mea…

math.AT2026

A Hurewicz Theorem for $R O (C_{2})$ -graded Equivariant Homology Governed by Vector Fields on Spheres

Manyi Guo, Guchuan Li, Yunze Lu +5

We determine the $R O (C_{2})$ -graded Hurewicz images of the $C_{2}$ -equivariant Eilenberg--MacLane spectra $H F_{2}$ , $H Z$ and $H A$ , whe…

math.AT2026

Immersions of $C_{2}$ -projective spaces via $K R$ -theory

Manyi Guo, Jackson Morris, Alex Waugh +1

We compute the Atiyah Real $K$ -theory of $C_{2}$ -equivariant projective spaces and construct immersions of such spaces into multiples of the regular representation. These computation…

math.KT2025

Very effective algebraic and hermitian K-theory of the cyclic group of order two

Prerna Dhankhar, Rebecca Field, Arjun Nigam +2

We compute the $2$ -completed integral motivic homology, effective algebraic K-theory, and very effective hermitian K-theory of the geometric classifying space of the cyclic group o…

Projected Wasserstein-Fisher-Rao Flows for Hawkes Background-Intensity Estimation

A Hurewicz Theorem for RO(C2​)-graded Equivariant Homology Governed by Vector Fields on Spheres

Immersions of C2​-projective spaces via KR-theory

Very effective algebraic and hermitian K-theory of the cyclic group of order two

A Hurewicz Theorem for $R O (C_{2})$ -graded Equivariant Homology Governed by Vector Fields on Spheres

Immersions of $C_{2}$ -projective spaces via $K R$ -theory