activity
20152026
most citedRandom hyperbolic graphs in dimensions

16 citations · 32 across the 6 of their papers we have counts for

collaborators

12 papers

cs.LG2026

Upper Generalization Bounds for Neural Oscillators

Zifeng Huang, Konstantin M. Zuev, Yong Xia +1

Neural oscillators that originate from second-order ordinary differential equations (ODEs) have shown competitive performance in learning mappings between dynamic loads and respons…

cs.LG2025

Upper Approximation Bounds for Neural Oscillators

Zifeng Huang, Konstantin M. Zuev, Yong Xia +1

Neural oscillators, originating from second-order ordinary differential equations (ODEs), have demonstrated strong performance in stably learning causal mappings between long-term…

physics.soc-ph2020★ 16 cited

Random hyperbolic graphs in dimensions

Gabriel Budel, Maksim Kitsak, Rodrigo Aldecoa +2

We consider random hyperbolic graphs in hyperbolic spaces of any dimension . We present a rescaling of model parameters that casts the random hyperbolic graph model of a…

stat.CO2020

History matching with probabilistic emulators and active learning

Alfredo Garbuno-Inigo, F. Alejandro DiazDelaO, Konstantin M. Zuev

The scientific understanding of real-world processes has dramatically improved over the years through computer simulations. Such simulators represent complex mathematical models th…

q-fin.PR2018

Efficient Pricing of Barrier Options on High Volatility Assets using Subset Simulation

Keegan Mendonca, Vasileios E. Kontosakos, Athanasios A. Pantelous +1

Barrier options are one of the most widely traded exotic options on stock exchanges. In this paper, we develop a new stochastic simulation method for pricing barrier options and es…

gr-qc2017

Navigability of Random Geometric Graphs in the Universe and Other Spacetimes

William Cunningham, Konstantin Zuev, Dmitri Krioukov

Random geometric graphs in hyperbolic spaces explain many common structural and dynamical properties of real networks, yet they fail to predict the correct values of the exponents…