activity
20012024
most citedOn efficiency of critical-component method for solving singular and ill-posed systems of linear algebraic equations

2 citations · 4 across the 6 of their papers we have counts for

collaborators

6 papers

math.NA2024

Towards Robust Data-Driven Automated Recovery of Symbolic Conservation Laws from Limited Data

Tracey Oellerich, Maria Emelianenko

Conservation laws are an inherent feature in many systems modeling real world phenomena, in particular, those modeling biological and chemical systems. If the form of the underlyin…

quant-ph2021★ 1 cited

SWAP Test for an Arbitrary Number of Quantum States

Xavier Gitiaux, Ian Morris, Maria Emelianenko +1

We develop a recursive algorithm to generalize the quantum SWAP test for an arbitrary number of quantum states requiring controlled-swap (CSWAP) gates and an…

q-bio.PE2020

Mathematical analysis and potential therapeutic implications of a novel HIV-1 model of basal and activated transcription in T-cells and macrophages

Tin Phan, Catherine DeMarino, Fatah Kashanchi +3

HIV-1 affects tens of millions of people worldwide. Current treatments often involve a cocktail of antiretroviral drugs, which are effective in reducing the virus and extending lif…

math.NA2019

Centroidal Voronoi Tessellation Based Methods for Optimal Rain Gauge Location Prediction

Zichao Wendy Di, Viviana Maggioni, Yiwen Mei +3

With more satellite and model precipitation data becoming available, new analytical methods are needed that can take advantage of emerging data patterns to make well informed predi…

cond-mat.mtrl-sci2014★ 1 cited

Numerical analysis of the vertex models for simulating grain boundary networks

Claudio Torres, Maria Emelianenko, Dmitry Golovaty +2

Polycrystalline materials undergoing coarsening can be represented as evolving networks of grain boundaries, whose statistical characteristics determine macroscopic materials prope…

math.RA2001★ 2 cited

On efficiency of critical-component method for solving singular and ill-posed systems of linear algebraic equations

G. A. Emel'yanenko, M. G. Emelianenko, T. T. Rakhmonov +2

Results are expoundd for the investigation of efficiency of the critical-component method for solving degenerate and ill-posed systems of linear algebraic equations