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Well posedness and asymptotic consensus in the Hegselmann-Krause model with finite speed of information propagation

Proceedings of the American Mathematical Society, 2021-08, Vol.149 (8), p.3425-3437

Haskovec, Jan

2021

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A CUCKER-SMALE MODEL WITH NOISE AND DELAY

SIAM journal on applied mathematics, 2016-01, Vol.76 (4), p.1535-1557

2016

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Asymptotic and exponential decay in mean square for delay geometric Brownian motion

Applications of mathematics (Prague), 2022-08, Vol.67 (4), p.471-483

Haškovec, Jan

2022

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Optimal condition for asymptotic consensus in the Hegselmann-Krause model with finite speed of information propagation

Proceedings of the American Mathematical Society, 2023-09, Vol.151 (9), p.3871

2023

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Graph limit of the consensus model with self-delay

Journal of physics. A, Mathematical and theoretical, 2024-09, Vol.57 (34), p.345203

Haskovec, Jan

2024

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Exponential asymptotic flocking in the Cucker-Smale model with distributed reaction delays

Mathematical biosciences and engineering : MBE, 2020-08, Vol.17 (5), p.5651-5671

2020

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Mathematical Analysis of a PDE System for Biological Network Formation

Communications in partial differential equations, 2015-05, Vol.40 (5), p.918-956

2015

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A Simple Proof of Asymptotic Consensus in the Hegselmann--Krause and Cucker--Smale Models with Normalization and Delay

SIAM journal on applied dynamical systems, 2021-01, Vol.20 (1), p.130-148

Haskovec, Jan

2021

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Flocking in the Cucker-Smale model with self-delay and nonsymmetric interaction weights

Journal of mathematical analysis and applications, 2022-10, Vol.514 (1), p.126261, Article 126261

Haskovec, Jan

2022

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Auxin transport model for leaf venation

Proceedings of the Royal Society. A, Mathematical, physical, and engineering sciences, 2019-11, Vol.475 (2231), p.20190015

2019

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Flocking dynamics and mean-field limit in the Cucker–Smale-type model with topological interactions

Physica. D, 2013-10, Vol.261, p.42-51

Haskovec, Jan

2013

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Direct proof of unconditional asymptotic consensus in the Hegselmann–Krause model with transmission‐type delay

The Bulletin of the London Mathematical Society, 2021-10, Vol.53 (5), p.1312-1323

Haskovec, Jan

2021

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Comparison of Two Aspects of a PDE Model for Biological Network Formation

Mathematical and computational applications, 2022-10, Vol.27 (5), p.87

2022

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Mathematical methods in the applied sciences, 2022-11, Vol.45 (16)

Haskovec, Jan

2022

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Mathematical methods in the applied sciences, 2022-11, Vol.45 (16), p.i-i

Haskovec, Jan

2022

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Asymptotic behavior of the linear consensus model with delay and anticipation

Mathematical methods in the applied sciences, 2022-11, Vol.45 (16), p.9979-9997

Haskovec, Jan

2022

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Exponential decay for negative feedback loop with distributed delay

Applied mathematics letters, 2020-09, Vol.107, p.106419, Article 106419

Haskovec, Jan

2020

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Convergence of a Stochastic Particle Approximation for Measure Solutions of the 2D Keller-Segel System

Communications in partial differential equations, 2011-06, Vol.36 (6), p.940-960

2011

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Stochastic Particle Approximation for Measure Valued Solutions of the 2D Keller-Segel System

Journal of statistical physics, 2009-04, Vol.135 (1), p.133-151

2009

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Individual based and mean-field modeling of direct aggregation

Physica. D, 2013-10, Vol.260 (100), p.145-158

2013

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Robust network formation with biological applications

Networks and heterogeneous media, 2024, Vol.19 (2), p.771-799

2024

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Flocking dynamics and mean-field limit in the CuckeraSmale-type model with topological interactions

Physica. D, 2013-10, Vol.261, p.42-51

Haskovec, Jan

2013

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Rigorous continuum limit for the discrete network formation problem

Communications in partial differential equations, 2019-11, Vol.44 (11), p.1159-1185

2019

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Consistency of variational continuous-domain quantization via kinetic theory

Applicable analysis, 2013-06, Vol.92 (6), p.1283-1298

2013

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Notes on a PDE system for biological network formation

Nonlinear analysis, 2016-06, Vol.138, p.127-155

2016

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Well posedness and asymptotic consensus in the Hegselmann-Krause model with finite speed of information propagation

A CUCKER-SMALE MODEL WITH NOISE AND DELAY

Asymptotic and exponential decay in mean square for delay geometric Brownian motion

Optimal condition for asymptotic consensus in the Hegselmann-Krause model with finite speed of information propagation

Graph limit of the consensus model with self-delay

Exponential asymptotic flocking in the Cucker-Smale model with distributed reaction delays

Mathematical Analysis of a PDE System for Biological Network Formation

A Simple Proof of Asymptotic Consensus in the Hegselmann--Krause and Cucker--Smale Models with Normalization and Delay

Flocking in the Cucker-Smale model with self-delay and nonsymmetric interaction weights

Auxin transport model for leaf venation

Flocking dynamics and mean-field limit in the Cucker–Smale-type model with topological interactions

Direct proof of unconditional asymptotic consensus in the Hegselmann–Krause model with transmission‐type delay

Comparison of Two Aspects of a PDE Model for Biological Network Formation

Cover Image

Cover Image

Asymptotic behavior of the linear consensus model with delay and anticipation

Exponential decay for negative feedback loop with distributed delay

Convergence of a Stochastic Particle Approximation for Measure Solutions of the 2D Keller-Segel System

Stochastic Particle Approximation for Measure Valued Solutions of the 2D Keller-Segel System

Individual based and mean-field modeling of direct aggregation

Robust network formation with biological applications

Flocking dynamics and mean-field limit in the CuckeraSmale-type model with topological interactions

Rigorous continuum limit for the discrete network formation problem

Consistency of variational continuous-domain quantization via kinetic theory

Notes on a PDE system for biological network formation

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