activity
20062020
most citedTraveling wave dispersal in partially sedentary age-structured populations

3 citations · 9 across the 15 of their papers we have counts for

collaborators

15 papers

math.DS2020

A Spectral Theory of Polynomially Bounded Sequences and Applications to the Asymptotic Behavior of Discrete Systems

Nguyen Van Minh, Hideaki Matsunaga, Nguyen Duc Huy +1

In this paper using a transform defined by the translation operator we introduce the concept of spectrum of sequences that are bounded by , where is a natural number. We a…

math.DS2018

Asymptotic Behavior of Solutions of periodic linear partial functional differential equations on the half line

Vu Trong Luong, Nguyen Huu Tri, Nguyen Van Minh

We study conditions for the abstract linear functional differential equation to have asymptotic almost periodic solutions, where is pe…

math.AP2018

Almost periodic solutions of periodic linear partial functional differential equations

Vu Trong Luong, Nguyen Van Minh

We study conditions for the abstract periodic linear functional differential equation to have almost periodic with the same structure of frequencies as $f…

cs.AI2015★ 1 cited

Fuzzy approaches to context variable in fuzzy geographically weighted clustering

Nguyen Van Minh, Le Hoang Son

Fuzzy Geographically Weighted Clustering (FGWC) is considered as a suitable tool for the analysis of geo-demographic data that assists the provision and planning of products and se…

math.DS2012★ 1 cited

Center Manifold Theorem and Stability for Integral Equations with Infinite Delay

Hideaki Matsunaga, Satoru Murakami, Yutaka Nagabuchi +1

The present paper deals with autonomous integral equations with infinite delay via dynamical system approach. Existence, local exponential attractivity, and other properties of cen…

math.CA2012

On the asymptotic behavior of the solutions of semilinear nonautonomous equations

Nguyen Van Minh, Gaston M. N'guérékata, Ciprian Preda

We consider nonautonomous semilinear evolution equations of the form \label{semilineq} \frac{dx}{dt}= A(t)x+f(t,x). Here is a (possibly unbounded) linear operator acting on…