T. Luzyanina

发表

DDE-BIFTOOL v. 2.00: a Matlab package for bifurcation analysis of delay differential equations

G. Samaey, K. Engelborghs, T. Luzyanina, 2001 .

Numerical bifurcation analysis of delay differential equations

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2000 .

DDE-BIFTOOL Manual - Bifurcation analysis of delay differential equations

Giovanni Samaey, Dirk Roose, Jan Sieber, 2014, 1406.7144.

DDE-BIFTOOL v. 3.1.1 Manual — Bifurcation analysis of delay differential equations

J. Sieber, K. Engelborghs, D. Roose, 2016 .

Numerical stability analysis and computation of Hopf bifurcation points for delay differential equations

Dirk Roose, Tatyana Luzyanina, D. Roose, 1996 .

Efficient and reliable stability analysis of solutions of delay differential equations

D. Roose, T. Luzyanina, K. Verheyden, 2006 .

Efficient computation of characteristic roots of delay differential equations using LMS methods

Dirk Roose, Tatyana Luzyanina, Koen Verheyden, 2008 .

Synchronization in an oscillator neural network model with time-delayed coupling

T. Luzyanina, T B Luzyanina, 1995 .

Numerical Bifurcation Analysis of Diierential Equations with State-dependent Delay Numerical Bifurcation Analysis of Diierential Equations with State-dependent Delay

D. Roose, K. Engelborghs, T. Luzyanina, 2010 .

Software for stability and bifurcation analysis of delay differential equations and applications to stabilization

Wim Michiels, Dirk Roose, Tatyana Luzyanina, 2004 .

On the bifurcation analysis of a delay differential equation using DDE-BIFTOOL

D. Roose, K. Engelborghs, T. Luzyanina, 2000 .

DDE-BIFTOOL, Software for bifurations analysis of delay differential equations: functionality and applications

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2001, Hellenic-European Conference on Computer Mathematics and its Applications.

Delay effects on the asymptotic stability of various fluid models in high-performance networks

Wim Michiels, Silviu-Iulian Niculescu, Frédéric Mazenc, 2004 .

Numerical bifurcation analysis of delay differential equations using DDE-BIFTOOL

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2002, TOMS.

Computing Floquet Multipliers for Functional Differential Equations

Tatyana Luzyanina, Koen Engelborghs, K. Engelborghs, 2002, Int. J. Bifurc. Chaos.

Collocation Methods for the Computation of Periodic Solutions of Delay Differential Equations

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2000, SIAM J. Sci. Comput..

Numerical bifurcation Analysis of differential equations with State-Dependent Delay

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2001, Int. J. Bifurc. Chaos.

COMPUTATION, CONTINUATION AND BIFURCATION ANALYSIS OF PERIODIC SOLUTIONS OF DELAY DIFFERENTIAL EQUATIONS

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 1997 .

Computing Stability of Differential Equations with Bounded Distributed Delays

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2003, Numerical Algorithms.

Periodic Solutions of Differential Algebraic Equations with Time Delays: Computation and Stability Analysis

Dirk Roose, Tatyana Luzyanina, D. Roose, 2006, Int. J. Bifurc. Chaos.

Location and numerical preservation of characteristic roots of delay differential equations by LMS methods

D. Roose, T. Luzyanina, K. Verheyden, 2004 .

Numerical stability analysis of steady state solutions of integral equations with distributed delays

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2004 .

Bifurcation Analysis of Periodic Solutions of Neural Functional Differential Equations: A Case Study

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 1998 .

Bifurcation Analysis of Periodic Solutions of Neutral Functional Diierential Equations: a Case Study Bifurcation Analysis of Periodic Solutions of Neutral Functional Diierential Equations: a Case Study

D. Roose, K. Engelborghs, T. Luzyanina, 2010 .

Sensitivity analysis of mathematical models for bacterial growth

D. Roose, T. Luzyanina, C. D. Meester, 2001 .

Numerical local stability analysis of differential algebraic equations with time delays

Dirk Roose, Tatyana Luzyanina, D. Roose, 2005 .

DDE-BIFTOOL: a software package for the analysis of delay differential equations

Giovanni Samaey, Dirk Roose, Tatyana Luzyanina, 2002 .

Equations with distributed delays: bifurcation analysis using computational tools for discrete delay equations

Dirk Roose, Tatyana Luzyanina, D. Roose, 2004 .

Numerical bifurcation analysis of delay differential equations with state-dependent delay

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2001 .

Differential equations with state-dependent delay: numerical study

Dirk Roose, Tatyana Luzyanina, Koen Engelborghs, 2000 .

DDE-BIFTOOL: a software package for the bifurcation analysis of delay differential equations

Giovanni Samaey, Dirk Roose, Tatyana Luzyanina, 2003 .

Interacting pairs of periodic solutions lead to tori in lasers subject to delayed feedback.

K. Engelborghs, T. Luzyanina, T. Erneux, 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.