K. Engelborghs

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 .

Stability and rupture of bifurcation bridges in semiconductor lasers subject to optical feedback.

D Roose, D. Roose, K. Engelborghs, 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.

Bistability and torus break-up in a semiconductor laser with phase-conjugate feedback

Kirk Green, Bernd Krauskopf, Koen Engelborghs, 2002 .

One-dimensional unstable eigenfunction and manifold computations in delay differential equations

Kirk Green, Bernd Krauskopf, Koen Engelborghs, 2004 .

Direct computation of period doubling bifurcation points of large-scale systems of ODEs using a Newt

Dirk Roose, Koen Engelborghs, Kurt Lust, 1999 .

A Newton-Picard method for accurate computation of period doubling bifurcation points of large-scale systems of ODEs

D. Roose, K. Lust, K. Engelborghs, 1996 .

Transnasal transsphenoidal pituitary surgery in a large tertiary hospital, a retrospective study

K. Engelborghs, F. Weyns, H. Vankelecom, 2021, Acta chirurgica Belgica.

Temporal changes in intracranial pressure in a modified experimental model of closed head injury.

K. Engelborghs, J. van Reempts, M. Borgers, 2001, Journal of neurosurgery.

Dde-biftool: a Matlab Package for Bifurcation Analysis of Delay Diierential Equations Dde-biftool: a Matlab Package for Bifurcation Analysis of Delay Diierential Equations

K. Engelborghs, 2000 .

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 .

Continuous pole placement for delay equations 1

D. Roose, W. Michiels, K. Engelborghs, 2002 .

Intracranial pressure in a modified experimental model of closed head injury.

K. Engelborghs, J. van Reempts, M. Borgers, 1997, Acta neurochirurgica. Supplement.

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.

Convergence of a boundary value difference equation for computing periodic solutions of neutral delay differential equations

K. Engelborghs, E. J. Doedelb, 2001 .

Impaired autoregulation of cerebral blood flow in an experimental model of traumatic brain injury.

K. Engelborghs, K Engelborghs, M. Borgers, 2000, Journal of neurotrauma.

Brain Oxygenation after Experimental Closed Head Injury

K. Engelborghs, M. Borgers, K. Rossem, 1999 .

Temporal changes in intracranial pressure in a modified experimental model of closed head injury

K. Engelborghs, M. Borgers, J. Verlooy, 1998 .

Migrating pseudomeningocele causing posterior fossa syndrome

K. Engelborghs, J. Vandevenne, F. Weyns, 2012, British journal of neurosurgery.

Giant intracranial capillary hemangioma associated with enlarged head circumference in a newborn.

K. Kho, K. Engelborghs, F. Weyns, 2008, Journal of neurosurgery. Pediatrics.

Numerical bifurcation analysis of delay differential equations using DDE-BIFTOOL

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

Numerical Computation of Connecting Orbits in Delay Differential Equations

Giovanni Samaey, Dirk Roose, Koen Engelborghs, 2002, Numerical Algorithms.

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..

Stability of piecewise polynomial collocation for computing periodic solutions of delay differential equations

Koen Engelborghs, Eusebius J. Doedel, E. Doedel, 2002, Numerische Mathematik.

Sensitivity to Infinitesimal Delays in Neutral Equations

Denis Dochain, Wim Michiels, Dirk Roose, 2001, SIAM J. Control. Optim..

Continuous pole placement for delay equations

Wim Michiels, Dirk Roose, Koen Engelborghs, 2000, Autom..

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 .

Subject-specific musculoskeletal loading of the tibia: Computational load estimation.

N. Verdonschot, N. Garijo, K. Engelborghs, 2017, Journal of the mechanical behavior of biomedical materials.

On Stability of LMS Methods and Characteristic Roots of Delay Differential Equations

K. ENGELBORGHS, D. ROOSE, D. Roose, 2002, SIAM J. Numer. Anal..

Low level viral persistence after infection with LCMV: a quantitative insight through numerical bifurcation analysis.

P. Klenerman, G. Bocharov, T. Luzyanina, 2001, Mathematical biosciences.

Computing Stability of Differential Equations with Bounded Distributed Delays

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

Intermittent Feet Dorsiflexion as a Simple Trick to Improve Cervical Fluoroscopic Visualization.

K. Engelborghs, F. Weyns, J. Wuyts, 2016, World Neurosurgery.

Limitations of a class of stabilization methods for delay systems

Dirk Roose, Michel Dambrine, Koen Engelborghs, 2001, IEEE Trans. Autom. Control..

Bridges of periodic solutions and tori in semiconductor lasers subject to delay.

D Roose, D. Roose, K. Engelborghs, 2001, Physical review letters.

Bistability and boundary crisis in a semiconductor laser with phase-conjugate feedback

Bernd Krauskopf, Koen Engelborghs, K Green, 2002 .

Dde-biftool: a Matlab Package for Bifurcation Analysis of Delay Diierential Equations Dde-biftool: a Matlab Package for Bifurcation Analysis of Delay Diierential Equations

K. Engelborghs, 2000 .

Smoothness loss of periodic solutions of a neutral functional differential equation: On a bifurcation of the essential spectrum

D. Roose, K. Engelborghs, 1999 .

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 .

Numerical bifurcation analysis of delay differential equations arising from physiological modeling

D Roose, K. Engelborghs, K Engelborghs, 2001, Journal of mathematical biology.

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

Giovanni Samaey, Dirk Roose, Tatyana Luzyanina, 2002 .

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.

Numerical computation of stability and detection of Hopf bifurcations of steady state solutions of delay differential equations

Dirk Roose, Koen Engelborghs, D. Roose, 1999, Adv. Comput. Math..

A computer-assisted study of pulse dynamics in anisotropic media

D. Roose, I. Kevrekidis, K. Lust, 2001 .