Faculty

Institution

Unit

Venue

Vlajko Kocic

Xavier University of Louisiana

Affiliations

Xavier University of Louisiana

NoneVlajko Kocic is currently serving as a Xavier University Of Louisiana faculty at Xavier University of Louisiana.

Honors

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Experiences

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Education

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Vlajko Kocic

Xavier University of Louisiana

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applied mathematics nonlinear dynamics dynamical systems differential equations nonlinear phenomena nonlinear science nonlinear systems nonlinear analysis difference equations nonlinear equations mathematics evolution equations partial differential equations ordinary differential equations time delay systems global behavior boundary value problems global attractivity stability attractor discrete dynamics nonlinear hyperbolic problem oscillation theory population dynamics genetics wave nonlinearity mathematical biology heredity theoretical biology adaptation bifurcation theory discrete dynamical systems natural selection nonlinear oscillations stability analysis population ecology nonlinear difference equations biostatistics geometric topology combinatorial theory mathematical sciences statistical mechanics statistical physics spectral theory numerical simulations nonlinear process extremal set theory chaos theory complex dynamics high-dimensional chaos periodic travelling wave mathematical modelling system stability nonlinear functional analysis nonlinear wave propagation stochastic differential equations temporal complexity theoretical modeling stochastic resonance stabilization technique foundational theory theory building methodological perspectives higher order open problems rational recursive sequences discrete model sigmoid beverton-holt model global stability monotone unstable solutions several delays genotype selection model max-type difference equation global behaviour random coefficients beverton-holt population models

Notable Scholarly Works

Notable Federal Grants

Collaborators

Global Behavior of Some Nonautonomous Delay Difference Equations. Springer proceedings in mathematics & statistics (2019)

difference equationsnonlinear systemsdynamical systemsnonlinear sciencetime delay systemsnonlinear analysisdifferential equationsnonlinear equationsglobal behaviornonlinear dynamicsmathematicsapplied mathematics

A Proposal for an Application of a Max-Type Difference Equation to Epilepsy. Springer proceedings in mathematics & statistics (2018)

David M. ChanCandace M. KentVlajko KocićStevo Stević

epilepsyelectrophysiologymax-type difference equationapplied mathematics

Dynamics of a Nonlinear Discrete Population Model With Jumps. Applicable Analysis and Discrete Mathematics (2015)

R.J. HigginsC.M. KentV.L. KocicY. Kostrov

population ecologypopulation dynamicspopulation biologynonlinear analysisdiscrete mathematicsapplied mathematics

Dynamics of a Discontinuous Discrete Beverton–Holt Model. The Journal of Difference Equations and Applications (2013)

difference equationsergodic theorynonlinear systemsdynamical systemsnonlinear phenomenanonlinear sciencediscrete dynamical systemsdiscrete dynamicsnonlinear analysisdifferential equationsbifurcation theorynonlinear dynamicsapplied mathematicsordinary differential equations

Resonance in Beverton–Holt Population Models With Periodic and Random Coefficients. The Journal of Difference Equations and Applications (2013)

L.J.S. AllenV.L. Kocic

population ecologydifference equationsnumerical analysisbeverton-holt population modelstime seriessystems biologypopulation dynamicstheoretical modelingrandom coefficientspartial differential equationstemporal complexitypopulation biologystatisticsstochastic resonancenumerical simulationsdifferential equationsapplied mathematics

Attenuance and Resonance in a Periodically Forced Sigmoid Beverton-Holt Model. (2012)

wave nonlinearitynonlinear dynamicsnonlinear phenomenadynamical systems

Global Behavior of Solutions of a Periodically Forced Sigmoid Beverton–Holt Model. Journal of Biological Dynamics (2011)

sigmoid beverton–holt modelperiodic travelling wavenonlinear systemsdynamical systemsnonlinear phenomenaapplied mathematicsnonlinear sciencenonlinear analysispartial differential equationsbifurcation theoryglobal behaviornonlinear dynamicsdifferential equationsordinary differential equations

Global Behaviour of Solutions of a Nonautonomous Delay Logistic Difference Equation, II. The Journal of Difference Equations and Applications (2011)

global behaviourdifference equationsboundary value problemsnonlinear hyperbolic problemnonlinear systemsnonlinear analysisevolution equationsdifferential equationsnonlinear equationsnonlinear dynamicsstochastic differential equationsapplied mathematicsordinary differential equations

A Note on the Nonautonomous Delay Beverton–Holt Model. Journal of Biological Dynamics (2009)

difference equationsnonlinear phenomenadynamical systemsnonlinear sciencetime delay systemsspectral theorydifferential equationsmathematical modellingnonlinear dynamicsmathematicsapplied mathematicsordinary differential equations

Global Behavior of Solutions of a Nonlinear Second-Order Nonautonomous Difference Equation. (2005)

boundary value problemsnonlinear hyperbolic problemnonlinear wave propagationnonlinear systemsnonlinear phenomenanonlinear sciencenonlinear analysisevolution equationsdifferential equationsnonlinear equationsglobal behaviorordinary differential equations

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Vlajko Kocic

Xavier University of Louisiana

Affiliations

Xavier University of Louisiana

NoneVlajko Kocic is currently serving as a Xavier University Of Louisiana faculty at Xavier University of Louisiana.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Vlajko Kocic

Xavier University of Louisiana

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Global Behavior of Some Nonautonomous Delay Difference Equations. Springer proceedings in mathematics & statistics (2019)

A Proposal for an Application of a Max-Type Difference Equation to Epilepsy. Springer proceedings in mathematics & statistics (2018)

David M. ChanCandace M. KentVlajko KocićStevo Stević

epilepsyelectrophysiologymax-type difference equationapplied mathematics

Dynamics of a Nonlinear Discrete Population Model With Jumps. Applicable Analysis and Discrete Mathematics (2015)

R.J. HigginsC.M. KentV.L. KocicY. Kostrov

population ecologypopulation dynamicspopulation biologynonlinear analysisdiscrete mathematicsapplied mathematics

Dynamics of a Discontinuous Discrete Beverton–Holt Model. The Journal of Difference Equations and Applications (2013)

Resonance in Beverton–Holt Population Models With Periodic and Random Coefficients. The Journal of Difference Equations and Applications (2013)

L.J.S. AllenV.L. Kocic

Attenuance and Resonance in a Periodically Forced Sigmoid Beverton-Holt Model. (2012)

wave nonlinearitynonlinear dynamicsnonlinear phenomenadynamical systems

Global Behavior of Solutions of a Periodically Forced Sigmoid Beverton–Holt Model. Journal of Biological Dynamics (2011)

Global Behaviour of Solutions of a Nonautonomous Delay Logistic Difference Equation, II. The Journal of Difference Equations and Applications (2011)

A Note on the Nonautonomous Delay Beverton–Holt Model. Journal of Biological Dynamics (2009)

Global Behavior of Solutions of a Nonlinear Second-Order Nonautonomous Difference Equation. (2005)

1
2
3
10 / page