Dr. Barbara Zubik-Kowal (http://math.boisestate.edu/~zubik) is a Professor with the
Department of Mathematics. Dr. Zubik-Kowal earned her Ph.D. from Adam Mickiewicz
University, Poland, in 1996. Since coming to Boise State in 2002, Dr. Zubik-Kowal has
been active in teaching, research, and serving both the University and the larger
mathematics discipline. Her activities have included serving on the Editorial Board of
the peer-reviewed journal, Scholarpedia: Numerical Analysis Category. Dr. Barbara
Zubik-Kowal is an author of 39 peer-reviewed publications in the applied mathematics
field. She has been a speaker at more than 20 international congresses and conferences;
and 9 of the talks were invited. Beyond congresses and conferences, she also gave invited
talks at international workshops and invited colloquium talks. In March 2011, Dr.
Zubik-Kowal was invited to speak at the AMS Meeting, Special Session on Numerical
Analysis and Scientific Computing, and at the VIGRE Workshop on Numerical Analysis. In
July 2011, she was invited to speak in Vancouver, Canada, at the International Congress
on Industrial and Applied Mathematics, ICIAM11. Her all international invited talks are
listed at http://math.boisestate.edu/~zubik/cv2009.pdf 

The list of all publications is in Dr. Zubik-Kowal's Curriculum Vitae (see the link
on the right hand side or go to http://math.boisestate.edu/~zubik/cv2009.pdf). Below are
the papers for which the publisher's agreement was granted. To print her
publications for which the agreement was not granted, go through Albertsons Library site
to MathSciNet or ScienceDirect.

Articles

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Numerical Simulations for Tumor and Cellular Immune System Interactions in Lung Cancer Treatment (with M. Kolev and S. Nawrocki), Communications in Nonlinear Science and Numerical Simulation (2013)

We investigate a new mathematical model that describes lung cancer regression in patients treated by...

 

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Parallel Computations and Numerical Simulations for Nonlinear Systems of Volterra Integro-Differential Equations (with Paul Michaels), Communications in Nonlinear Science and Numerical Simulation (2012)

We investigate thalamo-cortical systems that are modeled by nonlinear Volterra integro-differential equations of convolution...

 

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Experimental Versus Numerical Data for Breast Cancer Progression (with Cheryl L. Jorcyk, M. Kolev, and Ken Tawara), Nonlinear Analysis: Real World Applications (2012)

This paper deals with a mouse model of breast cancer based on two mammary adenocarcinoma...

 

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Numerical Experiments with Model Equations of Cancer Invasion of Tissue (with Mikhail Kolev), Control and Cybernetics (2011)

In this paper we investigate a mathematical model of cancer invasion of tissue, which incorporates...

 

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Numerical Versus Experimental Data for Prostate Tumour Growth (with Mikhail Kolev), Journal of Biological Systems (2011)

The goal of this paper is to solve mathematical model equations on solid tumour growth...

 

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Contributions to Books

Numerical Experiments For Mammary Adenocarcinoma Cell Progression (with Cheryl Jorcyk and Mikhail Kolev), Integral Methods in Science and Engineering, Computational and Analytic Aspects (2011)

An estimated 192,370 women in the United States were diagnosed with breast cancer during 2009....

 

Numerical solution of Volterra integro-differential equations modeling thalamo-cortical systems (with Frank C. Hoppensteadt and Zdzislaw Jackiewicz), PAMM Wiley (2008)

Our study concerns thalamo-cortical systems which are modelled by nonlinear systems of Volterra integro-differential equa-...

 

Numerical solutions of thalamo-cortical systems (with Zdzislaw Jackiewicz), Numerical Analysis and Approximation Theory (2006)

Thalamocortical problems, which are written as systems of Volterra integro-differential equations, are studied. Waveform relaxation,...

 

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Pseudospectral Iterated Method for Differential Equations with Delay Terms (with Jodi Mead), Lecture Notes in Computer Science (2004)

New efficient numerical methods for hyperbolic and parabolic partial differential equations with delay terms are...

 

Convergence of the method of lines for parabolic differential-functional equations, Advances in difference equations (1997)

Parabolic differential-functional equations with initial-boundary conditions of the Dirichlet type are studied. Spatial derivatives occurring...