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Mathematical models of avascular tumor growth
This review will outline a number of illustrative mathematical models describing the growth
of avascular tumors. The aim of the review is to provide a relatively comprehensive list of …
of avascular tumors. The aim of the review is to provide a relatively comprehensive list of …
Multiscale models for the growth of avascular tumors
In the past 30 years we have witnessed an extraordinary progress on the research in the
molecular biology of cancer, but its medical treatment, widely based on empirically …
molecular biology of cancer, but its medical treatment, widely based on empirically …
Intercellular adhesion and cancer invasion: a discrete simulation using the extended Potts model
We develop a discrete model of malignant invasion using a thermodynamic argument. An
extension of the Potts model is used to simulate a population of malignant cells experiencing …
extension of the Potts model is used to simulate a population of malignant cells experiencing …
Reaction-diffusion model for the growth of avascular tumor
A nutrient-limited model for avascular cancer growth including cell proliferation, motility, and
death is presented. The model qualitatively reproduces commonly observed morphologies …
death is presented. The model qualitatively reproduces commonly observed morphologies …
Mathematical models of cancer cell plasticity
Quantitative modelling is increasingly important in cancer research, hel** to integrate
myriad diverse experimental data into coherent pictures of the disease and able to …
myriad diverse experimental data into coherent pictures of the disease and able to …
From a discrete to a continuous model of biological cell movement
The process by which one may take a discrete model of a biophysical process and construct
a continuous model based upon it is of mathematical interest as well as being of practical …
a continuous model based upon it is of mathematical interest as well as being of practical …
Stochastic bifurcation for a tumor–immune system with symmetric Lévy noise
Y Xu, J Feng, JJ Li, H Zhang - Physica A: Statistical Mechanics and its …, 2013 - Elsevier
In this paper, we investigate stochastic bifurcation for a tumor–immune system in the
presence of a symmetric non-Gaussian Lévy noise. Stationary probability density functions …
presence of a symmetric non-Gaussian Lévy noise. Stationary probability density functions …
Quantification of the fractal nature of mycelial aggregation in Aspergillus niger submerged cultures
M Papagianni - Microbial Cell Factories, 2006 - Springer
Background Fractal geometry estimates have proven useful in studying the growth strategies
of fungi in response to different environments on soil or on agar substrates, but their use in …
of fungi in response to different environments on soil or on agar substrates, but their use in …
A cellular automata model for avascular solid tumor growth under the effect of therapy
Tumor growth has long been a target of investigation within the context of mathematical and
computer modeling. The objective of this study is to propose and analyze a two-dimensional …
computer modeling. The objective of this study is to propose and analyze a two-dimensional …
Morphology transitions induced by chemotherapy in carcinomas in situ
Recently, we have proposed a nutrient-limited model for the avascular growth of tumors
including cell proliferation, motility, and death [SC Ferreira, Jr., ML Martins, and MJ Vilela …
including cell proliferation, motility, and death [SC Ferreira, Jr., ML Martins, and MJ Vilela …