Biochemical systems theory (BST) is the foundation for a set of analytical andmodeling tools
that facilitate the analysis of dynamic biological systems. This paper depicts major …

A variety of growth curves have been developed to model both unpredated, intraspecific
population dynamics and more general biological growth. Most predictive models are shown …

Growth of plants results from two opposing factors: the intrinsic tendency toward unlimited
increase (biotic potential) and restraints imposed by environmental resistance and aging …

Biochemical systems are among of the oldest application areas of mathematical modeling.
Spanning a time period of over one hundred years, the repertoire of options for structuring a …

An enormous variety of nonlinear differential equations and functions have been recast
exactly in the canonical form called an S-system. This is a system of nonlinear ordinary …

A First Course in Systems Biology is an introduction for advanced undergraduate and
graduate students to the growing field of systems biology. Its main focus is the development …

It has long been recognized that the patterns of growth play an important role in the
evolution of age trajectories of fertility and mortality (Williams, 1957). Life history studies …

A new stochastic numerical model of breast cancer growth is developed. First, the model
suggests that Gompertzian kinetics does apply but that from time to time, in random fashion …

ODE-based population models remain viable tools to investigate tumor growth and support
clinical evidence. By following a fractional approach, this study derives analytical solutions …

Mathematical Oncology has emerged as a research field that applies either continuous or
discrete models to mathematically describe cancer-related phenomena. Such methods are …