## Mathematical Methods Of Population Biology

**Author**: F. C. Hoppensteadt

**Editor:**Cambridge University Press

**ISBN:**9780521282567

**Size**: 18,92 MB

**Format:**PDF, Docs

**Read:**505

An introduction to mathematical methods used in the study of population phenomena including models of total population and population age structure, models of random population events presented in terms of Markov chains, and methods used to uncover qualitative behavior of more complicated difference equations.

## Math And Bio 2010

**Author**: Lynn Arthur Steen

**Editor:**MAA

**ISBN:**9780883858189

**Size**: 19,61 MB

**Format:**PDF, ePub, Mobi

**Read:**955

Math & Bio 2010: Linking Undergraduate Disciplines envisages a new educational paradigm in which the disciplines of mathematics and biology, currently quite separate, will be productively linked in the undergraduate science programs of the 21st century. As a science, biology depends increasingly on data, algorithms, and models; in virtually every respect, it is becoming more quantitative, more computational, and more mathematical. While these trends are related, they are not the same; they represent, rather, three different perspectives on what many are calling the "new biology." All three methods---quantitative, computational, mathematical---are spreading across the entire landscape of biological science from molecular to cellular, organismic and ecological. The aim of this volume is to alert members of both communities---biological and mathematical---to the expanding and exciting challenges of interdisciplinary work in these fields.

## Mathematical Methods For Analysis Of A Complex Disease

**Author**: F. C. Hoppensteadt

**Editor:**American Mathematical Soc.

**ISBN:**0821872869

**Size**: 11,73 MB

**Format:**PDF, Mobi

**Read:**583

Complex diseases involve most aspects of population biology, including genetics, demographics, epidemiology, and ecology. Mathematical methods, including differential, difference, and integral equations, numerical analysis, and random processes, have been used effectively in all of these areas. The aim of this book is to provide sufficient background in such mathematical and computational methods to enable the reader to better understand complex systems in biology, medicine, and the life sciences. It introduces concepts in mathematics to study population phenomena with the goal of describing complicated aspects of a disease, such as malaria, involving several species. The book is based on a graduate course in computational biology and applied mathematics taught at the Courant Institute of Mathematical Sciences in fall 2010. The mathematical level is kept to essentially advanced undergraduate mathematics, and the results in the book are intended to provide readers with tools for performing more in-depth analysis of population phenomena.

## Essays In The History Of Mathematics

**Author**: Arthur Schlissel

**Editor:**American Mathematical Soc.

**ISBN:**0821822985

**Size**: 16,58 MB

**Format:**PDF, ePub, Docs

**Read:**581

## Quasi Static State Analysis Of Differential Difference Integral And Gradient Systems

**Author**: F. C. Hoppensteadt

**Editor:**American Mathematical Soc.

**ISBN:**0821852698

**Size**: 17,95 MB

**Format:**PDF, Docs

**Read:**748

This book is based on a course on advanced topics in differential equations given in Spring 2010 at the Courant Institute of Mathematical Sciences. It describes aspects of mathematical modeling, analysis, computer simulation, and visualization in the mathematical sciences and engineering that involve singular perturbations. There is a large literature devoted to singular perturbation methods for ordinary and partial differential equations, but there are not many studies that deal with difference equations, Volterra integral equations, and purely nonlinear gradient systems where there is no dominant linear part. Designed for a one-semester course for students in applied mathematics, it is the purpose of this book to present sufficient rigorous methods and examples to position the reader to investigate singular perturbation problems in such equations. Titles in this series are co-published with the Courant Institute of Mathematical Sciences at New York University.|This book is based on a course on advanced topics in differential equations given in Spring 2010 at the Courant Institute of Mathematical Sciences. It describes aspects of mathematical modeling, analysis, computer simulation, and visualization in the mathematical sciences and engineering that involve singular perturbations. There is a large literature devoted to singular perturbation methods for ordinary and partial differential equations, but there are not many studies that deal with difference equations, Volterra integral equations, and purely nonlinear gradient systems where there is no dominant linear part. Designed for a one-semester course for students in applied mathematics, it is the purpose of this book to present sufficient rigorous methods and examples to position the reader to investigate singular perturbation problems in such equations. Titles in this series are co-published with the Courant Institute of Mathematical Sciences at New York University.

## Acta Scientiarum Mathematicarum

**Author**:

**Editor:**

**ISBN:**

**Size**: 11,99 MB

**Format:**PDF, Docs

**Read:**899

## Memoirs Of The American Mathematical Society

**Author**:

**Editor:**

**ISBN:**

**Size**: 14,63 MB

**Format:**PDF, ePub, Mobi

**Read:**556

## Bulletin Institute Of Mathematics And Its Applications

**Author**: Institute of Mathematics and Its Applications

**Editor:**

**ISBN:**

**Size**: 18,92 MB

**Format:**PDF, ePub, Docs

**Read:**890

## Notices Of The American Mathematical Society

**Author**: American Mathematical Society

**Editor:**

**ISBN:**

**Size**: 12,82 MB

**Format:**PDF, Mobi

**Read:**781

## An Introduction To Mathematical Physiology And Biology

**Author**: J. Mazumdar

**Editor:**Cambridge University Press

**ISBN:**9780521646758

**Size**: 15,12 MB

**Format:**PDF, Docs

**Read:**272

A textbook about the mathematical modelling of biological and physiological phenomena for mathematically sophisticated students.