Elements of Physical Biology
Author: Alfred James Lotka
Publisher:
Published: 1925
Total Pages: 514
ISBN-13:
DOWNLOAD EBOOKGeneral principles. Kinetics. Statics. Dynamics.
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Author: Alfred James Lotka
Publisher:
Published: 1925
Total Pages: 514
ISBN-13:
DOWNLOAD EBOOKGeneral principles. Kinetics. Statics. Dynamics.
Author: Alfred J. Lotka
Publisher: Springer Science & Business Media
Published: 2013-06-29
Total Pages: 266
ISBN-13: 1475791763
DOWNLOAD EBOOKIn the 50 years that have passed since Alfred Latka's death in 1949 his position as the father of mathematical demography has been secure. With his first demographic papers in 1907 and 1911 (the latter co authored with F. R. Sharpe) he laid the foundations for stable population theory, and over the next decades both largely completed it and found convenient mathematical approximations that gave it practical applica tions. Since his time, the field has moved in several directions he did not foresee, but in the main it is still his. Despite Latka's stature, however, the reader still needs to hunt through the old journals to locate his principal works. As yet no exten sive collections of his papers are in print, and for his part he never as sembled his contributions into a single volume in English. He did so in French, in the two part Theorie Analytique des Associations Biologiques (1934, 1939). Drawing on his Elements of Physical Biology (1925) and most of his mathematical papers, Latka offered French readers insights into his biological thought and a concise and mathematically accessible summary of what he called recent contributions in demographic analy sis. We would be accurate in also calling it Latka's contributions in demographic analysis.
Author: Alfred J. Lotka
Publisher:
Published: 1956
Total Pages: 465
ISBN-13:
DOWNLOAD EBOOKGeneral principles; Kinetics; Statics; Dynamics.
Author: F.M. Scudo
Publisher: Springer Science & Business Media
Published: 2013-03-08
Total Pages: 502
ISBN-13: 3642501516
DOWNLOAD EBOOKThis is the part of any book where the authors usually discuss why they wrote it. We hope, however, that the text will justifY itself. In fact, any well-trained ecologist will immediately grasp the significance of these seminal works. We have therefore tried to keep our interpretive comments to a minimum. Students of "modern" theoretical ecology will want to contrast the papers in this collection with their modern derivatives. We believe that those who do so will be surprised, if not amazed, by the ecological sophistication and intellectual power of the earlier works. They will stand as a challenge to those who study them, and we hope, provide a standard for the quality of their work. By presenting this collection of works, most of them not easily available and/or for the first time in English, we hope to help them attain the high level of recognition they deserve. We are also enabling readers not sufficiently familiar with Italian to acquire enough of a background to properly follow the works in French not presented here by including Volterra's "Variazioni e fluttuazioni del numero d' indi vidui in specie animali convi venti" (1927), still available. in the original edition.
Author: Alfred James Lotka
Publisher:
Published: 1925
Total Pages: 508
ISBN-13:
DOWNLOAD EBOOKGeneral principles. Kinetics. Statics. Dynamics.
Author: Rob Phillips
Publisher: Garland Science
Published: 2012-10-29
Total Pages: 1089
ISBN-13: 1134111584
DOWNLOAD EBOOKPhysical Biology of the Cell is a textbook for a first course in physical biology or biophysics for undergraduate or graduate students. It maps the huge and complex landscape of cell and molecular biology from the distinct perspective of physical biology. As a key organizing principle, the proximity of topics is based on the physical concepts that
Author: Nino Boccara
Publisher: Springer Science & Business Media
Published: 2010-09-09
Total Pages: 490
ISBN-13: 1441965629
DOWNLOAD EBOOKThis book illustrates how models of complex systems are built up and provides indispensable mathematical tools for studying their dynamics. This second edition includes more recent research results and many new and improved worked out examples and exercises.
Author: Sharon E. Kingsland
Publisher: University of Chicago Press
Published: 1995-10-16
Total Pages: 326
ISBN-13: 9780226437286
DOWNLOAD EBOOKThe first history of population ecology traces two generations of science and scientists from the opening of the twentieth century through 1970. Kingsland chronicles the careers of key figures and the field's theoretical, empirical, and institutional development, with special attention to tensions between the descriptive studies of field biologists and later mathematical models. This second edition includes a new afterword that brings the book up to date, with special attention to the rise of "the new natural history" and debates about ecology's future as a large-scale scientific enterprise.
Author: Nicolas Bacaër
Publisher: Springer Science & Business Media
Published: 2011-02-01
Total Pages: 160
ISBN-13: 0857291157
DOWNLOAD EBOOKAs Eugene Wigner stressed, mathematics has proven unreasonably effective in the physical sciences and their technological applications. The role of mathematics in the biological, medical and social sciences has been much more modest but has recently grown thanks to the simulation capacity offered by modern computers. This book traces the history of population dynamics---a theoretical subject closely connected to genetics, ecology, epidemiology and demography---where mathematics has brought significant insights. It presents an overview of the genesis of several important themes: exponential growth, from Euler and Malthus to the Chinese one-child policy; the development of stochastic models, from Mendel's laws and the question of extinction of family names to percolation theory for the spread of epidemics, and chaotic populations, where determinism and randomness intertwine. The reader of this book will see, from a different perspective, the problems that scientists face when governments ask for reliable predictions to help control epidemics (AIDS, SARS, swine flu), manage renewable resources (fishing quotas, spread of genetically modified organisms) or anticipate demographic evolutions such as aging.
Author: Alan Garfinkel
Publisher: Springer
Published: 2017-09-06
Total Pages: 456
ISBN-13: 3319597310
DOWNLOAD EBOOKThis book develops the mathematical tools essential for students in the life sciences to describe interacting systems and predict their behavior. From predator-prey populations in an ecosystem, to hormone regulation within the body, the natural world abounds in dynamical systems that affect us profoundly. Complex feedback relations and counter-intuitive responses are common in nature; this book develops the quantitative skills needed to explore these interactions. Differential equations are the natural mathematical tool for quantifying change, and are the driving force throughout this book. The use of Euler’s method makes nonlinear examples tractable and accessible to a broad spectrum of early-stage undergraduates, thus providing a practical alternative to the procedural approach of a traditional Calculus curriculum. Tools are developed within numerous, relevant examples, with an emphasis on the construction, evaluation, and interpretation of mathematical models throughout. Encountering these concepts in context, students learn not only quantitative techniques, but how to bridge between biological and mathematical ways of thinking. Examples range broadly, exploring the dynamics of neurons and the immune system, through to population dynamics and the Google PageRank algorithm. Each scenario relies only on an interest in the natural world; no biological expertise is assumed of student or instructor. Building on a single prerequisite of Precalculus, the book suits a two-quarter sequence for first or second year undergraduates, and meets the mathematical requirements of medical school entry. The later material provides opportunities for more advanced students in both mathematics and life sciences to revisit theoretical knowledge in a rich, real-world framework. In all cases, the focus is clear: how does the math help us understand the science?