生物数学

生物数学是生物学和数学之间的交叉学科。

Biomathematics is an interdisciplinary research field between bi-ology and mathematics .

《医用生物数学》是高等医学院校一门重要的基础课程。

Medical biomathematics is an important basic course in high medical college .

DNA计算与生物数学

DNA computing and biological mathematics

Lotka-Volterra模型和恒化器模型是两类重要的生物数学模型。

Lotka-Volterra model and chemostat model are two kinds of the most significant models in Mathematical biology .

本文运用构造Liapunov函数的方法，在一定条件下，证明了Willis环状脑动脉瘤生物数学模型存在唯一的周期与概周期解。

The biomathematical model of aneurysm of circle of Willis was investigated by the method of Liapunov function . The existence of uniqueness of periodic solution and almost periodic solution under some conditions were proved .

Lengyel-Epstein方程的提出来自于对CIMA反应实验的建模，而反应-扩散-迁徙模型则来自于生物数学中对种群竞争的建模。

Lengyel-Epstein equation is Proposed from the Modeling experiments on the CIMA reaction , while the Reaction-Diffusion-Advection model is derived from bio-mathematics to the Population competitive model .

AVF和AVM的实验模型包括动物模型、体外模型以及生物数学模型，可用于研究病理生理学特征、模拟临床治疗以及检测栓塞材料等。

The experimental models of AVF and AVM include animal models , in vitro models and biomathematical models . These models could be used to investigate the pathophysiological characters of AVF and AVM , to simulate the clinical treatment , and to examine the materials for embolization therapy .

马尔可夫分枝过程（MBPS）是一个非常重要的随机过程，在医学、排队论、现代物理、生物数学等等许多自然科学和边缘科学中都有着广泛的应用。

Markov branching process ( MBPS ) is a very important stochastic process in the process of branch , it has extensive application in many natural science and edge science , such as , medicine , queuing theory , modern physics , biology maths and so on .

肌型血管生物数学模型的渐近解（Ⅱ）

Approximation solutions in the biomathematical model of muscular blood vessel (ⅱ)

来自生物数学和种群动力学的动力系统的例子。

Dynamical systems examples from mathematical biology and population dynamics .

矩阵的对角稳定及在生物数学中的应用

Liapunov diagonally stability of matrix and its application in Biomathematics

讨论了二种群互惠生物数学模型。

In this paper , a two-species mutualism model system is discussed .

本文分为五章：第一章是绪论，介绍了当前生物数学的研究状况。

The first chapter called introduction introduce the state of study about biomathematics .

生物数学模型中的回归分析研究

The research of pluralistic tropical analysis in the mathematical model of biology science

化学计量学原理在生物数学中的应用

The Application of Biological Stoichiometry in the Biology Mathematics

三类具有收获率的生物数学模型周期解的存在性

Existence of Multiple Periodic Solutions for Three Models with Harvesting in Mathematical Biology

恒化器模型是生物数学中重要的模型之一。

Chemostat model is one of the most significant models in Mathematical biology .

被食者与捕食者的生物数学模型的奇摄动解

Singularly Perturbed Solution in the Biomathematical Model of Prey-Predator

生物数学学报第21卷2006年总目次

Journal of Biomathematics Volume 21 2006 contents

泛函微分方程分支理论在生物数学的应用

Delay Differential Equation with Application in Biomathematics

生物数学在我国的发展

The development of Biomathematics in China

数学建模思想融入《医用生物数学》课程教学的研究与实践

Integration of Mathematical Modeling ," Medical Biological Mathematics " Courses of Study and Practice of Teaching

生物数学发展概述

On the Development of the Biomathematics

经过一个世纪的发展，生物数学模型的研究得到了广泛的应用，同时也产生了微分方程的参数估计问题。

The research of mathematical biology model has got the extensive application through the development of a century .

生态传染病学这一新兴的交叉学科已成为当今生物数学研究中的前沿与热点。

Eco-epidemiology is a newly emerged cross discipline and now has been the frontiers and hotspots in the research of mathematical biology .

率依赖理论是近几年来生物数学界提出的一个重要理论，得到了很多学者的关注。

In recent years , the ratio-dependent theory is a very important theory put forward by mathematical biologists and focused by many scholars .

生物数学的快速发展使得越来越多的生态及自然资源的开发与保护问题可以通过建立数学模型来进行分析和研究。

With the rapid expansion of mathematical biology , mathematical models are used to study more and more problems of ecological and natural resources .

利用微分不等式方法研究一类生物数学中的非线性3种群捕食&被捕食模型的反应扩散系统奇摄动问题。

A class of nonlinear three species prey-predator singularly perturbed problems for the reaction diffusion system in the biomathematics is considered with the method of differential inequalities .

从底物物质平衡出发，在提出新的代谢概念基础上，系统地建立了描述富底物条件下微生物合成-能量代谢行为的生物数学模型体系。

Based on study of metabolic theory , this paper established a series of bioenergetic models describing the relationship between microbial anabolism-catabolism and S_O / X_O ratio .

利用微分方程的近代方法研究了生物数学中一类非线性两种群竞争模型的反应扩散系统奇摄动问题。

A class of nonlinear two species competition singularly perturbed initial-boundary-value problems in a reaction-diffusion system in biomathematics was studies using the modern method of differential equation .