biomathematics

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

《医用生物数学》是高等医学院校一门重要的基础课程。

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

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。

Blow-up Set of Positive Solution of a Class of Biomathematics Models

一类生物模型正解的爆破集

The development of Biomathematics in China

生物数学在我国的发展

Delay Differential Equation with Application in Biomathematics

泛函微分方程分支理论在生物数学的应用

Liapunov diagonally stability of matrix and its application in Biomathematics

矩阵的对角稳定及在生物数学中的应用

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

生物数学是生物学和数学之间的交叉学科。

Journal of Biomathematics Volume 21 2006 contents

生物数学学报第21卷2006年总目次

On the Development of the Biomathematics

生物数学发展概述

In this paper , the history of development , main study substances and methods , the significance of research and the trend in future of development for the biomathematics were expounded .

介绍了生物数学发展历史、研究意义、主要研究内容和未来发展趋势。

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 .

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。

Population dynamics is one of the most important and systematic fields of biomathematics . It studies the growth conditions of species and the relationship between the species and the environment .

种群动力学作为生物数学中发展的最成熟，最系统的一个分支，它研究生态环境中生物的生存条件、生物种群与环境间的相关作用及关系。

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 .

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。

In the first part , we construct and analysis a new mathematical model of HBV ; In the other part , a class of extended biomathematics model of muscular blood vessel is discussed .

第一部分建立并分析了一种乙肝病毒传播的新数学模型；第二部分研究了一类推广的肌型血管生物数学模型的周期解及混沌现象问题。

By the maximum principles and reflection principles , the blow-up of positive solutions of a biomathematics model was studied , and blow-up set and blow-up rate are obtained .

利用反演原理和极值原理讨论了一类生物数学模型正解的爆破现象，获得了解的爆破集和爆破率。

In this paper we consider the initial-boundary value problems of a class of general singularly perturbed delay reaction diffusion equation met often in the applied problems , such as biomathematics and biochemistry .

本文考虑了在生物数学、生物化学等应用问题中常见的较广泛的一类奇摄动时滞反应扩散方程初边值问题。

Biomathematics is an interdisciplinary subject between mathematics and biology that uses a variety of mathematical thought as its research methods so as to solve the biological problems . It theoretically studies the mathematical methods that are relevant to biology .

生物数学是一门生物学与数学之间的边缘学科，它以多种数学思想为研究方法，解决生物学问题，并对与生物学有关的数学方法进行理论研究。

At the same time , according to the biomathematics meaning of this model , it carries on qualitative analysis to the mutually beneficial economic relation among travel industry and other relevant industries for the first time , and then pointing out the pluses and minuses of this method .

同时，根据该模型的生物数学意义，对旅游产业和其他相关产业间的互惠经济关系初次进行定性分析，进而指出该方法的优缺点。