Mathematical physics is an almost impossibly difficult subject.
数学物理学是一门难得难以想像的学科。
And there's nothing in the mathematical laws of physics that says time can only go forward.
在物理学的数学法则里，没有什么规定说时间只能往前走。
In a nutshell, string theory attempts to reconcile a mathematical conflict between two already accepted ideas in physics: quantum mechanics and the theory of relativity.
简单说，弦理论力求解决物理学中已认可的两个理论间的矛盾：量子力学和广义相对论。
The team presented its research at a Texas Cosmology Network Meeting at the University of Texas. Reynolds’ mathematical research also was published in the Journal of Computational Physics.
研究结果发表在德州大学的德州宇宙学网络会议上，Reynolds的数学研究结果也发表在计算物理学杂志上。
My maternal5 grandfather was a high school principal with a Ph.D. in mathematical physics. So there may be some hereditary6 factor as well.
我的外祖父是数学物理博士，在一所高级中学任校长，所以，也许还有些遗传的因素吧。
Born in Vienna, February 20th 1844, Boltzmann attended the University of Vienna, gaining a PhD degree at age 22, and becoming Professor of Mathematical Physics at the University of Graz at age 25.
1844年2月20日出生于维也纳。玻尔兹曼就读于维也纳大学，在22岁获得了博士学位，并在25岁时成为格拉兹大学数学物理学专业的教授。
Analogue computers are general purpose devices which employ laws of physics for performing mathematical operations.
模拟计算机是用物理定律进行数学运算的通用装置。
Brownian motion has been widely popular in many purely scientific fields, such as physics, economics, communications theory, biology, management science and mathematical statistics.
布朗运动及其本位主义已广泛地出现在许多纯科学领域中，如物理，经济，通信理论，生物，管理科学与数理统计等。
The understanding of the asymptotic behavior of dynamical systems is one of the most important problems of modern mathematical physics.
理解动力系统的渐近行为是研究无穷维动力系统的主要内容，也是当代数学物理的重要问题之一。
Based on analysis of nonlinear models, mathematical physics meanings and mathematical characters of blown-ups are provided.
基于对非线性模型的分析，给出了溃变的数学物理学意义和数学特征。
Yang, 94, would join the mathematical physics department, while Yao, 70, would enter the information technology and science department.
94岁的杨振宁将加入数学物理系，70岁的姚期智将加入信息技术和科学系。
It is to be found that each physics law, which based on experiment, is not mathematical perfect and accurate, but statistic and proximate in the extreme situation.
以实验为基础的物理学的每一个定律被推到极端的情况，将被发现是统计的和近似的，而不是数学上完美的和精确的。
Mathematical models are usually developed by integrating the knowledge of physiology and physics related to circulation system, and then are studied with computer simulation.
它将有关循环系统的生理和物理学知识整合起来，构成数学模型，然后进行计算机仿真研究。
Mathematical physics keeps Wolfram in business.
数学物理学不断钨生意。
The method can also be applied to solve more nonlinear mathematical physics equation or equations.
这种方法还能用来求解更多的非线性数学物理方程或方程组。
In this paper, SAR image speckle suppression is analyzed from the view of mathematical physics.
本文首先以数学物理的观点描述了SAR图像斑点噪声抑制问题。
Studying Brownian motion by the difference equation, We can find that the partial differential equation describing the Brownian particle motion is a diffusion equation in mathematical physics.
引入差分方程研究布朗运动，会发现极限情况下的布朗运动所遵循的偏微分方程就是数学物理方程中的扩散方程。
On the other hand, my feeling is that the relativistic quantum mechanics of electrons has a meaningful place among other theories of mathematical physics.
另一方面，我感觉电子的相对论量子力学有着在其它数学物理中意味深长的地方。
This problem shows definitely that the physics analysis is indispensable, in the scientific research work, although mathematical treatment and experiments are important.
这个问题说明在科学研究中数学处理和实验虽重要，但物理分析是绝对必要的。
Mathematic model building in physics is not only the simple use of mathematical experience but also the important logic of physics study.
说明了物理学的数学建模也不是简单的数学知识点的运用，数学还是物理学习的重要逻辑。
Partial functional differential equations come from many mathematical models in physics, biology, engineering and other fields, which have strongly practical background.
偏泛函微分方程来源于物理学、生物学、工程学等学科领域中众多的数学模型，具有强烈的实际背景。
Using the boundary-value problem of holomorphic function and method of mathematical physics, we obtained the expression of solution for above mentioned problem.
利用全纯函数的边值问题与数学物理方法，得到了此类边值问题的解的表示式。
This paper not only discusses the mathematical basis of the superpose principle but also summarizes its usage in physics.
讨论了叠加原理的数学基础，概述了叠加原理在物理中的应用，并指出叠加原理不是一条普遍的原理。
Variation calculus has been widely used in mathematical physics.
变分法在数学物理问题中有着广泛的应用。
This paper analyzes the influence of higher mathematics course on following courses of physics department with the help of mathematical unitary regression model.
利用一元回归数学模型，从理论上分析了高等数学对物理系后继专业课的影响。
Based on the analysis of nonlinear models, mathematical physics meanings and mathematical characters of blown-ups are provided.
基于非线性模型分析，给出了溃变的数学物理意义和数学特征。
The book is of interest to researchers and postgraduate students in particle physics, mathematical physics, gravitation, and cosmology.
书使研究人员和在粒子物理学，数学物理过程，趋势和宇宙学方面的研究生感兴趣。
The differential operator theory has many applications in the field of mathematical physics, mechanics and so on.
微分算子理论在数学物理、力学等领域有着广泛应用。
The differential operator theory has many applications in the field of mathematical physics, mechanics and so on.
微分算子理论在数学物理、力学等领域有着广泛应用。
应用推荐