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mathematicians相关的网络例句

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与 mathematicians 相关的网络例句 [注:此内容来源于网络,仅供参考]

Mathematicians broke the Japanese codes, and built the A-bomb.

是数学家破解了日本的密码,建造了原子炸弹。

The characteristics of system biology were researched by not only the biologists, but also the mathematicians and physical scientists, such as robust, auto adjustability and so on.

系统生物学不仅是生物学家研究的目标,数学家、物理学家也都在不断的研究系统生物学的系统特性,比如鲁棒性、自适应性等。

Buildings and Classical Groups provides essential background material for specialists in several fields, particularly mathematicians interested in automorphic forms, representation theory, p-adic groups, number theory, algebraic groups, and Lie theory.

建筑物和古典组在多个领域提供必要的背景材料的专家,尤其是数学家在自守形式,表象理论,p进组,数论,代数群感兴趣,李theor

Biologists find it most grating that the impetus for this postdarwinian convergence comes chiefly from mathematicians, physicists, computer scientists, and whole systems theorists-people who couldn't tell the difference between Cantharellus cibarius and Amanita muscaria if their lives depended on it.

生物学家们感到恼火:后达尔文主义趋同现象的推动力主要来自数学家、物理学家、计算机科学家还有那些整体系统的理论家们。而这些人如果有朝一日要靠吃蘑菇来度日,他们根本分不清鸡油菌和红菇[2]的区别。

It is an important step of the transition for Chinese mathematicians to study and to use the translations of western mathematical textbooks on calculus, analytical geometry, algebra, and probability, such as DWJ, Wei Ji Su Yuan, Jue Yi Shu Xue.

研究晚清中算家对微积分的学习情况、理解程度以及应用能力,无疑对于研究中国数学的近代化历程具有十分重要的意义。

Being the one of four civilized ancientry country, China was the most development country in the Mathematics field at all the time before 14 century.There were many Mathematicians, they Were all outstanding.

中国作为四大文明古国之一,在14世纪以前一直是世界上数学最为发达的国家,出现过许多杰出数学家,取得了很多辉煌成就。

Another problem that mathematicians tackled from about 1880 on is essentially the converse of finding asymptotic series .

大概从1880年开始,数学家们研究的另一个问题本质上是求渐近级数的反问题。

This is one of the reasons why some mathematicians dislike the axiom of choice.

这是一些数学家不喜欢选择公理的理由之一。

When it was checked this year and confirmed to be correct, mathematicians around the globe breathed a sigh of relief. Mathematicians' work in this area in the last three decades was predicated on the principle that the fundamental lemma was indeed accurate and would one day be proved.

这让全世界的数学家终于松了一口气,因为在过去30年中,数学家在这一领域的工作都是在"基本引理"是正确的并且终将有一天得到证实的基础上进行的。

In this project, we study the theory of higher order differential equations in Banach spaces and related topics. We solve an open problem put forward by two American Mathematicians and two Italian Mathematicians concerning wave equations with generalized Weztzell boundary conditions, introduce an existence family of operators from a Banach space $Y$ to $X$ for the Cauchy problem for higher order differential equations in a Banach space $X$, establish a sufficient and necessary condition ensuring $ACP_n$ possesses an exponentially bounded existence family, as well as some basic results in a quite general setting about the existence and continuous dependence on initial data of the solutions of $ACP_n$ and $IACP_n$. We set up quite a few multiplicative and additive perturbation theorems for existence families governing a wide class of higher order differential equations, regularized cosine operator families, regularized semigroups, and solution operators of Volterra integral equations, obtain classical and strict solutions having optimal regularity for the inhomogeneous nonautonomous heat equations with generalized Wentzell boundary conditions, gain novel existence and uniqueness theorems,which extend essentially the existing results, for mild and classical solutions of nonlocal Cauchy problems for semilinear evolution equations, present a new theorem with regard to the boundary feedback stabilization of a hybrid system composed of a viscoelastic thin plate with one part of its edge clamped and the rest-free part attached to a visocelastic rigid body. Also we obtain many other research results.

在本研究中,我们对Banach空间中的高阶算子微分方程的理论以及相关理论进行了深入研究,解决了由美国和意大利的四位数学家联合提出的一个关于广义Wentzell边界条件下的波动方程适定性的公开问题,恰当地定义了Banach空间中的高阶算子微分方程Cauchy问题的算子存在族及唯一族,建立了齐次和非齐次高阶算子微分方程Cauchy问题适定性的判别定理,获得了关于高阶退化算子微分方程的算子存在族、正则余弦算子族、正则算子半群、Volterra积分方程解算子族的乘积扰动和混合扰动定理,得到了关于以依赖于时间的二阶微分算子为系数的一大类非自治热方程非齐次情形下的时变广义Wentzell动力边值问题的古典解、严格解的最大正则性结果,获得了半线性发展方程非局部Cauchy问题广义解和经典解存在唯一的判别条件,从实质上推广了现有的相关结果;得到了一部分边缘固定而另一部分附在一粘弹性刚体上的薄板构成的混合粘弹性系统的边界反馈稳定化的新稳定化定理,还建立了一系列其他研究结果。

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