1) multidimensional Laplace transform
多维Laplace变换
2) Laplace transformation
Laplace变换
1.
Laplace transformation and simulation for Stirling cryocooler s vibration maths model;
斯特林制冷机振动数学模型的Laplace变换及仿真
2.
Solving the vibration problem of elastic rod with concentrated mass on one end by Laplace transformation;
再论用Laplace变换法求解端点系有集中质量的弹性杆的振动问题
3.
Solving the vibration problem of an elastic rod with concentrated mass on one end by Laplace transformation;
用Laplace变换法求解端点系有集中质量的弹性杆的振动问题
3) Laplace transform
Laplace变换
1.
Solution of one type of infinite integral by Laplace transform;
用Laplace变换求一类无穷限积分
2.
Solution of one-dimensional consolidation for double-layered ground by Laplace transform;
Laplace变换解双层地基固结问题
3.
Dynamic response of structures calculated by combining finite element with Laplace transform;
Laplace变换—有限元法计算结构动响应
4) Laplace inverse transformation
Laplace逆变换
1.
Solution of detention-including Laplace inverse transformation;
含有延迟的Laplace逆变换的求解
2.
By using Laplace inverse transformation method, a two-dimensional time-dependent partial differ-ential equation for crystal growth is analyzed and the solution is obtained.
对定常速度下二维非稳态晶体生长的数学模型进行了分析,证明了解的唯一性,并运用Laplace逆变换法对该定解问题进行求解,最后给出了一个具体的例子。
3.
Based on the generation theorem in terms of the Laplace transformation and the properties of exponentially bounded integrated C-semigroups,the Laplace inverse transformation for exponentially bounded integrated C-semigroups is deduced.
以积分C半群生成定理的Laplace刻划为基础,利用积分半群的性质,推导出指数有界积分半群的一种表达形式——Laplace逆变换形式。
5) Laplace-stieltjes transformation
Laplace-stieltjes变换
1.
First, the author turns equation into standard form* use Fourier method tomake the solution of question expand by eigenfunction- use Laplace-stieltjes transformation and theme.
本研究首先将方程化为标准形，利用Fourier方法将问题的解按特征函数展开，并利用Laplace－stieltjes变换和等人应用的方法。
2.
In this paper, the authors investigate the growth of entire functions of infinite order represented by Laplace-Stieltjes transformation; the authors obtain two necessary and sufficient conditions and extend some results of Dirichlet series in the whole plane.
该文系统地研究了在全平面上收敛的无限级Laplace-Stieltjes变换的增长性,得到了两个充要条件,推广了全平面上Dirichlet级数的有关结果。
6) Laplace-Hankel transform
Laplace-Hankel变换
1.
The actual solutions can be acquired by inverting the Laplace-Hankel transform.
将这个传递矩阵关系应用于多层地基的每一层,并结合多层地基的连续条件、边界条件以及抽水作用面的连续条件,求得了饱和层状地基的抽水问题在Laplace-Hankel变换域内的解答。
补充资料：Laplace变换
Laplace变换
Laplace transform
Ij户沈变换[u内倪加份七丽;几叨月aCa即eO6Pa30-aan“e] 广义地它是形如 F(，)一丁f(:)。一d:(1) L的LaplaCe积分(LaPhce inte脚1)，这里积分是在复z平面的某一围道L上进行的，它在定义在L上的函数f(:)和复变数p=叮+i;的解析函数F(p)之间建立了一个对应关系.很多形如(l)式的积分由P，Uplace作了考察(见汇11). 狭义地，Up玩。变换理解为单侧助p廊e变换(one一sid刻UPlaceu艺nsfonn) F‘p，一L If，‘，，一丁f(亡)。一d。，‘2， 0这样称呼是为了区别于双侧LaPlace变换(t场。一sjded肠p俪etra璐form) F(，)一L of](，)一丁f(:)。一d:·(，)LaP玩。变换是一类特殊的积分变换(泊魄刘trans-form);(2)式或(3)式的变换与F以州er变换(Fo~tl习J侣允加)有紧密联系.双侧Lap玩e变换(3)可以看成函数f(Oe一“的凡~变换，而单侧Lap阮e变换(2)可以看成当O
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