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全部话题 - 话题: numerous
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m***i
发帖数: 141
1
小弟真诚寻求审稿机会。
小弟主攻电池数值建模已有7年,
以下是小弟的详细研究领域
Battery modeling, especially Li-ion (numerical simulations, Newman/thermal/
elastic model, SOC/SOH/SOP algorithms, life, heat transfer)
小弟认真对待每一份审阅请求,从不敷衍怠慢。小弟现在已经PhD毕业,在一家公司做
研发。已发表8篇期刊,已有审阅过6篇。
请私信或发邮件到 [email protected]
/* */。联系后小弟会将resume发给你!
小弟谢谢大家了!
J**Y
发帖数: 34
2
来自主题: Economics版 - Numerical Integration
In Bayesian econometrics, we need estimate the moments of functions of
interests, for example, the expecttation of f(a): E[f(a)|D], where
a is a random number and D is observed data.
E[f(a)|D]=Integrate[(f(a)*p(a|d)),{a}]. Where p(a|D) is posterior
density of a. Generally, we can not find
the closed form of the integration, so some numeriacl methods is neccessary.
The first method is Laplace's method. This method changes the problem
to a numerical derivative, which is much easier. However, this
s***e
发帖数: 830
3
来自主题: Economics版 - numerical calculation 用什么软件好?
不做计量,做numerical calculation,比如计算一个方程的解,或者maximize一个方
程。
l********r
发帖数: 11
4
我只有Numerical Recipes in C的电子书和光盘,要吗?
O*y
发帖数: 317
5
小水葱啊...哪一门简单一点啊...俺下学期只能学一门数学课,想从简单的学起...
numerical analysis?....
O*y
发帖数: 317
6
成,谢谢小金童哈...看来没有必要take数学系graduate level的课哈..
俺就去学一下under的numerical analysis...掩面啊..
俺对自己要求从来不高...
谢拉....
t*****k
发帖数: 390
7
numerical analysis is an easy course
a*******e
发帖数: 336
8
选numerical analysis,以后用到的机会更多,相对real analysis也容易,real
analysis是数学系的必修课程,一般工程类专业都不需要
r*****e
发帖数: 7853
9
Numerical analysis is more useful
Take calculus or probability rather than real analysis
s********1
发帖数: 581
10
有关书籍“numerical methods for scientists and engineers”???
本人找到至少三本完全不同的书,作者和时间完全不一样。请问那提本才是最好???
1. Richard Hamming
2. H.M. Antia
3.Joe D. Hoffman
w***h
发帖数: 415
11
手头有一本电子书(1.5M), 需要者留下收件的电邮.
手续费两个包子(20买卖提伪币), 以表示对鄙人的感谢, 呵呵.
电子书信息:
Texts in Applied Mathematics 45
Stig Larsson · Vidar Thomée
"Partial Differential Equations with Numerical Methods"
First softcover printing 2009
ISBN 978-3-540-88705-8 e-ISBN 978-3-540-88706-5
DOI 10.1007/978-3-540-88706-5
Texts in Applied Mathematics ISSN 0939-2475
Library of Congress Control Number: 2008940064
Mathematics Subject Classification (2000): 35-01, 65-01
2009, 2003 Springer-Verlag Berlin Heidelberg
p**n
发帖数: 10
12
来自主题: Mathematics版 - HOw to numerically integrate noisy data
I don't know what method can be used for numerical integration of noisy data.
Help!!!
bow!!!
p**n
发帖数: 10
13
来自主题: Mathematics版 - HOw to numerically integrate noisy data
I generate Y data from Monte Carlo simulation. THen I plot Y data against X.
The curve is not a smooth line but jitters. I was wondering how to calculate
the area under the curve? Because the Y data jitters so much, usual numerical
method like simpson's ruke, Gaussian quadrar=ture seems not working. IT looks
like we nee dsome kind algorithm to soomth this data, then do inegration?
c****n
发帖数: 21367
14
来自主题: Mathematics版 - HOw to numerically integrate noisy data
sort first...

numerical
looks
z*b
发帖数: 12
15
来自主题: Mathematics版 - HOw to numerically integrate noisy data
yes, you need to approximate your curve with some smooth curve before yo
u do , for example quadratic functions (that's simpson's rule), but of c
ourse the accuracy might not be good enough, so you may use piecewise qu
adratic functions or in general consider spline functions. Another techn
ique called least squares fitting might also give a good smooth curve fo
r you to integrate using standard quadrature formulas.

numerical
looks
n*s
发帖数: 752
16
来自主题: Mathematics版 - HOw to numerically integrate noisy data
why do u want intergrate Y over X?

numerical
looks
l******d
发帖数: 1633
17
来自主题: Mathematics版 - HOw to numerically integrate noisy data
your way is not how people usually use mc method
i think people usally take average of simulations

numerical
looks
F**S
发帖数: 13
18
来自主题: Mathematics版 - ANALYSIS NOW --NUMERICAL RADIUS |||*||| NORM
i've been reading pedersen's 'analysis now' (1989) that received almost
unanimously positive reviews
from working analysts. it seems, however, a little too advanced for a dumb ass
like me--i'm having
hard times filling in the steps that have been skipped in the book. take it as
an example, i've been
severely plagued by the proof of prop 3.2.25 on p98 about hte numerical radius
of an operator in B(H).
Prop 3.2.25
If H is a complex Hilbert space and T is a bounded linear operator in B(H).
we defi
c******m
发帖数: 599
19
numerical methods一般没有习题集吧
就照本课本看看里面的习题做做就好了,标准的教材都有习题的
o******e
发帖数: 4
20
I studied lots of basic principle about Generalized Mittag-Leffler Functions
, but I still have no idea about the numerical solution of such like
Generalized Mittag-Leffler Functions. Words can not express my most sincere
and heartfelt thanks for your suggestion.
s********1
发帖数: 581
21
有关书籍“numerical methods for scientists and engineers”???
本人找到至少三本完全不同的书,作者和时间完全不一样。请问那提本才是最好???
1. Richard Hamming
2. H.M. Antia
3.Joe D. Hoffman
b*********n
发帖数: 56
22
要说经典,Analysis of numerical methods, by E. Isaacson, H. Keller.
有收藏价值,但作为参考书,似乎古旧了点
n******t
发帖数: 4406
23
我觉得到这本非常好:
Numerical Analysis in Modern Scientific Computing.
P. Deuflhard
Modern,rigorous,也比较精炼。
x***d
发帖数: 227
24
最好是比较全面,有一定深度,但是适合工程系自学的,多谢,
我找到一本
Numerical methods by Richard L. Burde 1998出版,感觉不是很好,
l*****0
发帖数: 179
25
【 以下文字转载自 NewYork 讨论区 】
发信人: liujx80 (xuxu), 信区: NewYork
标 题: 需要上一门 numerical methods的课,请问哪可以?
发信站: BBS 未名空间站 (Wed Apr 22 14:41:45 2009)
online 或者 任何形式的大学。
谢谢。
m********8
发帖数: 123
26
等藕写了书您再学numerical吧
目前所有的书里面的东西都太旧了
B********e
发帖数: 10014
27
来自主题: Mathematics版 - numerical method 哪本书比较好呀
Numerical linear algebra by Lloyd Nicholas Trefethen, David Bau
I myself think it's one of the best
g****t
发帖数: 31659
28
来自主题: Mathematics版 - numerical method 哪本书比较好呀
Agree.
不过这本书只cover了线性方程求解有关的内容吧.

Numerical linear algebra by Lloyd Nicholas Trefethen, David Bau
I myself think it's one of the best
T*******g
发帖数: 2322
29
why is "numerical math" singular and "applied math" plural?

发帖数: 1
30
N. Trefethen. David Bau, III Numerical Linear Algebra被各类大学研究所广泛使
用,本人有其中大量习题的解答,很多网上搜索不到。微信打赏5元,我就给您发
一份。WeChatID tj198411
s********1
发帖数: 581
31
有关书籍“numerical methods for scientists and engineers”???
本人找到至少三本完全不同的书,作者和时间完全不一样。请问那提本才是最好???
1. Richard Hamming
2. H.M. Antia
3.Joe D. Hoffman
x***d
发帖数: 227
32
最好是比较全面,有一定深度,但是适合工程系自学的,多谢,
我找到一本
Numerical methods by Richard L. Burde 1998出版,感觉不是很好,
J****i
发帖数: 470
33
学校里上的numerical analysis课基本没啥用。要发文章的话基本还是具体问题具体分
析比较好。学一堆方法不用很快就忘了。
l*****d
发帖数: 20
34
numerical recipes 应该可以搞定吧
w***h
发帖数: 415
35
手头有一本电子书(1.5M), 需要者留下收件的电邮.
手续费两个包子(20买卖提伪币), 以表示对鄙人的感谢, 呵呵.
电子书信息:
Texts in Applied Mathematics 45
Stig Larsson · Vidar Thomée
"Partial Differential Equations with Numerical Methods"
First softcover printing 2009
ISBN 978-3-540-88705-8 e-ISBN 978-3-540-88706-5
DOI 10.1007/978-3-540-88706-5
Texts in Applied Mathematics ISSN 0939-2475
Library of Congress Control Number: 2008940064
Mathematics Subject Classification (2000): 35-01, 65-01
2009, 2003 Springer-Verlag Berlin Heidelberg
s********1
发帖数: 581
36
有关书籍“numerical methods for scientists and engineers”???
本人找到至少三本完全不同的书,作者和时间完全不一样。请问那提本才是最好???
1. Richard Hamming
2. H.M. Antia
3.Joe D. Hoffman
n*s
发帖数: 752
37
Knuth has written a series called sth. like 'art of computer algorithm'
also there is a famous book called 'numerical recipe in XX'
P*S
发帖数: 381
38
科学计算的话, 还是numerical recipes 系列比较好吧, 一般科学计算用到的算法都
有, 国内有中文版,相对来说便宜一些。
c**q
发帖数: 172
39
来自主题: Physics版 - Numerical Integration in Mathematica
I have a problem like this:
I want to integrate function F:
Integrate[ F(x1,x2, G(x1,x2, x3,x4)) ]
And functions G is another integration,
which can only numerically solved.
Is there anybody who could give me an example?
Thank you in advance!
a***i
发帖数: 2
40
我们是一家外资银行,目前由于工作需要急需会做numerical and verbal reasoning
test的人,如果这里有人会做的话请与我联系。13910808056,李小姐。最好是在北京
A*****s
发帖数: 13748
41
来自主题: Quant版 - 玩C++的numerical,用GNU好不?
业内搞numerical用哪个library呢?
t********g
发帖数: 8
42
我刚在计算机系跟了一个做Numerical computation的老板,向他表达了对金融方面的
兴趣。他说我可以自己找一个课题先。可惜我在这方面了解很少。最近找到了一些关于
American option pricing的paper,有些用multi-grid方法,有些用optimization,有
些用二叉树或蒙特卡罗。
我想向各位板上达人请教一下,做哪种课题会在找quant类的工作时比较受欢迎呢?
先谢谢了。
d*******n
发帖数: 524
43
这个应该是侧重simulation的吧?只能算numerical的一种吧。
f****e
发帖数: 590
44
人说numerical的书。。
finite difference之类的吧
m********0
发帖数: 2717
45
Nothing is better than this one.
Numerical Recipes 3rd Edition
By Cambridge Press
d*******n
发帖数: 524
46
这本覆盖到是挺全,但是会不会关于differential equation的太少了?
在网上搜到这几本,不知道怎么样?
Introduction to Computation and Modeling for Differential Equations (
Hardcover)
http://www.amazon.com/exec/obidos/tg/detail/-/0470270853/ref=ord_cart_shr?_encoding=UTF8&m=ATVPDKIKX0DER&v=glance
A First Course in the Numerical Analysis of Differential Equations (
Cambridge Texts in Applied Mathematics) (Paperback)
http://www.amazon.com/exec/obidos/tg/detail/-/0521734908/ref=ord_cart_shr?_encoding=UTF8&m=ATVPDKIKX0DER&v=glance
Partial Di
a***m
发帖数: 74
47
Hello,
I wonder if anyone have experience using Nolan 1997 'Numerical calculation
of stable densities and distribution functions" formula to calculate stable
densities.
I have some problem with the results when beta is non-zero. If beta is zero,
my limiting case agree with normal density and Cauchy densities, although
there are some discontinuity when x to be around +-6 (far extreme cases).
When beta is non-zero, in other words distribution is skewed, somehow my
code could not generate sensible
z*****n
发帖数: 165
48
Numerical Recipes?
z***e
发帖数: 5600
49
来自主题: Science版 - Numerical Method Question Help
Seems to be a perfect example of the "cyclic tridiagonal matrix".
You can solve it using the sherman-morrison formula
which tells you how to invert A+u\otimes v.
See Sec 2.7 (p73-75) in Numerical Recipes in C
for details of S-M formula and code for inversion of
cyclic tridigonal matrix.
-Z.
f*******d
发帖数: 339
50
I need to calculate at points r1, r2, ... r_max the function f(r)
given
by
f(r)= \int_0^\infty g(k) sinc(kr) dk, where sinc(x)=sin(x)/x, g(k)
is a tabulated function. Now I can certainly do the integral one by
one, but hoping to use FFT to improve efficience, I observed that this
can be rewritten as
f(r)=1/r \int_0^\infty g(k)/k dk, which is just the sine
transformation.
So, I used the program sinft given in numerical recipes to
do the calculation. However, it seems that the result is very
bad a
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