Education

Teaching and learning about math, Maple and MapleSim

In 2010-2011, I persuaded tens of thousands of Russian and Ukrainian students and students in that Maple - a very useful thing.
Testimonials - the number of visits and thanks.
So I decided to resurrect some of my old sites.
Not just for history!

The first: Maple PoverTools.

http://powertool.narod.ru/

11_1_eng.mw This Maple worksheet Ukrainian students have downloaded 84.581 times a week. ("ZNO")

I would like to pay  attention  to the PhD thesis by John Baber in an actual field of complex analysis done with Maple: http://arxiv.org/PS_cache/arxiv/pdf/1106/1106.4737v1.pdf . It should be noticed that the usage of Maple is an essential tool of this work (for example, see p. 28, 43, and around), not a fashion trend.

In a reply to Markiyan Hirnyk's recent question on this topic, Alec Mihailovs posted solutions 
for n=1..7 for the mean distance between random points in an n-cube.
I also 

Answering to that question, I posted several procedures finding minimal polynomials for the elements of finite fields. The best one was the following,

alias(a=RootOf(T^100+T^97+T^96+T^93+T^91+T^89+T^87+T^86+T^82+T^81+T^71+T^70+T^67+T^61+
T^60+T^57+T^54+T^53+T^52+T^49+T^48+T^45+T^44+T^42+T^39+T^36+T^33+T^32+T^31+T^29+T^28+T^27+
T^26+T^24+T^23+T^22+T^18+T^17+T^16+T^14+T^13+T^12+T^10+T^8+T^7+T^6+T^3+T+1)):

F:=GF(2,100,op(a)):
z:=F:-input(2):

MinPolyGF:=proc(x,y:=_X)
local A, i;
A:=Matrix(100,...

 

 

This is the Classroom Tips & Techniques article for the May, 2011 Maplesoft Reporter, which, after publication, finds...

In this post I will describe a little about the OU course MS325: Computer Algebra, Chaos and Simulations, which I took last year.

MS325 is a level 3 OU applied mathematics course, which means, roughly that it is pitched at the level of a final year mathematics undergraduate. It is split into three components: Computer Algebra, which teaches the use of Maple and Maple programming; Chaos, which teaches dynamical systems, deterministic chaos and fractals, with an emphasis...

> restart; with(LinearAlgebra); assume(omega, real, omega > 0);
> G := 9;
> z := (xi^2+xi/(1+xi^2))/(1+xi^2);
`output redirected...`> print(); # input placeholder
> C := `<,>`(1-z, seq(sin((n-1)*Pi*z), n = 2 .. G));
`output redirected...`> print(); # input placeholder
> g := Transpose(C);
`output redirected...`> print(); # input placeholder
> A := Multiply(C, g);
`output redirected...`> print(); # input placeholder

> restart; with(LinearAlgebra); assume(omega, real, omega > 0);
> G := 9;
> z := (xi^2+xi/(1+xi^2))/(1+xi^2);
`output redirected...`> print(); # input placeholder
> C := `<,>`(1-z, seq(sin((n-1)*Pi*z), n = 2 .. G));
`output redirected...`> print(); # input placeholder
> g := Transpose(C);
`output redirected...`> print(); # input placeholder
> A := Multiply(C, g);
`output redirected...`> print(); # input placeholder

Russian MAC:
1.000.000 visits during the period June 2010 to April 2011

http://webmath.exponenta.ru/ege_11/d_04.html

 

25_04_2011.zip

From the work of the Russian MAC.
3.000 visitors a day, about 20.000 visits per day

http://webmath.exponenta.ru/

 

Ukraine-2011. The State Final Certification in Mathematics

What must be able to solve a graduate of the Ukrainian school in 2011?
31 variant assignments.
Currently:
 1. Assignments reformatted in Maple.
 2. Created an interactive...

 Work plan for the Russian Maple Application Center in 2011.

 1. Popularization of the new features of Maple 15.
 2. Popularization of educational MAC-articles.

 3. The transformation of the most popular Russian-language Internet maths textbook to the business card of Maple.
 4. Further approval of Maple as the best assistant in preparation for the delivery of the Single State Exam (Russia).
 5. Further approval of Maple...


 

 It seems I can't add a response to this message, so I added some detail to it.

Consider f, the partial sums of the convergent series related to

    I would like to pay attention  to the annular conference Polynomial Computer Algebra '2011, St. Petersburg, Russia, April 17-22, 2011. It happened to me to participate in  a few conferences organized by EIMI. In view of it I can say that    Russian mathematicians and  programmers are strong,  the organizers' hospitality  is warm, and    Saint Petersburg is a great city which is considered to be one of the most beautiful cities of the world.

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