Applications, Examples and Libraries

Share your work here
  restart; interface(version);
  Digits:=14;
  Classic Worksheet Interface, Maple 12.02, Windows, Dec 10 2008 Build ID 377066

                             Digits := 14

  Psi(1/8):
  %=convert(%, Sum); # compare the FunctionAdvisor as well ...
  evalf(%);
 
  ...

Saving a 3D object computed in Maple.  Maple itself has only limited capabilities for this.

There is a Maple library called JavaViewLib that sends the data from Maple to a Java applet called JavaView.

From there it can be viewed and saved in many different formats.

Find all the info at www.javaview.de

The last web page update was 2006, but the server that provides the free licenses is still running.

Mostly JavaViewLib...

For fun, I have created a sweet and short small animation procedure, which I must say is one of my biggest programs yet (gasp!) as much as I have played with Maple I should have at least created a few more ... In any case, it is a procedure of a random set of numbers chosen and displayed in a histogram on the left with a running total tallied on the right. It is by no means efficient (but feel free to fix up my code and tweak it a little bit, and let me know so I can learn more...

 I would like to pay attention of the Maple Primes Users to a Sergey Moiseev application. This is a Maple package on orthogonal expansions, which can be implemented in Maple as a usual package with a usual help. It  has Community Rating 4 stars. This package can be downloaded from http://www.maplesoft.com/applications/view.aspx?SID=33406



 

Points and lines, and the relationships between them, are essential ingredients of so many problems in, for example, calculus. In particular, obtaining the equation of the perpendicular bisector of a line segment, dropping a perpendicular from a point to a given line, and calculating the distance from a point to a line are three tasks treated in elementary analytic geometry that recur in the applications....

I spend much of my time traveling for business. These trips often last a week, and we try to visit as many potential customers as possible, and in the most efficient order. This involves matching our hosts' calendars with our own, booking the most cost effective travel options, and coping with last-minute cancellations and changes. It isn’t easy!

This has become so much easier with the advent of shareable calendars and mapping services, like Google Maps. ...

A long while ago, I wrote a couple posts (part1 and part2) about mining data from the US SSA website.  I subsequently adapted the code from those blog posts into a visual application with sliders and interactive plots.  If you have played with the new ?MapleCloud functionality in Maple 14, you may have seen it posted already.

Back in July of 2005, one of the early Tips & Techniques articles (since updated) in the Maple Reporter was a comparison of two different approaches to fitting a circle to 3D data points. The impetus for the comparison was Carl Cowen's article on the subject. His approach was algebraic - he used the singular value decomposition to obtain a basis for the...

If you're interested in scientific fonts, the 1.0 version release of the Scientific and Technical Information Exchange (STIX) fonts was announced today (May 28, 2010).

See here for its main page, or here for wikipedia's point of view.

Since the MRB constant is an alternating sum of positive integers to their own roots, f(n)=(-1)^n* n^(1/n); a thorough understanding of the changes in f, as n changes, is important.
In this blog we will begin to explore the derivative of f at integer values of n, and as n-> infinity. I am not sure weather this will help us in computing more digits of the MRB constant since we already know so many,

Our previous article described the design of fast algorithms for multiplying and dividing sparse polynomials. We have integrated these algorithms into the expand and divide commands of Maple 14. In this post I want to talk a bit about what you might see when you try Maple 14. Keep in mind that the product isn't released yet and I don't work for Maplesoft, so general disclaimers apply. Nevertheless, one of the first things you may notice is this.

task manager with maple 14

about Poincaré conjecture brifely described :  en.wikipedia.org/wiki/Poincar%C3%A9_conjecture

since there is a lots of  mathematican in this nice forum , I think the discovery of Grigori Perelman is very hot subject for discussion ...

personaly i am so eager to know why he is the only one that could solve the problem ? and also what is the application and effect of this success ( maybe future ) ?

In our previous article we described a packed representation for sparse polynomials is designed for scalability and high performance. The expand and divide commands in Maple 14 use this representation internally to multiply and divide polynomials with integer coefficients, converting to and from Maple's generic data structure described here. In this post I want to show you how these algorithms work and why they are fast. It's a critical stepping stone for our next topic, which is parallelization.

sdmp multiplication

I think Maple should emphasize occupational and problem specific packages, like its TA software for teachers. Maple should have a package or set of packages for each type of engineer: electrical,hydrological, etc. Actually, Maple should promote packages for all professions that tend to need it. An abundance of packages would enable many new users to benefit from the power of maple with the experience of the advanced users who helped develop the packages.

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