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Application of Mathematics in Robotics full report


Posted by: project topics
Created at: Tuesday 13th of April 2010 12:57:26 AM
Last Edited Or Replied at :Tuesday 13th of April 2010 12:57:26 AM
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Check for the points excluded
If the point is not among these “ it is reachable.
The problem is solved!
Gröbner Bases

Application areas of
Gröbner Bases
Introduced by Bruno Buchberger, in 1965
Named after Wolfgang Gröbner “ Buchberger™s PhD Thesis Advisor.
The goal:
Present algorithmic solution of some of the fundamental problems in commutative algebra
(polynomial ideal theory, algebraic geometry )
The method (theory plus algorithms) of Gröbner Bases provides a uniform approach to solving a wide range of problems..................[:=> Show Contents <=:]



ppt on application of mathematics in various fields


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Created at: Wednesday 27th of February 2013 11:23:52 PM
Last Edited Or Replied at :Thursday 28th of March 2013 05:14:12 AM
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plz find me a ppt on appli..................[:=> Show Contents <=:]



application of graph theory in real life ppt


Posted by:
Created at: Sunday 27th of January 2013 02:19:39 AM
Last Edited Or Replied at :Monday 28th of July 2014 07:08:34 AM
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I need an article for Application of graph theory in real life problem to submit a paper presentai..................[:=> Show Contents <=:]



Application of Mathematics in Robotics full report


Posted by: project topics
Created at: Tuesday 13th of April 2010 12:57:26 AM
Last Edited Or Replied at :Tuesday 13th of April 2010 12:57:26 AM
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lem
elimination theory
implicitization
effective computation in residue class rings modulo polynomial ideals
linear diophantine equations with polynomial coefficients (syzygies)
Hilbert functions

algebraic relations among polynomials
Why is Gröbner Bases Theory Attractive
The main problem solved by the theory can be explained in 5 minutes (if one knows operations addition and multiplication of polynomials).
The algorithm that solves the problem can be learned in 15 minutes
The theorem on which the algorithm is based is nontrivial to invent and to prove.
Many pr..................[:=> Show Contents <=:]



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