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Short Question: Lets say, I want to solve Project Euler problem 9 using python and some equation solving libraries. a + b + c = 1000. a2 + b2 = c2 How do you do it. Long Question: I want to solve a set of equations; linear, sometimes may be quadratic ...
Started by on , 10 posts by 10 people.  
For inexact solutions, read up on linear such optimizations....
With linear systems, python has bindings to linear algebra and matrix (and the docs always confuse me more than they help, too).
Nonlinear) equations simultaneously.
I'm trying to figure out how to use Mathematica to solve systems of equations where some of the variables and coefficients are vectors. A simple example would be something like where I know A , V , and the magnitude of P , and I have to solve for t and...
Started by on , 3 posts by 3 people.  
For instance, I would....
The first is to do the expansion of your vectors into components in a more systematic way .
I don't have a general solution for you by any means (MathForum may be the better way to go), but there are some tips that I can offer you .
本帖最后由 chenpan1025 于 10-5-22 09:15 编辑 Linear Algebra Through Geometry (Undergraduate Texts in Mathematics) By Thomas Banchoff, John Wermer Publisher: Springer-Verlag Number Of Pages: 257 Publication Date: 1983 ISBN-10 / ASIN: 0387907874 ISBN-13 / EAN: ...
Started by on , 8 posts  
Answer Snippets (Read the full thread at soudoc):
Thank you! Thomas Banchoff, John Wermer 不错的书啊 不错的书,学习。.
看看了。。。。 物理意义明确,好!!! 看看先。。。 This one should be great.
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The title says it all basically, I'm looking for books and resource to teach myself linear algebra to be used in 3D graphics programming. I prefer practical approaches to teaching over theoretical (even though math is what, 99.99% theory?) ones, so the...
Started by on , 7 posts by 7 people.  
May be too general for your very specific interests, but it's free... .
A good computer graphics textbookMIT OpenCourseWare offers a free course in Linear Algebra.
To compute geometry, which is not the focus of linear algebra textbooks.
Does anyone out there understand stupid geometry?? Im stuggling to make it through the class. I dont understand it and was told I cant ride til grade comes up...apparently school comes first:P What is the point of it anyway??? I know its a random topic...
Started by on , 24 posts by 9 people.  
Geometry gives you the skills to measure things and describe things to figure out? +1 Chad H Proofs....
Have a minorSOHCAHTOA All you need to know.
Equations nearly killed me! Algebra, Geometry, Trig and calc were nothing in comparison.
Before taking Differential Equations/Linear Algebra in my first year of college, I am brushing up on Algebra I/II, Pre-Calculus, and Calculus I/II. Should I also run through Trigonometry as well or should I not waste my time on it if I don't have enough...
Started by on , 6 posts by 6 people.  
For differential ....
Geometry is not needed, so don't waste your time with that.
Refreshing trig is a good idea, but you and derivatives in which trigonometric functions appear .
Geometry is not needed, so don't waste your time with that.
It seems that many projects slowly come upon a need to do matrix math, and fall into the trap of first building some vector classes and slowly adding in functionality until they get caught building a half-assed custom linear algebra library, and depending...
Started by on , 8 posts by 8 people.  
Eigen - Benefits: Clean....
I'll add vote for Eigen: I ported a lot of code (3D geometry, linear decomposition and solving, etc, since these are outside the realm of traditional graphics/geometry applications.
But an interesting read.
I'm doing a chassis design project for my major project in my degree (2nd year). The design uses pushrod suspension. As well as creating a 3d cad model (Autodesk Inventor Prof 2012) of my chassis design I am looking to create a simulation of the suspension...
Started by on , 8 posts  
They do have problems with many real world suspensions, and they don't down to forcing them to solve 6 equations with 6 unknowns 'manually' to obtain forces in outer ball bushes have non linear characteristics....
Suspension geometry.
Hi folks, I have a basic question I would like to ask. I ll start from the Euclidean analogue to try to explain what I want. Suppose we have a smooth function (real valued scalar field) [itex]F(x,y)=x^2+y^2[/itex], with [itex]x,y \in ℝ[/itex]. We also...
Started by on , 5 posts by 3 people.  
With a Riemannian metric there is a tangent The gradient satisfies the equations <gradF,(1,0)> = 2x <gradF,(0,1)>= 2y If gradF = (s.
linear combination of the tangent vectors X and Y.
Hello everyone, I have a question that has been torturing me for quite some while now. Here it goes: Let n be a fixed integer and consider U(n), the group of n x n unitary matrices. It is a real algebraic variety. I have also a polynomial P in 2n^2 ...
Started by on , 13 posts by 7 people.  
Answer Snippets (Read the full thread at omgili):
Just not "reduce the dimension....
(In algebraic geometry) *real* algebraic geometry, in both of which there *is* a natural notion of "measure 0" around.
It has to do with differential geometry, not with algebraic geometry.
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