Recent content by bigli
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M. Spivak, problem 25 chapter 2
Please! think about and answer to main problem in my first post and attend to my notes in my second post.- bigli
- Post #5
- Forum: Calculus and Beyond Homework Help
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M. Spivak, problem 25 chapter 2
http://trainbit.com/files/0810149884/Emb_Submanifold.jpg- bigli
- Post #3
- Forum: Calculus and Beyond Homework Help
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M. Spivak, problem 25 chapter 2
How can I show that the set {(x,|x|) , x in real numbers} is not the image of any immersion of R into R^2 ? problem 25 chapter 2 differential geometry M. Spivak- bigli
- Thread
- Spivak
- Replies: 5
- Forum: Calculus and Beyond Homework Help
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Graduate Continuous functions on Munkres's book
This is not a homework but it is a question in my mind.please guide me. Let X and Y be topological spaces,let f : X -----> Y is a function. when the following statements are equivalent?: 1) f is continuous 2) f(A') is subset of f(A)' ,for every A subset of X. Symbols: A' i.e... -
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Graduate Angle preserving transformations
If x,y of R^n (as a normed vector space) are non-zero, the angle between x and y, denoted <(x,y), is defined as arccos x.y/(|x||y|). The linear transformation T :R^n----->R^n is angle preserving if T is 1-1, and for x,y of R^n (x,y are non zero) we have <(Tx,Ty) = <(x,y). what are...- bigli
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- Angle Transformations
- Replies: 1
- Forum: Differential Geometry
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Graduate Angle preserving linear transformations
If x,y of R^n (as a normed vector space) are non-zero, the angle between x and y, denoted <(x,y), is defined as arccos x.y/(|x||y|). The linear transformation T :R^n----->R^n is angle preserving if T is 1-1, and for x,y of R^n (x,y are non...- bigli
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- Angle Linear Linear transformations Transformations
- Replies: 1
- Forum: Linear and Abstract Algebra
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How do stick I a link to my posts?
test this is a test,example:[PLAIN]www.//physicsforums.com/[/URL]- bigli
- Post #4
- Forum: Feedback and Announcements
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Graduate Learn About Grassmann Manifolds: Intro, Charts, Atlas
the book name what is your book name that introduce to me ??- bigli
- Post #3
- Forum: Differential Geometry
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How do stick I a link to my posts?
how do stick I a link to my posts?- bigli
- Thread
- Replies: 3
- Forum: Feedback and Announcements
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Graduate Learn About Grassmann Manifolds: Intro, Charts, Atlas
I need to following subjects about GRASSMANN MANIFOLDS,what do I? 1)introduction(together with details) 2)charts,atlas(together with details) 3)depended subjects- bigli
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- Grassmann Manifolds
- Replies: 5
- Forum: Differential Geometry
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Smooth Atlas of Differentiable Manifold M
problem is to find a suitable function that must to be differentiable itself and its inverse.but how function and its inverse to be differentiable at (0,0)?- bigli
- Post #6
- Forum: Calculus and Beyond Homework Help
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Smooth Atlas of Differentiable Manifold M
How am I use open sets for (0,0) of M?- bigli
- Post #3
- Forum: Calculus and Beyond Homework Help
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Smooth Atlas of Differentiable Manifold M
can you be given a suitable smooth atlas to the subset M of plane that M to be a differentiable manifold? M={(x,y);y=absolute value of (x)}- bigli
- Thread
- Manifold Smooth
- Replies: 6
- Forum: Calculus and Beyond Homework Help