Recent content by anbhadane
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Graduate Why do we extremize the Lagrangian in the Hamilton principle instead of energy?
Anyway I am now clear with my doubt. 2T - H is another form of L so basically it's the same as L. I was interested in only T + V. Thank you for your valuable responses.- anbhadane
- Post #13
- Forum: Beyond the Standard Models
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Graduate Why do we extremize the Lagrangian in the Hamilton principle instead of energy?
Thank you. Now I got it.- anbhadane
- Post #12
- Forum: Beyond the Standard Models
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Graduate Why do we extremize the Lagrangian in the Hamilton principle instead of energy?
I know in action we use lagrangian which is T - V, but i am saying instead of T-V, can we use T+V? anyway it's function too.- anbhadane
- Post #9
- Forum: Beyond the Standard Models
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Graduate Why do we extremize the Lagrangian in the Hamilton principle instead of energy?
sorry, I was saying action with energy as function.- anbhadane
- Post #7
- Forum: Beyond the Standard Models
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Graduate Why do we extremize the Lagrangian in the Hamilton principle instead of energy?
so, basically we find first path and it automatically satisfies the minimum energy requirement?- anbhadane
- Post #6
- Forum: Beyond the Standard Models
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Graduate Why do we extremize the Lagrangian in the Hamilton principle instead of energy?
I know that by extremizing lagrangian we get equations of motions. But what if we extremize the energy? I am just little bit of confused, any help is appreciated.- anbhadane
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- Energy Hamilton Lagrangian Principle
- Replies: 13
- Forum: Beyond the Standard Models
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Undergrad What is semipositive definite?
Oh, Thank you, got it.- anbhadane
- Post #3
- Forum: General Math
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Undergrad What is semipositive definite?
In Jackson,(3rd edition) Chapter 1 , page no, 44 He uses the word "semipositive definite" what is it? is it "non-negative" definite?- anbhadane
- Thread
- Classical e&m Elecrostatics
- Replies: 2
- Forum: General Math
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Graduate Solving Jackson's 3rd Ed. Equations Involving A, L and g
Oh, similar way of expansion, calculations on 547, are done. In Jackson's (p.547) equation such as (11.94) , (11.96), (11.98) are expanded by Taylor expansion.- anbhadane
- Post #9
- Forum: Special and General Relativity
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Graduate Solving Jackson's 3rd Ed. Equations Involving A, L and g
Oh,sorry , got it.- anbhadane
- Post #8
- Forum: Special and General Relativity
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Graduate Solving Jackson's 3rd Ed. Equations Involving A, L and g
Now I got it. I was thinking in very different way. First one was easy, and second one is essentially taylor expansion. But here we are just taking approximation, thank you all of you.- anbhadane
- Post #6
- Forum: Special and General Relativity
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Graduate Solving Jackson's 3rd Ed. Equations Involving A, L and g
yes doubts are questions. Oh, I come to know about the first part but still for second question how is it possible to have metric tensor equal to exponential of metric tensor?- anbhadane
- Post #3
- Forum: Special and General Relativity
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Graduate Solving Jackson's 3rd Ed. Equations Involving A, L and g
In Jackson, (3rd edition p. 545), there are equations they are given as, $$A = e^L $$ $$det A = det(e^L) = e^{Tr L}$$ $$g\widetilde{A}g = A^{-1} $$ $$ A = e^L , g\widetilde{A}g = e^{{g\widetilde{L}g}} , A^{-1} = e^{-L}$$ $$ g\widetilde{L}g = -L $$ I have several doubts. 1) $$det(e^L) =...- anbhadane
- Thread
- Concepts Jackson Mathematical physics Special relativity
- Replies: 8
- Forum: Special and General Relativity
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Physics Undergrad Seeking Clarification: Join the Discussion on PhysicsOverflow!
Myself doing physics undergraduate in college. I have many doubts some concepts and want to clear them. Hope this community is as good as stackexhange.- anbhadane
- Thread
- Replies: 1
- Forum: New Member Introductions