Nonrelativistic Limit Homework: Problem 6.2 - 1st Step

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SUMMARY

The discussion centers on Homework Problem 6.2 from the textbook by Zwiebach, which involves the nonrelativistic limit of a stretched string. The expression x = a sigma / sigma_1 is clarified, where sigma represents the spatial parameter and sigma_1 denotes the coordinate of the string's endpoint. The variable 'a' is confirmed to be the length of the string, ranging from 0 to a. The first step to solving this problem involves understanding the notation and the relationship between sigma and sigma_1.

PREREQUISITES
  • Understanding of string theory concepts, particularly open strings
  • Familiarity with the notation used in theoretical physics
  • Knowledge of nonrelativistic limits in physics
  • Basic mathematical skills for manipulating equations
NEXT STEPS
  • Review the concept of open strings in string theory
  • Study the implications of nonrelativistic limits in theoretical physics
  • Examine Zwiebach's textbook for further examples of string notation
  • Practice solving similar problems involving spatial parameters and limits
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This discussion is beneficial for students studying string theory, particularly those tackling problems related to nonrelativistic limits and open strings. It is also useful for educators and tutors guiding students through complex theoretical physics concepts.

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Homework Statement


http://books.google.com/books?id=Xm...42EpgKaxsi5Dw&sig=6cUrZKqmPMoe0QBRTSYNnipNRw4
For problem 6.2, in the expression x = a sigma/ sigma_1, sigma is the spatial parameter but what is sigma_1 and is a the x-coordinate of one endpoint of the string?

Also, can someone give the first step I should take in order to solve this problem?

Homework Equations


The Attempt at a Solution

 
Last edited:
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does my question make sense to people?
 
ehrenfest said:

Homework Statement


http://books.google.com/books?id=Xm...42EpgKaxsi5Dw&sig=6cUrZKqmPMoe0QBRTSYNnipNRw4
For problem 6.2, in the expression x = a sigma/ sigma_1, sigma is the spatial parameter but what is sigma_1 and is a the x-coordinate of one endpoint of the string?

Also, can someone give the first step I should take in order to solve this problem?

Homework Equations





The Attempt at a Solution


zwiebach uses the somewhat confusing notation that for an open string, sigma ranges from 0 to [itex]\sigma_1[/itex] so [itex]\sigma_1[/itex] is indeed the coordinate corresponding to the extremity of the string. Therefore x ranges from 0 to a (so a is the length of the string).
 

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