I don't understand the light deflection calculus

In summary, light deflection calculus is a mathematical framework used to study the bending of light as it passes through different mediums or gravitational fields. It is important because it allows scientists to accurately predict and understand the behavior of light in various situations, such as near massive objects like black holes. The calculation of light deflection involves using equations from general relativity, and it can be observed in everyday life, such as when light passes through a prism. Light deflection calculus is closely related to Einstein's theory of relativity, specifically the general theory of relativity, which provides the basis for understanding the curvature of space-time and its effect on the path of light.
  • #1
luxxio
44
0
i am studing the book of weinberg of general relativity. in the part about light deflection weinberg perform the calculus of the angle deflection of a light ray bended bay a gravitational body. i don't how can evalute the integral. in other words i don't understand de taylor aproximation of the integral. why the integral is not divergent? how can help me to understand?
 
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  • #2
It would be easier to respond if you could explicitly show rhe integral you are talking about, including definitions of symbols.
 
  • #3


It is completely understandable to struggle with understanding the light deflection calculus in the book of Weinberg on general relativity. Calculating the angle deflection of a light ray bended by a gravitational body is a complex concept and it takes time and practice to fully grasp it. In regards to the integral, it is important to understand the concept of the Taylor approximation, which is a method used to approximate a function by a polynomial. This approximation allows us to break down a complex integral into smaller, more manageable parts.

The reason why the integral is not divergent is because of the properties of the gravitational field. In general relativity, the gravitational field is described as a curvature of spacetime, rather than a force. This means that the effects of gravity can be described by a mathematical equation that takes into account the curvature of spacetime, which is finite and not infinite.

To better understand the Taylor approximation and how it applies to the integral in the light deflection calculus, it may be helpful to consult additional resources or seek guidance from a professor or tutor. It is important to keep in mind that understanding complex concepts such as this takes time and effort, so don't get discouraged. With persistence and additional support, you will eventually be able to grasp the concept and fully understand it.
 

Related to I don't understand the light deflection calculus

1. What is light deflection calculus?

Light deflection calculus is a mathematical framework used to study the bending of light as it passes through different mediums or gravitational fields.

2. Why is light deflection calculus important?

Light deflection calculus is important because it allows scientists to accurately predict and understand the behavior of light in various situations, such as near massive objects like black holes.

3. How is light deflection calculated?

The calculation of light deflection involves using equations from general relativity, which describe how gravity affects the curvature of space-time, to determine the path of light as it travels through a specific medium or gravitational field.

4. Can light deflection be observed in everyday life?

Yes, light deflection can be observed in everyday life. For example, when light passes through a prism, it bends due to the different refractive indices of the prism material, resulting in the familiar rainbow effect. This is a form of light deflection.

5. How does light deflection calculus relate to Einstein's theory of relativity?

Einstein's theory of relativity, specifically the general theory of relativity, forms the basis of light deflection calculus. It provides the mathematical framework for understanding the curvature of space-time and how it affects the path of light. Light deflection calculus is one of the many applications of this theory.

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