Exact solution of the equation for the problem of diffuse reflection and transmission with a scattering function ω0(1 +x cos&sun;) by the method of laplace transform and theory of linear singular integral equation

Astronomy and Astrophysics – Astrophysics

Scientific paper

Rate now

  [ 0.00 ] – not rated yet Voters 0   Comments 0

Details

2

Scientific paper

The basic integro-differential equation for the scattering function ω0(1 +x cos&sun;) is decomposed into two integro-differential equations. Both equations are subjected to Laplace transform to obtain linear singular integral equations which are solved exactly by the theory of linear singular equations in terms of theX-Y equations of Chandrasekhar (1950), as indicated in Das (1978).

No associations

LandOfFree

Say what you really think

Search LandOfFree.com for scientists and scientific papers. Rate them and share your experience with other people.

Rating

Exact solution of the equation for the problem of diffuse reflection and transmission with a scattering function ω0(1 +x cos&sun;) by the method of laplace transform and theory of linear singular integral equation does not yet have a rating. At this time, there are no reviews or comments for this scientific paper.

If you have personal experience with Exact solution of the equation for the problem of diffuse reflection and transmission with a scattering function ω0(1 +x cos&sun;) by the method of laplace transform and theory of linear singular integral equation, we encourage you to share that experience with our LandOfFree.com community. Your opinion is very important and Exact solution of the equation for the problem of diffuse reflection and transmission with a scattering function ω0(1 +x cos&sun;) by the method of laplace transform and theory of linear singular integral equation will most certainly appreciate the feedback.

Rate now

     

Profile ID: LFWR-SCP-O-1689680

  Search
All data on this website is collected from public sources. Our data reflects the most accurate information available at the time of publication.