Published 1993 | Version v1
Book

Chebyshev-Hilbert transform method of solving a singular integral equation

  • 1. Bhabha Atomic Research Centre, Bombay (India). Health, Safety and Environment Group

Description

Starting from the integral form of the transport equation and using the G-transform defined earlier, the singular integral equation for the flux in the angle variable is obtained. These singular integral equations for the full infinite medium and the semi infinite medium and other benchmark singular integral equations are solved by the Chebyshev-Hilbert transform method. Solutions are obtained in an extremely simple way and to a high degree of accuracy with or without resorting to rational approximations. Problems of finite media are also explored. (author). 4 refs., 5 tabs

Part of:
Tenth national symposium on radiation physics : proceedings

Additional details

Publishing Information

Publisher
Indira Gandhi Centre for Atomic Research.
Imprint Place
Kalpakkam (India)
Imprint Title
Tenth national symposium on radiation physics: proceedings
Imprint Pagination
[417 p.].
Journal Page Range
p. 147-154.

Conference

Title
10. national symposium on radiation physics.
Acronym
NSRP-10
Dates
17-20 Aug 1993.
Place
Kalpakkam (India); Madras (India).

INIS

Country of Publication
India
Country of Input or Organization
India
INIS RN
27009298
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Resource subtype / Literary indicator
Conference, Numerical Data
Descriptors DEI
CAUCHY PROBLEM; HILBERT TRANSFORMATION; INTEGRAL EQUATIONS; INTEGRALS; RADIATION FLUX; RADIATION TRANSPORT; THEORETICAL DATA; TRANSPORT THEORY
Descriptors DEC
BOUNDARY-VALUE PROBLEMS; DATA; EQUATIONS; INFORMATION; INTEGRAL TRANSFORMATIONS; NUMERICAL DATA; TRANSFORMATIONS

Optional Information