Corrigendum-Density Transform Method for Particle Transport Problems in Spherical Geometry with Linearly Anisotropic Scattering

被引：0

作者：

Sahni, D. C. ^{[1
]}

机构：

[1] Terna Engn Coll, Nerul, India

来源：

JOURNAL OF COMPUTATIONAL AND THEORETICAL TRANSPORT | 2022年 / 51卷 / 1-3期

关键词：

Density transform; transport equation; spherical geometry;

D O I：

10.1080/23324309.2022.2086264

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

An important correction in an earlier paper by the author is presented.

引用

页码：139 / 144

页数：6

共 36 条

[1] Density Transform Method for Particle Transport Problems in Spherical Geometry with Linearly Anisotropic Scattering
Sahni, D. C.
JOURNAL OF COMPUTATIONAL AND THEORETICAL TRANSPORT, 2021, 50 (04) : 249 - 279
[2] INTEGRAL TRANSFORM METHOD FOR SOLVING MULTIDIMENSIONAL NEUTRON-TRANSPORT PROBLEMS WITH LINEARLY ANISOTROPIC SCATTERING
KUMAR, V
SAHNI, DC
ANNALS OF NUCLEAR ENERGY, 1981, 8 (04) : 173 - 182
[3] Some Numerical Results of the Albedo Problem in Spherical Geometry with Linearly Anisotropic Scattering
Bozkir, A. Z.
Tureci, R. G.
Sahni, D. C.
JOURNAL OF COMPUTATIONAL AND THEORETICAL TRANSPORT, 2024,
[4] Variance reduction method for particle transport equation in spherical geometry
Blanc, X.
Bordin, C.
Kluth, G.
Samba, G.
JOURNAL OF COMPUTATIONAL PHYSICS, 2018, 364 : 274 - 297
[5] Diffusion synthetic methods for computational modeling of one-speed slab-geometry transport problems with linearly anisotropic scattering
Mansur, Ralph S.
Santos, Frederico P.
Alves Filho, Hermes
Barros, Ricardo C.
PROGRESS IN NUCLEAR ENERGY, 2014, 73 : 179 - 187
[6] MODIFIED SPHERICAL HARMONIC METHOD IN RADIATIVE-TRANSFER IN LINEARLY ANISOTROPIC SCATTERING PLANAR MEDIUM
WAN, FS
WILSON, SJ
SEN, KK
ASTROPHYSICS AND SPACE SCIENCE, 1986, 121 (02) : 309 - 315
[7] JN METHOD FOR TRANSPORT PROBLEMS IN A MULTIREGION SLAB WITH ANISOTROPIC SCATTERING
ASAOKA, T
BONANNI, EC
TRANSACTIONS OF THE AMERICAN NUCLEAR SOCIETY, 1969, 12 (02): : 635 - &
[8] An Efficient Multiproblem Strategy for Accurate Solutions of Linear Particle Transport Problems in Spherical Geometry
Picca, Paolo
Furfaro, Roberto
Ganapol, Barry D.
NUCLEAR SCIENCE AND ENGINEERING, 2012, 170 (02) : 103 - 124
[9] Solution of the neutron transport problem with anisotropic scattering in cylindrical geometry by the decomposition method
Goncalves, G. A.
Leite, S. Q. Bogado
de Vilhena, M. T.
ANNALS OF NUCLEAR ENERGY, 2009, 36 (01) : 98 - 102
[10] BENCHMARK VALUES FOR MONOENERGETIC NEUTRON-TRANSPORT IN ONE-DIMENSIONAL CYLINDRICAL GEOMETRY WITH LINEARLY ANISOTROPIC SCATTERING
SANCHEZ, R
GANAPOL, BD
NUCLEAR SCIENCE AND ENGINEERING, 1983, 84 (01) : 61 - 67

← 1 2 3 4 →