ANS is committed to advancing, fostering, and promoting the development and application of nuclear sciences and technologies to benefit society.
Explore the many uses for nuclear science and its impact on energy, the environment, healthcare, food, and more.
Explore membership for yourself or for your organization.
Conference Spotlight
2026 ANS Annual Conference
May 31–June 3, 2026
Denver, CO|Sheraton Denver
Latest Magazine Issues
Apr 2026
Jan 2026
Latest Journal Issues
Nuclear Science and Engineering
May 2026
Nuclear Technology
February 2026
Fusion Science and Technology
Latest News
Texas opens $350M in nuclear funding
Three years ago, the Texas Public Utility Commission launched the Advanced Nuclear Reactor Working Group at the direction of Gov. Greg Abbott. One year later, that new group issued a report recommending several actions to the Texas legislature that could be taken to attract new nuclear projects to the state.
Included in those recommendations were the foundation of a nonregulatory entity to coordinate Texas’s “strategic nuclear vision” along with an advanced nuclear fund to help “overcome the funding valley project developers face” in the state.
Keisuke Kobayashi and Tsuyoshi Misawa
Nuclear Science and Engineering | Volume 92 | Number 3 | March 1986 | Pages 407-420
Technical Paper | doi.org/10.13182/NSE86-A17529
Articles are hosted by Taylor and Francis Online.
It is shown that the semi-discrete ordinates equation can be used to create a computer program for a general order of PL approximations for solving the multigroup neutron transport equation in two-dimensional x-y geometry. Sample calculations for problems using up to a P7 approximation and up to four energy groups are given, and the results are compared with corresponding ones obtained by the discrete ordinates method. As the order of approximations increases, both results show good agreement, when the influence of the ray effect is not appreciable. The advantage of the present method is that the ray effect does not occur, which is the problem in the discrete ordinates method.