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Division Spotlight
Fuel Cycle & Waste Management
Devoted to all aspects of the nuclear fuel cycle including waste management, worldwide. Division specific areas of interest and involvement include uranium conversion and enrichment; fuel fabrication, management (in-core and ex-core) and recycle; transportation; safeguards; high-level, low-level and mixed waste management and disposal; public policy and program management; decontamination and decommissioning environmental restoration; and excess weapons materials disposition.
Meeting Spotlight
Nuclear Energy Conference & Expo (NECX)
September 8–11, 2025
Atlanta, GA|Atlanta Marriott Marquis
Standards Program
The Standards Committee is responsible for the development and maintenance of voluntary consensus standards that address the design, analysis, and operation of components, systems, and facilities related to the application of nuclear science and technology. Find out What’s New, check out the Standards Store, or Get Involved today!
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Latest News
DOE extends Centrus’s HALEU production contract by one year
Centrus Energy has announced that it has secured a contract extension from the Department of Energy to continue—for one year—its ongoing high-assay low-enriched uranium (HALEU) production at the American Centrifuge Plant in Piketon, Ohio, at an annual rate of 900 kilograms of HALEU UF6. According to Centrus, the extension is valued at about $110 million through June 30, 2026.
Walter Hanke
Nuclear Science and Engineering | Volume 72 | Number 2 | November 1979 | Pages 265-272
Technical Note | doi.org/10.13182/NSE79-A19472
Articles are hosted by Taylor and Francis Online.
Large-size nuclear power reactors are subjected to dynamic problems that can be formulated using modern control theory. The problem considered here is a power oscillation caused by the presence of a fission product, 135Xe, which is formed when the nuclear fuel undergoes fission. The application of control theory leads to a mixed boundary value problem. The presented method avoids the shooting by changing the direction of integration in the adjoint equations. Taking the steady state as the initial function, the method converges in a great parameter range. The method is formulated in general, but results are shown only for the one-dimensional case.