A comparative study of four passive building energy simulations : DOE-2.1, BLAST SUNCAT-2.4, DEROB-III /

"Work Performed Under Contract No. EG-77-C-01-4042."

Preliminary development - head-neck simulator. Volume II: mathematical simulations. Final report.

National Highway Traffic Safety Administration, Vehicle Research and Test center, East Liberty, Ohio

Computer simulations of occupant responses in frontal crashes using CVS III. Final report.

National Highway Traffic Safety Administration, Washington, D.C.

Simulations of rollover tests. Final report.

National Highway Traffic Safety Administration, Washington, D.C.

TESLA : a control language for logic simulations of digital circuits /

"August 8, 1969."

Impacts of the western drought on regional electricity generation : joint FPC/FEA interim report.

Mode of access: Internet.

Constrained input-output simulations of energy restrictions in the food and fiber system /

Tables.

Simulations of non-steady flow in a glacial outwash aquifer, southern Franklin County, Ohio /

Bibliography: p. 17.

Fea y pobre : comedia original en tres actos y en verso /

Mode of access: Internet.

State aid to public junior colleges : simulations of alternative distribution methods.

"January 1973."

The deficit and the economy : an update of long-term simulations : report to the Chairman, Committee on the Budget, U.S. Senate, and the Chairman, Committee on the Budget, House of Representatives /

"B-259450"--P. 1.

Pore characterization of carbonaceous materials by DFT and GCMC simulations: A review

A review is given of the pore characterization of carbonaceous materials, including activated carbon, carbon fibres, carbon nanotubes, etc., using adsorption techniques. Since the pores of carbon media are mostly of molecular dimensions, the appropriate modem tools for the analysis of adsorption isotherms are grand canonical Monte Carlo (GCMC) simulations and density functional theory (DFT). These techniques are presented and applications of such tools in the derivation of pore-size distribution highlighted.

Quantum dynamics with stochastic gauge simulations

The general idea of a stochastic gauge representation is introduced and compared with more traditional phase-space expansions, like the Wigner expansion. Stochastic gauges can be used to obtain an infinite class of positive-definite stochastic time-evolution equations, equivalent to master equations, for many systems including quantum time evolution. The method is illustrated with a variety of simple examples ranging from astrophysical molecular hydrogen production, through to the topical problem of Bose-Einstein condensation in an optical trap and the resulting quantum dynamics.