FORTRAN optical lens design program. Volume 1 - Mathematical specifications
Mathematical specifications for FORTRAN optical lens design program
Firnett, P. J.↗
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Search indexed NASA NTRS and DOE OSTI research on propulsion, heat transfer, battery materials and energy systems. Follow report and document links to the original sources.
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Mathematical methods of constructing new models of continua
Mathematical methods of constructing new models of continua
Sedov, L. I.↗
Expansion of a mathematical model of thermoregulation to include high metabolic rates Final report, Jun. 19, 1967 - Jun. 18, 1968
Mathematical model of human thermoregulation with high metabolic rates
Cunningham, D. J.↗
Apollo spacecraft systems analysis program. Landing radar altimeter beam bandwidth and Doppler equations for mathematical model use
Lunar reflectivity, acquisition altitude, landing radar altimeter beam bandwidth, and Doppler equations verified for use in mathematical model
Blakely, C. E.↗
A study program on the development of mathematical model/s/ for microbial burden prediction. Volume 1 - Technical report Final report
Mathematical models and computer program for microbial burden prediction - phases 1, 2, 3
Meuser, R. F.↗
A study program on the development of mathematical model/s/ for microbial burden prediction. Volume 2 - User's manual for the microbial burden prediction program Final report
Mathematical models and computer program for microbial burden prediction - users manual
Mc Kowen, P. B.↗
A study program on the development of mathematical model/s/ for microbial burden prediction. Volume 3 - Appendices Final report
Mathematical models and computer program for microbial burden prediction - appendices of assumptions, bibliography, and functional analyses data tables
Meuser, R. F.↗
A study program on the development of mathematical model/s/ for microbial burden prediction. Volume 4 - Technical report Final report
Mathematical models and computer program for microbial burden prediction - phases 4, 5, 6
Nelson, B. A.↗
A study program on the development of mathematical model/s/ for microbial burden prediction. Volume 5 - Appendices Final report
Mathematical models and computer program for microbial burden prediction - phases 4, 5, and 6 input data tables
Meuser, R. F.↗
Mathematical analysis of the Fitzgerald apparatus
Mathematical analysis of Fitzgerald apparatus measuring solids dynamic mechanical properties
Behrendt, D. R.↗
Variations in the mathematical modeling for GEOS-A
Minor variations in mathematical model for GEOS 1 /Explorer 29/ studied for effects on orbit
Hartwell, J. G.↗
Least Squares, Minimum Variance and Kalman Estimation Applied to a Mathematical Model Final Report
Least squares, minimum variance, and Kalman estimation applied to mathematical model of free flight trajectories
Source record↗
A mathematical model of the effect of a predator on species diversity
Mathematical model of predator effect on bacteria growth
Weston, C. R.↗
A mathematical approach to the investigation of energy consumption by active human beings in enclosed spaces
Mathematical model for human gas exchange and energy consumption in enclosed chambers
Vasilev, V. K.↗
Mathematical modeling of the function of the vestibular apparatus during weightlessness
Mathematical models of vestibular functions during weightlessness
Chekhonadskiy, N. A.↗
Solar cell performance - Mathematical model Quarterly report, 1 Jun. - 31 Aug. 1969
Mathematical model for solar cell performance in space environments
Barrett, M. J.↗
A mathematical model of the effect of a predator on species diversity
Mathematical model determines reaction between new predator and microbe competitor when the competitor is the predator's sole nutrient resource. The model utilizes differential equations to describe the interactions with the specific growth rates, and analyzes these growth rates as they are affected by population density and nutrient concentration.
Weston, C. R.↗
Mathematical programming methods of pattern classification
Mathematical programming methods of pattern classification
Grinold, R. C.↗