Record ID | ia:introductiontodi00gawa |
Source | Internet Archive |
Download MARC XML | https://archive.org/download/introductiontodi00gawa/introductiontodi00gawa_marc.xml |
Download MARC binary | https://www.archive.org/download/introductiontodi00gawa/introductiontodi00gawa_meta.mrc |
LEADER: 02599nam 2200373Ia 4500
001 ocn434895806
003 OCoLC
005 20090831140910.0
008 090831s1971 cau bt f000 0 eng d
007 cr bn|||||||||
040 $aAD#$cAD#
037 $aAD0734980$bDTI
086 0 $aD 208.14/2:NPS-57GN71121A
088 $aNPS-57GN71121A
049 $aAD#A
100 1 $aGawain, Theodore Henry.
245 10 $aIntroduction to dimensional analysis and the theory of natural units /$cby T.H. Gawain.
260 $aMonterey, California :$bNaval Postgraduate School,$c1971.
300 $a28 p. :$bill. ;$c28 cm.
500 $aTitle from cover.
500 $a"December 1971"--Cover.
500 $a"NPS-57GN71121A"--Cover.
500 $aDTIC Identifiers: Mathematical tables, measurement units, dimensional analysis.
500 $aAuthor(s) key words: Dimensional analysis, dimensions, fundamental dimensions, dimensionless numbers, dimensionless coefficients, dimensionless parameters, dimensionless pi's, Pi Theorem, English units, metric units, MKS units, CGS units, consistent units, inertial units, gravitational units, fixed units, standard units, natural units, intrinsic units, generalized units, unit and measure, dynamic similarity, thermodynamic similarity, theory of models, momentum theory, propeller parameters, physical equations, mathematical invariance.
504 $aIncludes bibliographical references (p. 24).
506 $a"Approved for public release; distribution unlimited"--Cover.
513 $aTechnical report; 1971.
520 $aThe report presents a somewhat abbreviated introduction to dimensional analysis for students of science or engineering. It shows how to construct a system of consistent natural units appropriate to any given physical problem or context. It also explains how the well known Pi Theorem of dimensional analysis follows from this treatment, and how the dimensionless pi's of the theorem simply represent various physical quantities of interest as expressed in such natural units. The method is illustrated by application to the case of an ideal propeller. This example shows how dimensional analysis may be used to generalize and simplify a problem, and to extract the maximum degree of useful information and insight from its solution. (Author)
650 0 $aDimensional analysis.
710 2 $aNaval Postgraduate School (U.S.)
994 $aC0$bAD#
035 $a(CStRLIN)CDKGR6053210-B
949 $lgen$nL$aTA347.D5$bG22$s1$tnorm$c00001$u00001$i32768001655004
926 $aNPS-LIB$bDIGIPROJ$cD 208.14/2:NPS-57GN71121A$dTECH_RPT$eNEVER$f1