Boundary Lyer Theory

Xll. 'I'l~crn~nl 1)onntlnry Inyrrs in Iarninar flow References 325
1.e IPur, 13.: Convrction do In chnleur en r6gin1e laminnire dar~s le cas d'un grndient, de pression
et, d'nnc ten~pi.rnLure tIe pnroi quckponques, Ic lluitle 6t.nnt A propriet6~ physiqurs
constanteo. In(,. .l. Iqeat Mass 'I'rnnsfer I, G8-80 (10Ii0).
Lcvi.qtrc, M. I\.: lacs lois do In t.rnn~nlission dc chnlel~r par convection. Ann. Mines 13.
201 -- 2311 ( 1928).
1,cvy. S.: Hrnt trnnsfer to const.nnt propert,y lnn~innr bonntinry Inyer flows \\it11 powerfunct.ion
frro-strmtn vclocit.y and wall t~wpcrat~~trc vnriation. ,I,\S 19, 341 --348 (1952).
Lieptnnt~n. H.\V.: A uin~ple derivation of l,ightl~ill'n Iwat trnnsfc~ form~~l:~ .Il:M 3, 357.-
360 (1958).
Lictzkc. A.F.: l'l~corct.icnl and ex]icrin~rntal invrstigntion of hmt. t,rnnsfrr lip Intninnr
nntural convcr1.ion bct\r~cen parallel platcs. NAG\ Jlep. 122:) (IO55).
I,igl~t.l~ill. M. J.: Ch~lribul.ion~ t,o the throry of hat trnnafrr t,llrougl~ n Ix~ninar houndary
Inyrr. I'ror. Roy. Soc. London A 202, X!)-377 (1850).
Lorenz. 11.11.: 1)ir \Viirineiibertrngung an einer ebetien sc~~lcrrchten Plntte nn 01 hei nnliirliclirr
J