SCIENTIFIC ABSTRACT LEITNER, R. - LEJMAN, K.

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• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R000929120020-6
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: January 3, 2017
• Document Release Date: July 31, 2000
• Sequence Number: 20
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT

LEITPM, Margit, dr.
Rehabilitation of tuberculous patients in dispensary of the
village 14orahalom. Nepegeszoe.-ugY 35 no.6:156-157 June 54.
(TUBERCULOSIS,
rehabil. in Hungary)
(REHABILITATION, in various dioeaeae,
tubere., In Hungary)

U) Remarquo sur le -diatn~'Ire trans.ini des
L
enserobles plans. Ann. Sac. Pololl. 'Math. 23, 9D-94
(1950).
Leitner Roman. Sur une proprI60 des ensembles plans
nul. Ann. Sac. Polon. Math. Z3P.
183-189 (1950).
Ci
r Solution, of a problem of M.
Lel"a. Ann. Sac. Polon. Math. 23, 201-204 (1950).
Ltj&_Z_ Remarque sur la note pr6c6dente. Ann-Soc-i.-
P- Poloni Alath. 23, 204-205 (1950).
ID, L~et~ p(p,.q) be the distance functii
on ~ if(p, q) -log PO
and jr(n_.I)g(P], - P. For an infini_-
91, closed bounded plane set'A let'g. be the maximum of
11 i(pil - - -I P.) for points pitE and lei q(4) = (qj("~ q.(.))
~bean extrernal set. Let qjW) and
suppose the 0.) so ordered.that for iO then g.(z) converges as
It1:~a6. the limit being then a Green's function.
7-+,
~i proves that g.(g("))--+g(T) if E is a*surn of continua,
P ur not if r- is a segment plus a'suitable isolated poinL
~eitner constructsa denumerable.set'E, havingonly two
ts, for which g.(z) does not converge as it--.
umt~ pom
Terasaka. construct-, a similar example to Leitncr.'s for
3-dimensional potential g(p, q) Ilp(p, q), Lela re
marks that the analogue for, this potential of his (ii) has not
been proved. H. D. Ursell (14--ds).

V. 11 )
es ; . , . 165,
of Prodkict J Oil in r 0
1'.echanizatiOll
Vol. Jo.
oyd"CHA LC, Voi. 4
L,-L , ropean
I St 0, s t -U
athly
1.01, -1 - u
LKay !95,,, nc

L-EITNEP, V.
"Planning automation of the machinery industry Jn the USSR." ri. 2LI.
KROJIRENSKA VYROBA. (MI~IISTERSTV-'- TLZKF-T!C. SIR~,~JIRENSTVI, MINISTE-RSTV0 FRE-SINTEIF.
STRCJI?-,F,IISFVI A It-MlITSTERST110 AUTr4'.iC,BILOVF.HO PR~JWSLU A ZEMFD,-EuqKYCF STROJU.)
Praha, Czechoslovakia, Vol. 7, no. 6, june 1959.
1,11onthly list of East European Accessions (FFAI), LC, Vol. Fi, No. 9, Septerber 19,09.
Uncl.

C T
ont'-.ly L; Of

T Ti
'3 Vol. 1L, 110-
Por odd c,:I-
7. -'russels rial !-X-dbiti n.
Q
of
,,a%r -ncl~~s

LEITOLD, Feranc
I Q ayes. lesz-Frem
Synthesis and ana-lycia u-- lead cyalli-e powder ~
vegyip egy kozl 4 no.4835-1-352 160
1. Petohazi Cukorgyar.

T - 7~' . "' -C T.-T.', 7 1 .
cnnilipella Zell. and t~,e wi- controlling It. r.512
yn of
S(YrTA1TFTLTK P0111DWHIDTIS. Tall1n, FFtonia, Vol.. 14, no. 11, june 1959
Monthly List of East Eurorean Accessions, (EFAI), 11". Vol. 8, No. 111, September 1959
Uncl.

VELMANN, E.,, otv. red.; A., red.. FRILAID A.. red.; i"L171DALU, I.,
red.; NUMAISTE, B., red.; LEIVATEGI~A, L., red.; LEXIIII, M., red.
[Collection of reports of the Scientific Conference on the Frotec-
tion of Plants] Sbornik dokladov.Vlauchnoy konferentsii po zashchite
rastenii, 3, Tallinn, 1960. n.p. Estonskii nauchno-issl. in-t
zemledeliia i melioratsii, 1962. 463 p. (MIRLA 15:5)
1. Nauchnaya konferentsiya po zashchite rasteniy, 3d, Tallinn,1960.
(Ibissia, llofthviestern--Plants, Protection of--Congresses)

FALLEH,
AWIL T7 7
T T
V.T-1 , 'o iJ - I;. . , --
7
I T~:A,
LYJITS, L.; H-DAJA,
RUUGE, J.; i;----'FSEL1 Ii.; TOG',RF, TIGHTS, H. L, S.
I
SSU , TH. ; T1~4GUI, A. ~!!EtPdID, 1"; Ai H A.
red.
[Plant, breeding] Taimekasvatus. Tallinn, E-estui iiar-a--.a-~y 196L.
813 P. [In E-,tonian] (11-1!-~A 18:1)

ISIVI.TEGI-JA, V.
A conference on the protection of plants. p. 140.
SOTSIALISTLIK POLIMIMANDUS. (Pollumajanduse Ministeerium) Tallinn,
Estonia. Vol. 13, no. 3, March 1958.
Monthly List of East European Accessions (EaiI) LC, Vol. 8, no. 11,
INovenber 1959.
Unrol.

UT XNER, V.
Some possjbiii~4-s of using t-s fly ash frcTm the Vitezni
L--- i T ~ W;
unor Power Kant in Ostrava. St-avj-va 41 ro~ 12: 41,'+C-4-11
D 163,
1. Pozemni stavby, n.p., Ostrava.

POKROVSKIY, S.N.-,;- LEIZEMMI_ L.I.; MITARNOVSKIY, V.M.
Course of mala-ria control in the R.S.F.S.R. during 1959.
Hed.paraz.i paraz.bol. 29 no-5:516-521 S-0 t60. (MIRA 13212)
1. Iz Resyrablikanskogo nauchno-issledovatellskogo imstituts.
malyarii i w.editsinskoy parazitologii Ministerstva zdravookh-
raneni-ya RSF'SR (dir. instituta - prof. S.N,, Pokrovskiy).
(MALARIA)

TOMA, A.; M-IZ,PIIOVICI, L.; PEUMM, C.-, TOITIZOU. C.; GUOU, P.
~ennration o' lubermilous qller-y into
j I -, -
.
to B.C.G. lno,ties; priorit'-i of 'l-bimantan
med. 9 jio.1:163-170 1.957.
(TUXMGULIN RMGTION
difference in tuberculin
discovery by 11maniiins)
tuberculin nllergy and alleegy
researnh. Bul. zti-*Lnt. , Eect.
allergy & ollergy to B.C.G. bodies,

-11,
BUMBACESCU,N.,Prof.; LBIZAROVICI,L.
Contributions to oral vaccination with large doses of B.C.G.
Ramanian M. Rev. 3 no.3:61-65 J1-S '59.
(BCG VACCINATION)

-77-~.F--

3 'de c 4 ei

efa, Smr 1e domine onvergence ed 9 es e,'
L
'
*
~
,Ann.
Acad.
~17nbmes h6r~oktnas A deux va4ables. .
Polonaise Sci. Tech.Narso~ie 7, 9 pp. (1945~.
'

L~gr ine of his pre-
0 -The author restates and supplements so
M
t vjous~results: about 6~vergmce of'pouiq series in several
-vafiaW6 [Rend., Circ~ Mat.'Pahrrmo $6, (1932)
Anfii. Soc. 1 ~19-34 (1934)]. "In .1-;uclidean
~
Eh~ -*ak-c a sequence
of homogenous pot
ynomWs
and a point set D, and assume that an D
~
c- either the series converges.or,tlie
sequeace is
'
i
~
~
-in D.
x
a bounded. Assuin
ethe
~ latter-, thus JP.(x~j--N for.
i The question thefi is., for what D will the series, converge.
;o Absolutely in a hborhood of the origin?. To anwarer it,
nz9 :J
iattr-
taki 7~ points 1~ in D. set up the, Ugringe

I Co formula P,~ and ~'es
poa n
mate thus: JA.i(x) Tlwdecisive
thin -then is to-keep the utb.root of j:,.j!A.1(jOj belowa
~
fixed bound t is
_or; wha th
e same, to k6*As r :ip
CiL rocal
ire - hat
away from 0. This. then is expressible as a requ n-entt
a certain "capacity" f the point set D r lative to the origin,
c! C
'
'
i
Y7 and
definable for ahyi Ei, has a strictly positiv
e value, The
%
author's in
-~nestiga ons havesome connection with (although
th b m asa for) Hirtogs' Eheorern
eyare y no mea
on the continuity of a function in several variables, which is
:assuined to be analytic in each variable separately.
'
S. Boch=
r (Princeton,.N.
PIP

Lej&JF. Sur les polynomes de Tcleby&ff, et [a fofl~tion
en, Ann. Soc. Polon. Math. 19 (1946), 176 (1947)-
Let E bc a dosed set with a positive trandinite t1iikm(![kr
-Int

'0111pleX Z_pl, _%(,~).,n+ the 4
d in tile C
V-polynomial of dqrec n (for which max 1'7'~(.-) 1 on. E is a
miniamm.). Let D b4:Lhc-co11),j3GHC1%t Of the C(MIJAC11101(~1fV
Bet of E which mntains z= va, It is shown-that lim,
exists Uniformly on Lvorycloscd set in D not containing any
'point of accumulatio of the zeros.of The JiMit is
f -ped
d exp (G), where G is the Cireen a uncIlDiLpf D with res
ta,z- -,a uic exa,pK! -01 two ~Ckffal intervals situated on
the 8.1nic line is Used as illostrmion, 0, Szeg6.

J Soume: 1lathematical Revicw~,, 191~81 Vol 9p uo. 4

Obw,~
7

uul.&F- Sur lei suites monotones 6 moyen.ne. Ann.Soc.
-
-9, (194Q. 133'10(1947)
Math. 19
A se n
qtwnce la.1 is called &creasing (incr6shlg) in mea

M
ime!kjmean qf x, y; and there are
where A (x, y), is the arit)
similar. defin ns (for positive %quenc 5) reNtAgg to t le

Metri and harmonic means, It is rove(I that, it a
c
e0 p
g
sequence is mon&oni~ in mean, it has a finite or infinite
&d I
!
i
i
x
d
i
T
fi
6d
i
h
ten
n v4r
ous
n
ewern are e
e
t
he
on a
l
m
t.
t
Ways. The limitattioni of th-Frdc4are indic"Itted by the obaer.
vation that, if a.+iZA (41, all on) (it= to 21 ... ), the
j*quence ri~ riot have.any limit.. A. E. Itigham.
3.901 VA 9 j No. 2
Hathematice'l Re JOW61

it'lo''a"de' r6gcjrmt6~et d1irr6gularitE des
Leis, F. Une con TI

-b-w!MTM frontiares dxat,;-16:problarzie- de Dirii;W6L Ann.
' ,
Polori. Ma,tli.20
~~I 5~ kiw*b).
.
: d
I' I
us
i
R
d6w
d
no
on
t
A w
lt
ans.
rto
epo ns
pr6cWe. Vaueeur in'onitie-q; 4 ek un,pbintAe la~ fron-
ue, st
'

I
F d%n, dc~e~
D,contenant: le point A
tiEre boi~n6e
j4n
,A dU
l'infini, la propr
SM
c- pain z~, au sens
t
i7 ED. propri6t6 V entralne,'laii ft- iij~Aii grace. a Aes, tiav"aux,an-
eurs de,Tauieurc'sue'l e'diamAtre.transfinii!et.14 on o
C~'de Green I [in em'es Anii.,
1 (1945);
IprqI 6tabl
ces Rev, 8, 255] t~ jue, iqul~ est i,egn"Utilimnt
aussi'diver. rksultats.Ahtkiiiiiii &'vauteur int paraft
d6riyer plus. la fonc-
tion soushannor~qiii Ii: ~i~t:ance fime log' P.1(j) 41~i Maj6rke
'
'
-

te de -it spar n' ois
f
dani D ~L une,cons6nte- ~r6s iiid4
tn
:e hdp
-
~
de'D'e ',Ole,A Vififibi
; Vauteur
to la. f6tiction de Gre;en
'
propope en terminant une exteasi6iirZ-~
Ve~ace 6Ct log 1Pij
(Ciconstante,
p . point coui:~aiiiC&A,.);A,~Jest encore
leijie~eiitl` uhlfb ent! sur et J
s6p~*,:b9=6 sup& rmbn
deraeiait A ce que fbi abssi j~6rn6iup&ieure.
ment,unif6rin6ment'dans"un vam-mage de'PptF,:e>O ktant
'
'
'
fi),6.- Mals 1e raisonnem
t que-
,je Viens il'iridiq~er pour ]a
en
r6ciproque, estJacile-IA.acJ#t'ei A condid6n de prendre

'
'
'
~V
?_s.~j~ou-%=
(le E-d~~
ftre Un4PM~t~ntiel quel-
t
M. ~Br~lqt, (Grenoble).
conque de masses poetii~esj

W

-aflsa e, 116cid
F. Une g6n6i tion A et du
'
51 aa MWL Anti-Sm: Polon. ith
22
-
c a posit' i ubm arfd
ve, c"tIn SYM-
U!" (fs, p4) b I
J nietsic functionloVa pointsin a nictric spamand kt 0-0
ff -thm ~bints c6incide. Le~
-i , two of E -be, a closed set, pi
Pj.), where
L; arld.V(Pl, P")
,
71t, J.j. rum; ovc.r all
F_6wible comil'itiatiOmR tjf ~ 1,* 2? 11
ien e-thi prod! actqrs. Let'
taken aata time; I ~ C, 9 ~ivt hag (") f,
V,.= ii1xv V Nyhe -bitrlirily on El The addior
-1 the other
proves.thalt ljjji,~ V. existi. Considcr on
tand MP, H6(Pk, pi, il~
ver all posible combinations of: 1. 2, k- 1, k+ 1,
runs o
~-:.-,u(aken -i tatime. Let
5up -1 mirl AA(Pl~ P~, - - PO) -

.111v,11 lim Gl~-D_I log and cQiIIcId(II_;k with Ow Ihnit

obtained-bef om. Sz 0 VC,
cg- (Stanford T,ni r5ity, Calif.).
So I i a t. ir! t,
-A ge naraliz ation of th e va la tion
r
'
an otth~ transfinite.diametar of a ml,
40
1
Sour 66 .'Ann,~,Sod. Polon. Math.122 (1911) 35-42 (1950)-

0 IN

Pnx::'isn~ Une in thode dluemimation des fbnc~-~,
variu
Ple: compler=--.;~Pls B~i.
MaL ~'--ys. '74 (1~49),* 202-206 (19.50). (Poli-h. ,F 'Ch
rer

111N,
,
i
summary)
The autliorccTisider-~ bqt nSLtd r~40 Nnc-,i6jnf(,;),sub,1(!f.--
G
ctiori, which he
g; to and termed boundary
supposes, defined. on the boinidary B of a'plane durnain D
containing. the point 'where B h4s a pos itive vr.,IPE-
I .
-with c
-;pr
CUA~! dia.ml~te---Th- p, -,r is concerped emain func-
7 71~

-c: -.) - ,(Z) On B,
tions.harnlOniC OULS-1de B, Nvh'. -h a, poximateto
' ,
of $--L1
B OnSiStj
Let IT" denote a
subset of C ng
V
distinct Points w or w'1, let be ~i'urri over the aful!,~ of

n -~id Iet T L uf--j of w i,-,: T".
i TV ~e a, product over the Val
w
-1 -,)m ihe zo*. In terrn3 of
whirn are distinct fi he
Lagronge polynornial ~let

F(s~ X1 w) I exp T ~~f(i) for rea, X7-0, and 1e
t
;1 U
fS 11 Of. J'Z fi-~,
N) de-,iibte the infim-um, as N' varitas and 7. i-; kf~pt
of the expression'j-, A). ThL author statc.; withOut
proof thL as to
followin- recults, the first of wliicli he ob-It"i-V
be ir-, iplici tly ct mlz liried 'n hi~ ea-flier paper, [Bull. Int. Ac4d
pc~orl. S6. C). Sci, Matli. Nat. Skr.-A. Sri. N'TaO. 036.
79-923: (1) )ini f~(z, 'k) -f%z, X) exists for all z. X is har-
i'flionic in OuLside B,- and ~ fulfiN5 in B th~ inequalit-es
do~~!; not, separaze tlie.pla.
and if J(z) is continuour, on B,tlien j(z)=Iim X-1jiz, X.) uri-
for = in B as X-0; (111) fhe- conclusion of (11) hodd-s

a t, given t - 0. tl-!~
also ii B separates the plane, providtA th- re
ts a pDb,nom:al 11(a) such that jexp Ef(z) I - I P(-)
throughout B. Finally the author observes, that if i.,; the
--e lfrs~o Oiat ~L(:, w)
(complement ofB+D, we can clioo.
in 13-i-a for each ,, in I V, and hence that
iij B+A, and lie dediio-~s: (1%") with die hypotheses of.(IM
ofini X-If(z, X) (as \"O) emists in B+A and constlzi.4ies dic
haj:monic interpolation off(,-) in A~ L., C. Yrour:g'
V

7~
r,- I
NLejc, r. Sur'le.,, t6efficlsnts'- (te, s"'boactions mm!.~LiquCs: uni-.
extremaux d3s.
din le cercle , et les 'pAnts
~~mmbles. Arn. So~.' P;Ian~ Math. 23, 69-178:1~~19$0)..
(o
b el
*7 Let, y r-Ax) witIA c~ rea and pqsitimE~j ea uilc-.
vAent ir? 'the, cir8e~ k
160n. h I(Aior~hic and. imi < 0~
.0 Denote b3'~ A the dornai~ c~~,rea. b~ Kj TI
i7.
C+
by:,r -the b6undpry' of 4,'.and4et D and
Th 'ha
9.. i.n i r un dq ne trafisfctmation y~: c; au o Ir
the '60effici~~t;, 4, ~~tisi
cct~Ae r
d(F)
13 contintian Iir ili
id of 66 nits~ a the, irithmeti xneans o
f
tbe extrer'.-~,il -ppintslof F. Th~ Jcohnection, -with t"'c_:'*eU7
Im6w,n zelj~zilts, o4" Bleberbach and. Lo-wner is poin'f6d but-
Mare _p ",.ir-isely, let
be the va:
by n Poin is =I, 2:1 '1 Zq of . F eh osen so zs,,- to., make
Tk um. NVrite
.0
vppm that the 11j.,arC 50 Crd, -d,
n
bat tht sequence A J~ IS:3no
~~_iqreasinj. Now write, A.-ITorAl 6211, the :author
has proved'[same Ann 12, 57-71 (1934); 18, 4~,-IV (INS)-
theseReir. 8,,: 2551 fhai d(~) -u~ Iiin- Here'he
04 also pro,~es that.
all exist.'and effects th4- calcuatio s ce-1. c:PP~-s
functio O~) firr,
the auxitiary n g for
~Whi
ch it is proved t.hat.x-g(y)dCF) (y), There~ an. a
number of.minor misrrints including the occasional onxissi6i
R. W-Zson
.0 of moduli signs

Cn
87
m a T v. Rtniarqu 6 sur lo diam~tre trans5ni'des
ensembles Soc. Polon. Nlath 23 go
(I 95(j),
-tier Roman., ~iurlunepx
Leit 6pii6t6 desensembles plans
-
"
.
eftiam6tre traxisaW nul. ' Ann. Soc. Polon M. ath. 23,
j

ci~
::;, 183-189,(1950.

, ~. S61utlon of a problem
of IA. F.
-
Lejq. Ann. S66.~ Po 201-204 (1950)
Pith;
-
'
Rem ;tir k
te r
Sdmte. Ann. Soc..
0 t204~ 5 (1950).,
]Lit f~n`c
an Fdr an infinite
-
urid6d..~Iane~--r;et BlIet &.be th~'~rziaxirnurn+of .
closed bo
pitE and Jet tj
(D
be an extrernal Le
Suppose th6~:q.(wi; 'rd 'ed tb g-( 1%1)`~gj(q(,~)Jor i