SCIENTIFIC ABSTRACT FR:OGANDZHANYAN, V.G. TO:OFITSEROV, A.S.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R001237800027-6
• Release Decision: RIP
• Original Classification: U
• Document Page Count: 1
• Document Creation Date: November 2, 2016
• Sequence Number: 27
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTR

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Soluble Amino Acids and Proteins of the ContQnts 50V~20��12~~~-~7~6~
of Rumeaz and Aboa~asum in Ruminants
amino acids (after hydrolysis in a 2(3~ F~C1) Table 1 eho'7s the
analytical results of A. Thc~ analyses oi' D. may bt; seen from
table 2 and figure 7. Analytical result: of C. are shovrn in
table 3 and figure 2. The results have .shotivn th~~,t in the jtuces
of rumen and abomaeum content besides fa~ee anin~a acids alsa
their condensation pxoducts (polypeptide~s or proteins) are
contained. On chromatogram: they appear only after az: acid
hydrolysis. The increase of free amino �>.c~.d$ in the juice t~f the
rumen content and their removal in the course of 24 hours r,~a~:es
it possible far the authors to set up the hypothesis en this
basis of which the synthesis of polypep�tide or even small
protein molecules takes place in sheep :rumen at tha e~:pensE3 of
Free or easily cleavable amino acids of the fodder. The
appearance of uncleariy outlined spots :tn the juice of the
abomasum content prior to h~rdrolysis mg,y be expla:~r~ed on tl,~e
basis of well.-known principles concerning stomach digeetio:n~
based on the cleavagR of proteins in lo~~-molecular compounds,
c~ra 3i'4
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Soluble Amino Ac~.ds and Proteins of the Contonts SOV~2p-~12S_3-~?~63
of Ruaae;ia~ and Abama,~u:rz in R.ut~inants
and prat+~in nitrogen betwl~en the liquid (stoma�h jul.ce} and.
the solid part of the content of both the menti�~ned stomach.
parts in shQep. It further deals with the invesi;igation of the
primary transformations o:f the fodder compounds mentioned in
the title at various times after feeding;. Chronic fistulae
sowed for xemoving the stomach c�ntent,. This w~:s done o,t ,-.GIG
hours (on e,n empty stomach} ~ the anim~~1 wag tlzen fed and
further sampleB were taken at 12.Q0, 15..00 and 'l9.U4 haute.
Best lucernex~ay was adminietexed in the amount of 1 kg eveZ~y
?_~ hours, and, as much water was liven 819 the animal longed for.
By aupercentrifuging the samples a transparent ,juice rritho~:U
cellular atri;ictures was obtained and al~~o a residue Frith
infusoria anti bacteria which eras treat~sd with ,~.cetone and
dried at ?0�. The soluble substances me,n.tioned in the title;
Rere extract�~d by salt solution (Ref 6}. The following o,ns.:l;~ ses
were carried out: h. Determination of t;he dry substance, o~' the
total and nonprotein nitrogen in the juice as well ar3 in the
solid ccarponent of the stomach content and in. hay; B. this
chromatographic identification of free amino acids in the
juice of the stomach content and in hay ;prior to hydrolysis)4
Card 2~'~4 finally C. dE:termination of the sum of the t"tee and bound
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1'x(3) �z
'~ z ~S: Ter..~{art~pet;an~ ~. A. , Etcademician AS Sr~v~2~-1 ~`-3~~'~I `' ~
~13~.~~Ot andZllan e.n A. b~.
Ax`n3re,nakaya SSP.S Og y ~
Sol~~ble Amino Acid and Proteins of the ConteYits of ::uui~,n o,;.1~t
TIThL: e aminokislaty i belki
Aboms.sum in Ruminants ('~aetvorimyy
sod~arzhimogo rubtsa i sychuga zhvachnykh xhivCltnYkh~
1'ERIOT:-ICAT.,: ilok'lady Akadem3.i Weak SSSR, 1959 Vol 125, I~r >> pp X66-h6g
(IISSR}
~~RS1'I..i~CT: The trans~'ormation of food in the mfli~heomost~rimportantos.nd. cane
ruminants ~s at the same t~.me o~ o ~, In rece~~.t
of the most unclear digestion stages (,Refs 1 '~}
years evidence was supplied of fxee al~mniri thasrumeneof ~;oG4~s:
thel synthesis and decay of some of th ;
Ilo~veve:r the m~schanasm of '~a-e+
core, sheep, etc. (Refs 2, 5}. ~
chE~mical t~~ansfcrmatian. of rutrogenou compounds has been
lii;tle clarified, vrith special respect to the components oj'
a.m:Lno acid.; and their possibil~hye biosoxnitheticlstagestof the:
and abomasum cclnten,, Y
omasum The ,resent .paper
lr:ceplaceable amino acids, etc (Refs 3, 4}�
~ deals with the distribution of dry substances, of. the totwl
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~ffS3R~'~~.c:cobiology - General Microbiology ~'-l
Abs ~rour : Ref Zhur - ~3ia1 ~ , No 18 ~ 1.958 ~ 8144~-
Author 'der-karap�tyan~ M.A�s CBandzhanyant A.M.,
Avakyan! Sh. A.
Inst -
T~.t11~ Some Prapertigs of Oxidative Decampc~siti.on ar~d
Aera~b~.c Assimilation of Ae�ti,c Acid by 1'ea. ~s.
Crag Put: ~akl. AN ArrgSSR, 195b, 23 ~ Np � 3 ~ 1,~5-132
Abstract:: Canctid~ cells cultivated on a meium~withha~cetic
xylc>se were transferr~~ to a med
acid w~.,thou~~t preliminary adaptation. For 9-12
hou~~s the ~nvesti~ated p~$arniitheamediuma(SniuP
to ~~b~ of t;he acetic acid i
tia'L conce~~tration ��assimilatedtaceticsac~id.
mass to 43.4 of th
The oxldata.ve decomposition of acetic acid is
Caiyci li'4>
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E ACC IVRs ~tT~O21d44~ ....,_ __..__w._..~,._..�_.._ .. .. ,.w_,..__.,._ _.~_.a_-___......~_.~.._._..._.._......_
~ . r .A....._._~....~._. _____._~_._.-_ _.. ~.__/
;~ functac~ns f~ . ;such in:E+~r-mation .is called n t
a tc1'aZ tin forfiratia,n.. An n-universal aL1tO- t
r matota Ul .s con,~tructeame ~~~aria}-les. At; the basis o:E the constructions i:s a �n~e-dimensional canplex~
coasi:ructe.d su~:h that: �t~wo ordered sets of n points make irp the number of vertices '
such a way that, for ea,c:h permuta~:ion of the numbers ~
~ 1 ~ ~ 2, � � �,?n , one may find n~on�-
inteY'secting paths linking the first pofnt of the exit set rra.th the th
entr~~nce set, the second with the ,~;~th, ate, The problem is to find~the coaalplexf ~;~ith
the s~nal:leet number of paths. The solution is roved.
.ems and a ntsnber of basic ideas for this Mrork belong t ~~~ N_aKoL~~atorovthe0r~pr,~b..
has: 32 f~~rmulas, 9 figures. g 8� art. ~
StJD CODE: ~1,Qr~ ~ SUEI!! DATE: Wane/ ORIG kEF: 002
/oL
__ ~ .Card ,_ ~Z/2~w,,llb2 �~:..,. _ ..
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I
AUTiiCR., Cfr~.azr.~ ..~'p..,~..,F'_.
{}C{G : TiQn~
~.,.
r
f TITLE: A ux,iver:-al autcm-atan~
St~UFC~ CADS::~Ui~/2;s5O/65/i31~+lCC~/Cl~~!Gi9~
.,~',,:
.~~
SOURCE: Ma~;kovsl:oye matt-maticheskoye obshchestvo. Trudy, v. l~{, 196`i, 18bw199
TOFIC 'GAGS : aut~~maton , Entropy

ABSTRAi~T: t'~n automaton ,'Ls defined, independently of the conce~at of a discrete fanc--
tian, ,as cor-sist_ing, of N links, where link i may at a~ moment be in one of two states'
Z~ (t 1 = 0 oi:~ Zz {'G ~ = 1. ~1ith each ].ink is associated a fun,cti~an of logical algebra, in
!i two variablc-s ; z aY~d twc~ numbers rz and si. The ogeration of the automaton proceeCis 'I
according tc> the f+~rmula-
~ A maFping o:E two automat:,a, B and A, is defined. An automaton of N linkages is called
n-universal if it may ir,- one and the same linkage map any autamaton of n links. Ccam-
' plate infor~-iation about .an automaton is given by the binary modes for ri, sz, and 1:he
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fitT'i';:iOR: Ofn~an, Iju. P.
--
OI~tG: Nr~.;~r:
TITLiJ: Simi~iatio~,i of aself-constructing system on an all-purposE: automaton ~ ~
------- ~
SOURCE: 7?roblenay peredac}ii informatsii, v. 2, no. 1, 1966, 68=13
'~I~C TA{:-~: ~n~uter simulation, self organizing system, automaton
,~
~~
ABSmRACT: Yu. l?, -rJfman (Unive~~saltnyy automat. Tr. Nroslc. matem. ob-va. M., ~-vo
Kiosk, un-t,,t, 19+~5,, 14, 186--199) described the design of an automaton :.~hich was universal fair
automatons with fi~:ed coupling and for logic networks. The pr~;senit article described a com-
`~`~ex deli ~
p f, ~ sq~ch an. at~to~n~~n, which makes it possible to simulate more general types of
autom.at~rns, f, e.', ;sel~.constructfng automatons. The statemien~t of the problmn aoived in this
paper is attributed to A. N. Kolmotrorov. The automaton deseribeci consists ~n order) of
n log2n cam,ponents, and is capable of simulating any self-constructing automaton as long as
the autom,~.b~~n consists of no more than n components, Every It>gfc network consisting of
elements with p inpuis and q states nay be simulated by a logic ;netarork consisting of elements
with t,~vo inpats and two states. Ya. M. Barzdfn Cl?ok1. AN 5~~;, 1964, 157, E, Eg1-294; 11ok1
AN SSSR, 1 X164 157, 3, 542-54fij obtained an analogo!ae result fair self-oonsl~;~#i~g systems.
Barzdin prr~ved~ that ev�ry self-constructing automaton may be e;tmulated by a self-c~-netructfng
automaton t;he units {all identical) of which have four outputs, twl~ s}~atsg, a pulsa+~on depth
~URC~ co~r: ~R~o~~~~/~s/oar/oo1/Doss/o~'~~
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~~ , ~ ~ U s/o2o 62/, 45,/002/006/01 ~
8112,180 ,
uT~'iI~'r:S : riax'~.t,auba, ~-. , and Of rra.n, Yu .
ii.','i;~: :,Iulti;,~licai~ion of multi-digit numbers by automatic computers
~':~c~'..i~i~J.L11L; rk&~demiya tiauk SSSR. Doklady, v. 145, no. 2, 1962, 293-294
a,.': `~'l:e function y ~ d5(x) describes the multiplioat~on of twa
;r-di41i. '` ma;,Abc:~rs. Its retilization by dual automata is in,veatigated. The
fol:.o~~;ir,,t; ~uc~ theorems a~�e derived : i (afman) . For any a f 1 < a < m,
t e function d5 can, be realized by dual automata smith tree oharaoteristics
i ~m2/~~, ~~' .-~s lo~,~m (i~ -; oo). 2 (Karatsuba). The function d5 can be
realized by u,ual automate. with the charaoteristic$ N ~~Eio~23, T ~Clo~2m.
~i'~~'wiaT~;D; rebru~.ry 1';~, ~i 962, by A. N. Kolmogorov, Ac,ademiciax~
~~~:.;I~,'~f~,b : r^ebruary g, 1962
%ard 1 / i!
V~

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s/ono/62,~145/0o1,~oa~; 01 a
A`J'~1~~R: Ofmar,, Y'u.
TiTL~; The al.~sc-rithm~,cal conplicac.y of discrete functions
~!~~liiUuSC,~L: ~kadom.i,ya nuu.lc SwS;.~, Doklr~.dy, v. 14>, no. 1, 1962, 4d - ~1
TLXT: Th.e ses of all, the aEquences x ~ (x1,x2,...,xr}, ;vhere
x x ...,x ~ D ~ X1,2, .., is denoted b� Dn. ~~a lr.� s of Dk into Dn
1' 2' p p i ~p ~~ ,~ p pP~ ~
by discrete f anction~, y ~ d(x) axe ear~sidered. The rea:lizatian of these
functions by ~i v:y .�t:tomata is is ves tigEited. Such ar.:~.utor~atar. consists
of iti ~k T~ n elements. each elewent i$ connected ~rith,a function fa mapp-
ing D2 into D and with two numbers ri and si ~1 ~ rid 1V', 1 ss ,ot ~~.fah ears parsllel to the axes. Qn ~ let be ,given i,h~
a~~mtin~u.~one !'ux~cti~~n f(x1 N ... gxn) . Then in th ~lasa ~~P! (xi )~F...+ ~n(Yn)~
for it the~c~e ezist~a a beet spproximati~n t~~ {xi)+...+ I~n'~xn} s~ that
~~~~ . ~ o, c~r here a: madu2ns df vantinnity Rhiah is net Bader than the
D1~Q~IA~tt~ 4~ C~~~tiA~;:Lty' 4t ~~X~ 9 . o . yXn) ~
T!he anther men:tiar~s Qe I.~.xAal ~ d, I. P. Ratanenn and A. N. K�Im~o~~rov.
Tlhe_e I~@ ~ figureig,
3~(1B~IT!t'8~t a duly q I~ 9 1959
C:~rd 5~~5
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2~~~,~1
On the beet appraxi~etion of ~'unatione.n,
rH ~_~ ,~ .,_.. 2n
is ad~aineda Then sup ~r~ C~ ~~.. E~,H
I~ ~ ~
s/o3a 6' /0~~5/oo~/ao~/ooz
0111 C222

Theore~u- ~: xt ha~.di~ d ~ ~to~ ~ d~ t,~".~ " 2E~.
Thhl~erelnx 3 a Let the fu:rretioa' (Yyy} satiety the Ztpaah;lt~ oo-rditioA and
it~ be d.e fined ~~n a set taonta-~.~ng ~ arose. Then in th-~ o2~e
t~( ~ thelrla e~~ is a i`unetion .~'~(x}+ `~(Y~ s4 that
~~c ~ ~1
~' `.~~~} seat '1~' Y} satiet'y' the I,ipsahit~ ~at~nditit~a with the she

c�netent L ae ~` ~gY~
Lemma 1 : I:C ~ con#~-ins a erase t~~~x there �P~wdti7C9#aan Iftlnctii~n�tt t e a
dense in ~~havin8 a cross too, and for the ~
ezist-~ a best ~-gprozin`stfs~n fir the ol~e~-,~~(x}+~+(y} ~.
By n ~enerelia~tialn cat the iatrodgc-ed nottvna the th -arems ,~ and 3 ale
~xten~~ed t~ the n.a,dir~gnetane-~ case, e.g.
Gener6~21~ed theorem 2 ~ xt h4~.de 2$r ~ ~o ~t~.....~ do ~~~ .
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2z85;~
_%ri t~~#e boat ~Gppro~:im~t~.~+n e~f fe~zrcti.~,ns4., ~~~~~ 2~22~`~~I~2~~2~Q42
C1't1 C
funetcions of the ~~ecand Fs~~.ly is defined. ,~nel�gaurel~�d 'the upper 13.m~lts
of these diei~ance~~ axe ce~l,led the diamet~ars �f thc~ fj~rst or- eeaomd
i'~;{.y, in e~fimbr~le ~ d ~ ~i ~, or d2 [f ~. Adding a. can,eicsuxi~ to every f'waat:i~n
of a fami~.y :independent f~~e~m the other lunet3~ena i~he~~ szte albMainliiai~t~of
fs-m1.ly which is ~teAd to bra equiva~.ent~~QOe~ledlth~~nr~~+ hdili~eter, ~.n
the diamua~ter~~ of equi.valer~;t families
symbols: do~:e~ and d~~ ~f~� The s�t As l~1 B~, ~ ~ uhe:ce the pr�~ecti.ons
of A and A,, onto iChe aaeee are identical with. the ;prv~ecti�ns of
=o .-~a
anto the ases~ i8 cal:f.ed t~~e cross of (~ . A finite polygan P~PZ � _ �Pa _
(p ,:P , o ,,,pay ~ ~j } ie called the lightning of ~ :lf 411 ite terms axes
1 2
ps-rallel either tv the a~sacis ear to the y-subs, said twa joined terms are
perp+andicular to eachbther.
Theorem i (pr~,~ved in 1956 by S.Smolyak} s ~n the re~.t~ngl& C ntinuouss �t
which are p>aacallel to th~~ coordinate a~ceg let be (~i
function f(x;,y} o To every closed 1~.ghtning H~ a ~p10 � oP2n ~ of the ,
numb$r `
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?.2~~~.
On the be,~t appr~~simatioa. o! #'unotio~ a � . S/o3~. ~6t/'a2~~a4~/aff2/aa2
0411 ~~22~!
t~(z 9z go,a,,,zn) j.e s,ppro~~:imated by fnnctio~ae r~9(x~;M+o..+~a(zn}.
1 2 ~, , is cal:~d
A. functioo f d6tfiz~ed or:~ t~?1 and there agreeing 31~h t(x y)
'~" 1
a subfuncti~an of f(~~vy} corresponding to the subset ~~~~. I,et Az
o t,Y
{r�ep. B ) b� tlxe j~nter~:sectian of ~xith the straight lines a = zo
yo
{respe y � ,yo) o ;Let A�s (:resp9 8~,.) be the projection of As (reapoBy) onto
the ~' (x�~~sp. s)-~+s-zii~. I,et f~, (y} .~ f~ (s>,Y) and i8~ (z) m iBy(s~Y)� The
a x Y
sets of f'un~ctione ~:Cg9 (t}~a~ ~fB~(s)~ are aallQd the first and se~eond
rz Y
fan~.ly oi' t"uaotione of f(x,y}. The distance bet~a~een two funoti+~ns cif a
family ins dl.et3.ned b;Y
f , C~~)~ f , (;y) _. sup ~s~, {Y)�i'~~ {Y) ~
~ A J ~~ ~,~ x x
x,~ x2 ~ ~ ,~~~ ~~ ~ ~
Ah~:re in tli.e aas~e A~ ('~ A~ ~ 0 it haldg Sm G~� 't'he distance for the
Gard Z~ 5 ~ 2
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..,.. M
by ~ 9 +31
P~
~~n ~' ~rY} and thss tu~otfo~-~ cs# the c-iaet~ ~~o~d~~on~
d~.otanoee betwe ~ satie~iee tlnss L3,p~rahi
finder tine asgu~~r~tion th~-t f(~~J~') th~~ re Son of
the author give~i ca~nditioAe which must eeeacistsfa81Euncstioai =1+ l~~y}
tion of fl;~c,y~) in order that Cher flee a Li.pechits condition
deflni oast and which sat3s
which epprazi~a~tes f(x9x) _ ,The author propoOes metl~dg for the
eith the ean-+~ a+Qnei.ant ~`s f( +~')
x-ation �! R ~. Ai:~ xeea~.t~ are ganers~issed to the aa~s~e Rbea~e
deterss~ j,
pERIODIC~.L: Akadlamiy~a2~ ~ 961, 239~z52
'~m~~9
the subee~t oP the x,y-plane let be ,~ivon fubnct:lc~ne `P{~~~+~{y),
TEXT s Oti
f x,y} ~ ~(P) � Ths Igu hor annaiders ~~ ~rQ oa~tion~xvf ~ o~ato the a: and
t are defined on P ~ and et;p) be de!"inod
r~here ~(,c) and `1~ (Y) ~/
-a~ris, ~cegpective ;y. t,vt the dieta~ae betthen~o~-e~' bound Inf the
Y ~ ~ ~f(P)~6(P) ~ m het Ef be ~
C f d s~~
~/o3~/s1/`o~5/oo2l00~/002
C111~C22~~
~g~ Qfmax~, Ya.Pm
~'�~�~_~..~ ~ rozimation of ft~nations of tt~r vari.ab2es ~y
TITL'~s ~On tlse beet aPP ~~}} Y)
func'tfor~e of the type
SSSR Ixvestiya m Ser~.ya ~aratemati.che~~aya,
Card 1~!i
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APPROVED FOR RELEASE. 06/23/11 CIA-RDP86-005138001237800027-6

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APPROVED FOR RELEASE. 06/23/11 CIA-RDP86-005138001237800027-6

APPROVED FOR RELEASE. 06/23/11 CIA-RDP86-005138001237800027-6

APPROVED FOR RELEASE. 06/23/11 CIA-RDP86-005138001237800027-6