SCIENTIFIC ABSTRACT KOLKOVSKI, P.G. - KOLLAR, K.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R000723830002-6
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Document Release Date: September 18, 2001
• Sequence Number: 2
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT

I . I

KOMKOVSKI, P.; ALEKSIYLV* T. (Bolgariya)
Comparative evaluation of the methods for determining total
protein it. the blood sertim. Lab. delo, 7 no,12.-&7 D 161.
(BLOOD PROTEINS) (MM 14. 11)
777=

KOLKWKI, Ludvik, mgr in%.,
Machivability and the production efficieno7 and costs.
Machanik 35 no.,9.-480-483 162.
1. Politechnika Slaskap Gliwice.

124-58-9-10510
Translation, from: Referativnyy zhurnal, Mekhanika, 1958, Nr 9, p 154 (USSR)
AUTHOR: Kolkunov
TITLE: Low-cost Construction of Wide-span Buildings (Ekonomichnaya
konstruktsiya boll sheproletnykh zdaniy)
PERIODICAL: Sb. tr. Mosk. inzh. -stroit. in-ta, 1957, Nr 27, pp 30-46
ABSTRACT: A brief descriptionidesign calculation, and analysis of the
Card 1/2
stressed state of three -dimenp ional, thin-walled, reinforced-
concrete, three-span roof-support structures. The roofing above
the central span (3Z m) consists of a prismatic shell which com-
prises plane ribbed reinforced-concrete panels 5. 5 x 4. 0 m;
the roofing above the side spans (3 m) consists of composite flat
slabs reinforced.by ribs. The calculation is performed accord-
ing to V. Z. Vlasov' s method and by stipulating a number of
hypotheses of the engineering theory of shells; this leads to the
necessity for the solution of a system of six differential equa-
tions. The coefficients of,the equations are obtained. The
system of equations- is solVed by means of an expansion of.the
desired functions in a trigonometric series. The solution of
the example is carried through to a numerical solution, and

124-58-9-10510
Low-cost Construction of Wide-span Building
stress distribution curves are plotted therefor, A possible procedure for
the erection of such a structure is described.
A. D. Pospelov
1. Structures--Design 2. Structures--Costs
Card 2/2

)I . KOLKUWVq_Lv,. I
Designing thin-walled hyperbolic cooling towers. Ifauch.dokl.
vyo.uhkol7; atrol. no,2:25-35 159. (MIRA 13:4)
1. Relcomandovana kafedroy stroitellnoy makhaniki Moskovskogo
inzhenorno-strottel9nogo inatituta imeni V.V.KVbyehova.
(Elastic Platag and shells) (Gooling towers)

1 Z3
a,,~thor deduces the ge -I er. a -I J- z ed v:.,riat4-3n~:1 B~:,--nov-Ga, ~r-
0
f
e s
-71
gard, 16/1 1a
Imam-'s M.

V.11. dots., red.;
slavovich;PASTUSHIKHRI,
SAMSONOVA, S.S., telchn. red.
(Fundamentals of the design of elastic shells] Osnovy ras-
chota uprugikh obolochek. Movkvaq Vynshaia shkolap 1963.
277 p. (MIRA 16:12)
(Elastic plates and shells)

11
KOMMUOV, V.A.; WHI. L.B.: MDIK. A.P.
Singularities of acme Fayoman diagms. Zhur.ekspA toore
fiz. 38 no-3:877-43% Mr 160* 1 (HIM 13 -- 7)
1 (Collisions (Nuclear pbysics))
0

EDLMIOV, V.A.; 0101, L.B.; RUDIX, A.P.; SUMMY, V.V.
Position *of the nearest singularities of the 7WI-acattering
amplitude. Zhurj eksy. i teor. fiz- 39 no.2:340-344. Ag 16o.
(MIRA 13:9)
(Field theory) (Scattering (Physics))

KOLKULTOV, V,A9
. I
Position of #a singulatitles of some Feyuman diagramg.-- Mar.
eksp. i teor. fizi 40 no.2:678483 F 1610* (MIRA 31-17),
(Field theory)

-- I .- --- - '. - - - - .- -

-5/056/61/041/006/026/b54
Covariant deduction of the B102/B138
)2, CY
In the case of high electron energies (kp~,kq, (kp '~k' this relation
changes into the WeizeAcker-Williams formula
013B 0 + (kq)l Ps y LO dO
W,-- -qs-
the subscript B B r-e-f -er s -.tc W~izsgcker-Williams, a ~~__dph' The authors
thank I. Yu. Kobzarev$ I. Ya. Pomeranchuk and I. M. Shmushkevich for
discussions. Reference is made to the following papers: 1. Ya.
Pomeranthuki I. M. Smushkevich, Nucl., Phys. Vo 4521' 1961; A. M.
12
Badalyanp Ya. A. Smorodinskiy,,ZhETF, _~O 32, 1961; A. Badalyan.
ZhETF5 41t 13151 19614 There are 2 figures and 6 references: 4 Soviet
and 2 non-Soviet. The two referencee to English-language publications
read' as follows. G. F. Chewr F. E. Low..Phys. Rev. 1640, 1959;
R. Dalitz, D. Yennie, Phys. Rev. jO5, 1598# 1957-
SUBMITTED: April 26, ig6i
Card. 3/j

S/056/62/043/004/042/061
B125/BI,86
Kolkunov, V. A.
TITLE: Calcul.ating the invariant phase volume of N particles
PERIODMU: Zhurnal eksperimentallnoy i teoreticheakoy fiziki, v- 43,
no. 400), 1962, 1448-1455
TEXT: The invariant phase volume forN pax:ticle's- is derived in the form
of the onefold contour integral
N (7),
d: *1, (z) 11 ~,H"' (zV,),
442iQ4
W~ere mj/14. Substituting half the sum of the Hankel functions
H( 1) and H(2) for the Bessel function J,, it follows that;
1
Card 1/4
(2n2i
8A "') ~' H" I(z) fj H"
TN I

S/056/62/043/004/042/061
.Calculating the invariant phase ... B1 25/B186
.The paths of integration are shown in Fig- 3. The integral (a) can be
solved only by a series expanzion. In the non-relativistic case,
mi > -Zm holds for all particles, and integration yields the multi-
dimensional series
ON = (2g)3(N-10 QW-A I 1~01V-6)12(fljf~) X
cc
C 04) XOMIC k) F%"' ... C (MN) XMNM (10).
X 2 r ((3N - 3)12+nk+ m, m,T
M-0
XO X/I
2
2pk I
Its domain convergence is the hypercube. -1< xk