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((t) +t EMBED Equation.3  + EMBED Equation.3  = fj(t)+Cj , t(Lj (j= EMBED Equation.3 ) (1) 745AL t - 0DD8:A B>G5: :>=BC@>2 (j= EMBED Equation.3 ). fj(t) (j= EMBED Equation.3 ) ?@8=OB0 B0:65 2 2845 AB5?5==>3> @O40. H(j)( (j= EMBED Equation.3 ) - >?@545;O5BAO 87 CA;>28O =5?@5@K2=>AB8 DC=:F88 fj(t) =0 :>=BC@5 Lj.  8A. 1 =0;8B8G5A:85 DC=:F88 ((z) 8 ((z) ?@54AB02;5=K 2 2845 A;54CNI8E AB5?5==KE @07;>65=89.  EMBED Equation.3  (2) Z(1) ( S' @8 @5H5=88 MB>9 7040G8 8A?>;L7C5B>1@060NI85 DC=:F88 [5]. "0:81@07>=5G=>35 4;O >?@545;5=8O :>MDD8F85=B>2 0(1): , b(1): , 5(1):, q(1):, g(1):, d(1):, f(1):, (1): , B(1):, (1): , Q(1):, G(1):, D(1):, F(1): (j= EMBED Equation.3 ) ?>;CG5=> 14 3@C?? A>2>:C?=>AB59 !#. @8 >?@545;5==KE 35>2KE D0:B>@0E , 87 :064>9 ?>;CG5==>9 !# 2K45;O5 =5A:>;L:> ?5@2KE C@02=5=89 8, A>2 @5H0O, =0E>48<K5 25;8G8=K 0(1): , b(1): , 5(1):, q(1):, g(1):, d(1):, f(1):, (1): , B(1):, (1): , Q(1):, G(1):, D(1):, F(1): (j= EMBED Equation.3 ) . 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B0:, @0AAB@8?@545;5=85 ?>;O =0?@O65=89 2 :0@B5@ 1;>:5 A ?@OC3>;L=>9 A5G5=857=8:0NI53> >B M:AF5=B@8G=> ?>A065==KE H5ABL F8;8=4@K A H5@>E>20B>ABLN, A CG5B>=BC@=KE 402;5=89. 0AAB@81 C?@C3>25A88 >4=>@>4=>9 87>B@>?=>9 ?@54AB02;ONI59 A>1>9 13 A2O7=CN >1;0ABL !, >3@0=8G5==CN A=0@C68 ?@OC3>;L=8:> @0A?>;>65==>9 >:@C6=>ABO<8 Lj (j= EMBED Equation.3 ) A @048CA0B25@AB88 Lj (j= EMBED Equation.3 ) :0@B5@ 1;>:5 ?CB52:8 2AB02;5=K F8;8=4@K. =CB@5==85 @048CAK F8;8=4@K ?@8=8<05< 1;87:82>=BC@K 459AB2CNB :CA>G=>-@02=> @0A?@545;5==K5 =03@C7:8 A 8=B5=A82=>ABLN Pj (j= EMBED Equation.3 ). 0AAB@5==0O >1;0ABL 872=5 >3@0=8G5=0 ?@OC3>;L=K=BC@>MB>;L7C55 ?@5>1@07>20=88 :0: ?@54K4CI59 7040G8 A2>48BAO : >BKA:0=8N DC=:F89 (j(z(1)) 8 (j(z(1)) (j= EMBED Equation.3 ) , @53C;O@=KE A>>B25BAB25==> 2 0DD8==> ?@5>1@07>20==KE >1;0ABOE !'j (j=  EMBED Equation.3 ).  E>45 @5H5=8O 7040G8 ?@5>1@07>20==K5 :>=BC@K Lj' (j= EMBED Equation.3 ) >B>1@060NBAO =0 548=8G=KE >:@C6=>ABOE, @0A?>;>65==KE 2> 2A?>30B5;L=KE ?;>A:>ABOE (j (j= EMBED Equation.3 ) . (j(t) + t EMBED Equation.3 +  EMBED Equation.3  = fj(t)+Cj , t(Lj (j= EMBED Equation.3 ) (3) (1(t) + t EMBED Equation.3 +  EMBED Equation.3  = (j(t) + t EMBED Equation.3 +  EMBED Equation.3  Lj (j= EMBED Equation.3 ) (4)  EMBED Equation.3 [1 (1(t)-t EMBED Equation.3 - EMBED Equation.3 ]- - EMBED Equation.3 (j(j(t) - t EMBED Equation.3 - EMBED Equation.3 )=2(rj , t(Lj (j= EMBED Equation.3 ) (5) 745AL t - 0DD8:A B>G5: :>=BC@>2 Lj (j= EMBED Equation.3 ). fj(t) (j= EMBED Equation.3 ) ?@8=OB0 B0:65 2 2845 AB5?5==>3> @O40 . 8A. 2 =0;8B8G5A:85 DC=:F88 ((z) 8 ((z) ?@54AB02;5=K 2 2845 A;54CNI8E AB5?5==KE @07;>65=89.  EMBED Equation.3  EMBED Equation.3  Z(1) ( S'  EMBED Equation.3  (j= EMBED Equation.3 ), (6) @8 @5H5=88 8 MB>9 7040G8 B0:65 8A?>;L7C5B>1@060NI85 DC=:F88. 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"0:81@07>?CA:055 2=CB@5==55 402;5=85 =5 4>;6=> ?@52KH0BL 20,30. >;CG5==K5 @5H5=8O 2 7028A8AB8 >B 35><5B@8G5A:8E ?0@02 8 A8;>2KE D0:B>@>2 6=> @0A?@>AB@0=8BL =0 @5H5=85 3>G8A;5==KE G0AB=KE 7040G. 8A 3.  8A. 4. 8A. 5K2>4K 57C;LB0BK G8A;5==KE ?@82 ?>:07K20NB, GB> 2;8O=85 H5@>E>20B>AB8 8 4@C385 45D5:BK A:07K205BAO C25;8G5=88 :>MDD8F85=B>2 :>=F5=B@0F88 =0?@O65=89, MB> 2;8O=85 8<55B  2 ?>25@E=>AB=>5 =5 ?@52KH0NI55==>3> @07<5@0 <0:A89 2?048=K 8;8 2KABC?0.  @57C;LB0B5 0=0;870 @0AA<0B@8205<KE ?@82 CAB0=>2;5=> GB>, 2 M;5=AB@C:F88 G5B25@AB88 4@C3 >B 4@C30 B5 =5 2;8O5B :>=F5=B@0F89 =0?@O65=89 2>:@C3 MB8E >B25@AB89. >340 ?@81;8605BAO MB8 2;8O=85 C25;8G8205BAO.  A;CG05, :>340 @0AAB>O=85 B25@AB8O<8 ;>28=K @048CA0 >B25@AB89 :>=F5=B@0F89 =0?@O65=89 @54:> C25;8G8205BAO.  B0:>E>20B>ABL 2=CB@5==85 ?>25@E=>AB8 >B25@AB89 ACI5AB25==> 2;8O5B =0?@O65==>-45D>@20==>3> A>AB>O=85 M;52 :>=AB@C:F88. ;O >F5=:8 ?@>G=>AB8 C7;K 8 45B0;8 2 2845 3>A2O7=KE B5; =0945=> :0A0B5;L=>5 =0?@O65=89, 459AB2CNI55 21;878 H5@>E>20B>3> :>=BC@0. ! F5;LN 4>AB865=8O =081>;LH59 ?@>G=>AB8 2 @0AA<0B@8205AB02=KE :>=AB@C:F8OE 4;O 7040==KE 2=CB@5==8E 402;5=89, @0AAB@5=> 48:0 >?@545;5=8O >?B82 8 2=CB@5==53> 402;5=8O.CAE5;8H28;8 .. 5:>B>@K5 >A=>2=K5 7040G8 <0B59 B5>@88 C?@C3>AB8.  .: 0C:0, 1966.  648 A.C;852 !.. 2C@88 C?@C3>AB8.  .: !B@>98740B, 1991.  350 A.0;1852 .. @CG5=85 :>;LF52KE ?;0AB8= A H5@>E>20B>ABLN (( !1>@=8: =0CG=KE B@C4>2 ?> 20=85 =0?@O65==>3> A>AB>O=8O 2 H5AB8C3>;L=>9 ?;0AB8=:5, >A;01;5==>9 F5=B@0;L=K<8 :@C3;KB25@AB85E>20B>ABLN (( 725AB8O ">3> ?>;8B5E=8G5A:>3> C=825@A8B5B0.  2006.  ". 309.  ! 1.  !. 142 146.0;1852 .. ?@545;5=85 =0?@O65==>3> A>AB>O=8O :>;LF52>3> 1@CA0 A H5@>E>20B>ABLN ?@8 :@CG5=88 (( "@C4K XXI 564C=0@. :>=D. ?> B5>@88 >1>;>G5: 8 ?;0AB8=.  !0@0B>2: !"#, 2005.  !. 111 113.Kalbiev R.K.RESEARCH OF DISTRIBUTION OF PRESSURE(VOLTAGE) IN MANY CYLINDER ENGINES OF MACHINES In automobile 0nd tractor of engines of liquid cooling widely apply the block a design. The top part of the block represents multicoherent area. Let's consider a task about elastic balance homogeneous of the block representing seven-coherent area limited outside to a rectangular, and from within located by circles close to circular with identical radiuses. Thus on external and internal contours the part-in regular intervals distributed(part-in regular intervals allocated) loadings with intensity, accordingly under the central corners work. At given of pressure it is required to define(determine) a field of pressure(voltage) in the specified areas with the account by a roughness. The considered area from the outside is limited to a rectangular contour. It is necessary to note, that the attitude(relation) of the parties of a rectangular is those, that at 0fin transformation the outside contour passes to a square. The decision of this task is reduced to search of functions regular accordingly in 0fin the transformed areas. At the decision and this task also is used displaying functions. Further under the formula >l>s>v0-usE5lishvili the components of pressure(voltage) in each area taking into account 0fin transformation are defined(determined). As a result of the analysis of considered(examined) examples is established that, in elements of a design than leaves an aperture from each other by that essentially does not influence of concentration of pressure(voltage) around of these apertures. When the influence comes nearer these is increased. In a case, when distance between apertures is less than half of radius of apertures of concentration of pressure(voltage) is seldom increased. In such case the roughness internal surfaces of apertures essentially influences is intense - is deformed a condition of elements of a design. The results of numerical examples show, that the influence of a roughness and other defects has an effect increase of factors of concentration of pressure(voltage), this influence takes place in a superficial layer not exceeding of the trebled size of the maximal hollow or ledge. For an estimation of durability units and details as multicoherent bodies is found :0A0B5;L=>5 of pressure(voltage) working near to a rough contour. With the purpose of achievement of the greatest durability in considered(examined) compound designs for the given internal pressure, the technique of definition of optimum sizes and internal pressure is considered.0;1852 ..!! ! /  /  & +% "/% (  02B>18;L=KE, B@0:B>@=KE, dufour funke