Research and Analysis on the Determination of Bolt Cyclic Stress

There are many types of gasket constitutive equation gaskets, and their performance varies greatly. Through a large number of normal temperature and high temperature mechanical properties tests, it is found that the loading and unloading curve of the gasket (ie, the compression rebound curve) is nonlinear and non-conservative. At a constant temperature, the displacement of the gasket during preloading and operation is: Dk=(Sk/Ac)1Nc(1)Dg=(Sg/As)1Ns+Dp(2) where Sk, Sg The pre-tightening stress of the gasket and the residual stress during operation; Ac, As, Nc, Ns are the regression coefficients; Dp is the plastic deformation after the gasket is completely unloaded, and the type and material of the gasket, the initial pre-tightening pressure and The working temperature is related. In the case of preloading and operation, the bolt lengths are: lb1=l0+qbW1(4)lb2=l0+qtbW2+2+bcl0+tb(T2-T1)l0(5) where l0 is the initial length of the bolt ;qb,qtb are the bolt elastic coefficient under the pre-tightening temperature T1 and the working temperature T2 respectively; tb is the linear expansion coefficient of the bolt material at the working temperature; bc is the creep creep strain of the bolt at the working temperature; W1 and W2 are the pre-tightening and operation respectively Bolt load at the time: W1=AgSkW2=AgSg+Dm2p/4 where Ag is the full area of ​​the gasket, mm2; Dm is the average diameter of the gasket, mm; p is the medium operating pressure, MPa.

According to the deformation coordination condition of the flange connection system, there are: Dk-(Dg+Dgc)=(lb2-lb1)+2(Df2-Df1)-2tf(9) Substituting the formula (1) (8) into the formula ( 9) Obtain the deformation coordination equation of the high temperature flange connection system: (Sk/Ac) 1Nc<1-(a+bT2)1nt>-(Sg/As)1Ns-Dp+2tftf(T2-T1)- -2(qtfM2+qpp-qfM1)=0(10)3 Bolt cyclic stress calculation Assume that the temperature difference between the bolt and the flange is 0 when the medium pressure and temperature fluctuate, only considering the influence of the difference between the linear expansion coefficients of the two materials. In addition, ignoring the change of bolt and gasket creep in the temperature fluctuation range, and the following angle * indicates the physical parameters under a certain unstable condition, then the deformation coordination equation of the unstable condition can be written as: (Sk/ Ac)1Nc<1-(a+bT*)1nt>-(Sg*/As)1Ns-Dp+2tftf(T*-T1)- -2(qtfM*+qpp*-qfM1)=0(11) Equation (10) Subtraction (11) gives: (Sg*/As)1Ns-(Sg/As)1Ns+qtb(W*-W2)+ Tbl0(T*-T2)+2qtf(M*-M2)+2qp(p*-p)-2tftf(T*-T2)=0(12) then: Sg*As1Ns-SgAs1NsqtbW+tbl0T+2qtfM+2qpp -2tftft=0(13)W=W*-W2=Dm2p/4+Ag(Sg*-Sg)(14) The change of flange bending moment caused by temperature and pressure fluctuation is: M=M*-M2=Di2pl1/ 4+(Dm2-Di2)pl2/4+Ag(Sg*-Sg)l3 Due to the nonlinearity of the constitutive relationship of the gasket, only equations (13) and (14) cannot solve for Sg, Sg* and W. For three unknowns, the residual residual pressure Sg of the gasket under stable conditions must be obtained from equation (10) according to the initial conditions, that is, the known bolt preload, and then calculated by equations (13) and (14). Sg* and W.

Auger Bit

The auger bit adds a long deep spiral flute for effective chip removal.
Two styles of auger bit are commonly used in hand braces: the Jennings or Jennings-pattern bit has a self-feeding screw tip, two spurs and two radial cutting edges. This bit has a double flute starting from the cutting edges, and extending several inches up the shank of the bit, for waste removal.
The Irwin or solid-center auger bit is similar, the only difference being that one of the cutting edges has only a "vestigal flute" supporting it, which extends only about 1⁄2 in (13 mm) up the shank before ending.
The diameter of auger bits for hand braces is commonly expressed by a single number, indicating the size in 16ths of an inch. For example, #4 is 4/16 or 1/4 in (6 mm), #6 is 6/16 or 3/8 in (9 mm), #9 is 9/16 in (14 mm), and #16 is 16/16 or 1 in (25 mm). Sets commonly consist of #4-16 or #4-10 bits.

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