Linebow Roll Pass Design Software

The Omega Strain effect
and the
Oval Reduction Factor (ORF)

Do you prefer to read a complex mathematical dissertation or a simple practical discussion? We know the answer: the latter. The former can be found in an article of mine ("The Omega Strain: Controlling reductions within round-oval-round rolling sequences", Steel Times International, April 2004 p 24).

Let me quote the introduction to that article:

“In a continuous bar mill with rounds rolled in vertical stands and ovals in horizontal stands, it is common practice to assign most of the reduction to the round-to-oval deformation. This may lead to excessive loads on the horizontal stands. By means of a properly assigned numerical factor, an increase in the oval cross-sectional can be made to even out stand loads. This way a so-called ‘Omega Strain’ effect is activated.”

 

In a nutshell, the Omega Strain is a balancing effect, and ORF (Oval Reduction Factor) is the numerical factor assigned to control this effect.

The value of ORF may be assigned in the range 0.6 to 1 (1 is the default value).

 

What happens

Take a pass sequence, say round-oval-round (RD-OV-RD). If we set ORF to 1, we obtain the standard design schedule, displaying R1% (percentage area reduction between entry round and OV) and R2% (percentage area reduction between OV and final round).

Now maybe you find that the ratio R1%/R2% is too high (and consequently too high the absorbed power in the oval pass). To fix this problem you can assign ORF<1, which will lower the above considered ratio.

Before looking at an example, let us stress the concept that ORF<1 is mainly recommended when working with ‘circular’ rounds, i.e. rounds having almost identical diameters in all the directions of their cross-sectional profile. In the stretching mill, the ideal ratio between nominal round diameter and actual round width should be 0.998. A sort of utopia, you see.

The Omega Strain feature is available in the most recent Linebow programs, those using in the stretching mill RD-OV-RD sequences only. Namely, 2ROUND, 3ROUND, RDBILLET.

The Omega Strain feature is not available in the other Linebow programs, those using in the stretching mill all types of ‘definite’ passes – Squares, False Rounds and Rounds. But these programs, including our thoroughbred (DESFILE), have another powerful feature, the secret door. Through the secret door you can force any square to false round and any definite pass to round. To learn more, click www.passdesign.com/public.htm and look for “The secret doors of Linebow”.

 

An example with a refurbished program – TWORF

To enrich the roll pass designer’s toolbox, we just produced TWORF, which is basically a version of TWOPASS having the Omega Strain feature.

TWORF considers three basic sequences: SQ-OV-SQ, SQ-OV-RD, RD-OV-RD. Like TWOPASS, TWORF sends its output to the screen, but it is very easy to print it to a file. This is what we did with the example below, considering how to obtain RD 30 from RD 40.

Now we can anticipate the results (full output screens are shown below) and leave their exploitation to the fantasy of roll pass designers.

The 1st screen comes from ORF =1, showing R1% = 31.61 and R2% = 17.36.

The 2nd screen comes from ORF=.8, showing R1% = 27.96 and R2% = 21.55.

 

The output screens

Note that you won’t find here the variables R1% and R2%: you will just read R%, but the suffixes 1 and 2 are implicit from their position in the sequence (first deformation, stand #4 to stand #5; second deformation, stand #5 to stand #6).



4 RD  40  40.5  39.5  A 1272.749  S 2825                 ^ FR 53 or SQ 45 ^
                                                           (if not a round)
 5 OV      b1t    h1t    b1r    h1r    r     maxw   gap   dnom   dwor   [mm]
   STH!    52.2  24.4    47.4  24.4   34.0   50.4   2     300    281.4

          cE3    area   slip   speed   revs  temp  K 19  P 34   M 1415   N
          24     870.4  1.038  4131    270   1100   189   336    13880   392
    R% 31.61     mm^2          mm/s    rpm    °C   N/mm^2  kN    N m     kW
          bite angle = 18.8 degrees                % C Mn Cr: .1  .6  0
          HSC \ KSC: 70 \ 2                                  [CONT] ORF = 1

 6 RD      drn           h1r    b1r          maxw   gap   dnom   dwor   [mm]
          30.0          30.5   29.5          31.2   2     300    274.5

          cE3    area   slip   speed   revs  temp  K 17  P 17   M 685    N
          20     719.3  1.017  5000    342   1100   168   168    6714    240
    R% 17.36     mm^2          mm/s    rpm    °C   N/mm^2  kN    N m     kW
          bite angle = 20.2 degrees    phi = 20 degrees   lamk = 1.769501
          HSC \ KSC: 70 \ 2                                      RPF = 1

    o to change ORF, c for config menu, m for main menu


4 RD  40  40.5  39.5  A 1272.749  S 2825                 ^ FR 53 or SQ 45 ^
                                                           (if not a round)
 5 OV      b1t    h1t    b1r    h1r    r     maxw   gap   dnom   dwor   [mm]
   STH!    65.4  23.1    47.6  23.1   52.0   62.9   2     300    281

          cE3    area   slip   speed   revs  temp  K 19  P 34   M 1421   N
          25     916.9  1.037  3922    257   1100   188   333    13940   375
    R% 27.96     mm^2          mm/s    rpm    °C   N/mm^2  kN    N m     kW
          bite angle = 19.6 degrees                % C Mn Cr: .1  .6  0
          HSC \ KSC: 70 \ 2                                  [CONT] ORF = .8

 6 RD      drn           h1r    b1r          maxw   gap   dnom   dwor   [mm]
          30.0          30.5   29.5          31.2   2     300    274.6

          cE3    area   slip   speed   revs  temp  K 17  P 20   M 880    N
          20     719.3  1.017  5000    342   1100   171   192    8628    309
    R% 21.55     mm^2          mm/s    rpm    °C   N/mm^2  kN    N m     kW
          bite angle = 20.3 degrees    phi = 20 degrees   lamk = 1.769501
          HSC \ KSC: 70 \ 2                                      RPF = 1

    o to change ORF, c for config menu, m for main menu



 

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