KINEMATICS OF METALLURGICAL CUTTERS WITH PARALLEL BLADES
https://doi.org/10.17073/0368-0797-2019-4-308-314
Abstract
Cutting with parallel blades cutters consists of three periods: blades ridging in metal; cutting; chipping (separation). Maximum force is required at the end of the ridging period and at the beginning of cutting. Since one of the blades is stationary, the second blade in cutting process has to go deep into the entire thickness of metal to cut the billet. For example, if thickness of metal is20 mm, then the upper blade needs to pass20 mmfor its cutting. If you make both blades moving towards each other, cutting effort will be less. In this case, each blade cutting20 mmof metal will pass 10mm. In order not to make mechanism of cutter with two movable blades too complicated, it is important to ensure its mobility from one drive. So, there acute the issue of arrangement possibility of blades moving towards each other with guaranteed strength of the units, transmitting effort on the blades. Kinematic scheme of cutters with blades moving parallel to each other in a vertical plane is proposed. Advantages of the proposed cutters design are the following: counter movement of blades requires less effort to cut the billet; force from each blade is distributed to two connecting rods, reducing load on each of them; since blades move towards each other, the main cutting force is distributed along the units of the mechanism and is transmitted to the engine, which reduces load on the frame and foundation when cutting; when blades move towards each other, metal separation occurs faster, it allows to concentrate maximal force during cutting with minimal load on the engine; the cut part of the billet does not fall below the roller bed at the end of cutting, so installation of the lower movable table is not required. Mobility of the proposed mechanism is determined by P.L. Chebyshev formula with its value = 1. Kinematic analysis of blades is carried out using a special method, which is in using point of connecting rods intersection.
About the Authors
I. V. BychkovRussian Federation
Postgraduate of the Chair “Mechanics and Mechanical Engineering”
Novokuznetsk, Kemerovo Region
L. T. Dvornikov
Russian Federation
Dr. Sci. Eng., Professor of the Chair “Mechanics and Mechanical Engineering”
Novokuznetsk, Kemerovo Region
I. A. Zhukov
Russian Federation
Dr. Sci. Eng., Assist. Professor, Head of the Chair “Mechanics and Mechanical Engineering”
Novokuznetsk, Kemerovo Region
References
1. Nikitin A.G., Epifantsev Yu.A., Demina E.I. The determination of cutting force on the scissors at pre-curved strip cutting. Izvestiya. Ferrous Metallurgy. 2015, vol. 58, no. 5, pp. 386, 387. (In Russ.).
2. Hydraulic guillotine shears, CNC guillotine shears for sheet materials cutting and processing. Glavnyi mekhanik. 2016, no. 9, pp. 44–48. (In Russ.).
3. Nikitin A.G., Epifantsev Yu.A., Demina E.I. Calculation of preliminary bending of strip during cutting by shears. Izvestiya. Ferrous Metallurgy. 2016, vol. 59, no 2, pp. 142, 143. (In Russ.).
4. Sterligova Ya.M., Demina E.I. Analysis of metal cutters operation. Vestnik Sibirskogo gosudarstvennogo industrial’nogo universiteta. 2017, no 1 (19), pp. 46–48. (In Russ.).
5. Nikitin A.G., Demina E.I., Bazhenov I.A. Experimental investigation of pre-curved stripe cutting by scissors. Izvestiya. Ferrous Metallurgy. 2018, vol. 61, no. 4, pp. 333, 334. (In Russ.).
6. Nikitin A.G., Demina E.I., Zhivago E.Ya., Dvornikov L.T., Saruev L.A. Energy-saving method of cutting a pre-bent bar on the shear machine. IOP Conference Series: Materials Science and Engineering. 2018, vol. 411, pp. 1–5 (012053).
7. Tselikov A.I., Polukhin I.P., Grebenik V.I. Mashiny i agregaty metallurgicheskikh zavodov. T. 3. [Machines and units of metallurgical plants. Vol. 3.]. Moscow: Metallurgiya, 1988, 680 p. (In Russ.).
8. Krivoshipnopolzunnyi mekhanizm s dvoinym polzunom [Crankslider mechanism with double slider]. Utility model patent 2010128671/02 РФ, МПК F16H 21/16(2006.01). Byulleten’ izobretenii. 2011, no. 7. (In Russ.).
9. Artobolevskii I.I. Teoriya mekhanizmov i mashin: Uchebnoe posobie dlya studentov vuzov [Theory of mechanisms and machines. University manual]. Мoscow: Mashinostroenie, 1996, 592 p. (In Russ.).
10. Dvornikov L.T., Gudimova L.N. Development of methods structural analysis of flat complex rod kinematic chains. In: X Int. Conf. on the Theory of Machines and Mechanisms. Technical University of Liberec, department of textile machine design, September 24, 2008. Liberec, Czech Republic, pp. 205–212.
11. Davitashvili N., Demetrasze L., Kapanadze L., Kapanadze N. Dynamic analysis of runners driving hinged mechanisms with two degrees of freedom of loop-forming elements of warp-knitting machines. In: X Int. Conf. on the Theory of Machines and Mechanisms. Technical University of Liberec, department of textile machine design, September 24, 2008. Liberec, Czech Republic, pp. 177–185.
12. Dumitru Mihaescu, Florina-Liliana Buzescu. Study on dynamic behavior of yarns wound on rotating circular disks. In: X Int. Conf. on the Theory of Machines and Mechanisms. Technical University of Liberec, department of textile machine design, September 24, 2008. Liberec, Czech Republic, pp. 399–406.
13. Vavrincikova Viola. Prispevok k dynamickemu rieseniu mechanizmu pre orientaciu. In: X Int. Conf. on the Theory of Machines and Mechanisms. Technical University of Liberec, department of textile machine design, September 24, 2008. Liberec, Czech Republic, pp. 685–692. (In Czech.).
14. Rudolf Vrzala, Iva Petrikova. Mechanika prenosu pohybu celnimi stenami trecich kotoucu s rovnobeznymi osami. In: X Int. Conf. on the Theory of Machines and Mechanisms. Technical University of Liberec, department of textile machine design, September 24, 2008. Liberec, Czech Republic, pp. 703–708. (In Czech.).
15. Nielsen J., Roth B. On the kinematic analysis of robotic mechanisms. The International Journal of Robotics Research. 1999, vol. 18 (12), pp. 1147–1160.
16. Ravani B., Roth B. Mappings of spatial kinematics. J. Mech. Des. 1984, vol. 106 (3), pp. 341–347.
17. Chew M., Shen N.T., Issa G.F. Kinematic structural synthesis of mechanisms using knowledge-based systems. J. Mech. Des. 1995, vol. 117 (1), pp. 96–103.
18. Kong X., Gosselin C.M. Type Synthesis of Parallel Mechanisms. Berlin, Heidelberg: Springer, 2007, 272 p.
19. Janabi-Sharif F., Shchokin B. A rotary parallel manipulator: Mode ling and workspace analysis. In: Proc. of the IEEE Int. Conf. on Robotics and Automation (ICRA). New Orleans, LA, 2004, pp. 3671–3677.
20. Dvornikov L.T. On kinematic solvability of flat four-link Assur group of the fourth class by graph-analytical method. Izv. vuz. Mashinostroenie. 2004, no. 12, pp. 9–15. (In Russ.).
Review
For citations:
Bychkov I.V., Dvornikov L.T., Zhukov I.A. KINEMATICS OF METALLURGICAL CUTTERS WITH PARALLEL BLADES. Izvestiya. Ferrous Metallurgy. 2019;62(4):308-314. (In Russ.) https://doi.org/10.17073/0368-0797-2019-4-308-314