Forecasting of the Possibility of Fragile Destruction Top of Cutting Blade of a Thread Forming Tool

Michael F. Selemenev; Alexander S. Tarapanov; Larisa Yu. Frolenkova; Alexander D. Novikov; Egor A. Prasolov

doi:10.4028/www.scientific.net/MSF.1037.349

Paper Titles

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Experimental and Computational Method for Determining Temperature Stresses in the Welding of Structures Made of Carbon and High-Alloy Structural Steels
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Forecasting of the Possibility of Fragile Destruction Top of Cutting Blade of a Thread Forming Tool
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Experimental Studies of Deformation and Temperature Processes Mandrelling in the Deform-3D System
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Forecasting of the Possibility of Fragile Destruction Top of Cutting Blade of a Thread Forming Tool

Abstract:

A model of the magnitude of the stresses of the tip of the cutting blades of a thread-forming tool based on the theory of a homogeneous body is proposed. A model of second-order materials is considered. A description of the stress state is given using two stress tensors independent of each other.

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Materials Science Forum (Volume 1037)

Pages:

349-356

DOI:

https://doi.org/10.4028/www.scientific.net/MSF.1037.349

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Online since:

July 2021

Authors:

Michael F. Selemenev*, Alexander S. Tarapanov, Larisa Yu. Frolenkova, Alexander D. Novikov, Egor A. Prasolov

Keywords:

Cutting Blade, Tension, Thread Forming Tool, Threading

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References

[1] Povstenko, Yu. Z., Nonlocal and gradient theory of elasticity and their application to the description of imperfections in solids, Mat. methods that fiz.-fur. Fields, T. 46, No. 2 (2003) 136-146.

Google Scholar

[2] Shorkin V.S. Features of elasticity of surface layers of solids, Materials of the international scientific symposium on the problems of mechanics of deformable bodies, dedicated to the ninetieth anniversary of the birth of A.A. Ilyushin (Moscow, January 22 - 23, 2001). M .: Publishing house Mosk. University, 2001, 453 - 454.

Google Scholar

[3] Povstenko Yu. V. Mechanics of inhomogeneous structures, 3 All-Union conference: Abstracts. report (Lviv, September 17-19, 1991). P. 253.

Google Scholar

[4] Shorkin VS, Trufanova TV Interaction of the body and its surface, Bulletin of TulGU, Series Topical issues of mechanics,. T.1. V. 1 (2005) 202 - 209.

Google Scholar

[5] Shorkin VS Stress-strain state in the vicinity of the stress concentrator. Applied problems of strength and plasticity. V. 54.P (1996) 222 - 227.

Google Scholar

[6] Truesdell K. An initial course in rational mechanics of continuous media. Moscow: Mir, 1975, 592 p.

Google Scholar

[7] Bourbaki N. Set theory. Moscow: Mir, 1965, 436 p.

Google Scholar

[8] Aleksandrov PS Introduction to the general theory of sets and functions. M. – L .: OGIZ, 1948, 412 p.

Google Scholar

[9] Dyakonov EG Energetic spaces and their applications. Moscow State University, 2001, 206 p.

Google Scholar

[10] Novikov S. P., Taimanov I. A. Modern geometric structures and fields. M .: MTsNMO, 2005.- 584 p.

Google Scholar

[11] Shorkin VS Consequence of the Ostrogradsky theorem // Izvestiya TulGU, Series Mathematics. Mechanics. Informatics,. Maths. Vol.8. V. 1. (2002) 135 - 141.

Google Scholar

[12] Selemenev M. F., Frolenkova L. Yu,.Tarapanov A. S., Novikov A.D. Prediction of the stability of nanocoatings of tool working surfaces // MATPR-D-20-04797.

DOI: 10.1016/j.matpr.2020.08.239

Google Scholar