Systematic Model Generation for Shear Stress using Elementary Mathematical Equation
Yatharth Joshi1, Yuvraj Joshi2, Gagan Bansal3, Jasmeet Kalra4
1Yatharth Joshi, M. Tech Scholar, Graphic Era deemed to be University, Dehradun, India.
2Yuvraj Joshi, M. Tech Scholar, Graphic Era deemed to be University, Dehradun, India.
3Gagan Bansal, Assistant Professor, Department of Mechanical Engineering, Graphic Era deemed to be University, Dehradun, India.
4Jasmeet Kalra, Assistant Professor, Department of Mechanical Engineering, Graphic Era Hill University, Dehradun, India.
Manuscript received on 15 June 2019 | Revised Manuscript received on 25 June 2019 | Manuscript Published on 02 July 2019 | PP: 27-36 | Volume-8 Issue-4S, April 2019 | Retrieval Number: D10070484S19/19©BEIESP | DOI: 10.35940/ijeat.D1007.0484S19
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© The Authors. Blue Eyes Intelligence Engineering and Sciences Publication (BEIESP). This is an open access article under the CC-BY-NC-ND license (http://creativecommons.org/licenses/by-nc-nd/4.0/)
Abstract: In engineering mechanics we deal with the forces, tensions, deflections, stresses, etc. acting on a system in various directions. There are basically of two types of stresses i.e. normal stresses and shear stresses. Normal stresses further can be compressive or tensile. Also from these elementary stresses we derive other stresses such as bending, torsion, their combinations etc. In the current research model of shear stress we will develop that shear stresses are actually nothing but the combination of normal stresses acting on different directions and generations. We will look on various ‘generations’ of stresses acting in different directions due to shear forces. As through algebraic mathematics, any function can be represented by any polynomial equation which may be in the form of any finite or infinite series, similarly in this shear stress model we will further derive an equation in which shear stress can be represented as an infinite series of compressive and tensile stresses.
Keywords: Normal Stress, Direct Stress, Shear Stress, Strength of Material, Engineering Mechanics, Mechanical.
Scope of the Article: Materials Engineering