Amit Chauhan

ORCID: 0000-0001-9452-1234
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About
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Research Areas
  • Additive Manufacturing Materials and Processes
  • Trace Elements in Health
  • Additive Manufacturing and 3D Printing Technologies
  • Heavy Metal Exposure and Toxicity
  • Alzheimer's disease research and treatments
  • Fractional Differential Equations Solutions
  • Titanium Alloys Microstructure and Properties
  • Numerical methods in engineering
  • High Entropy Alloys Studies
  • Nonlinear Waves and Solitons
  • Catalysis and Hydrodesulfurization Studies
  • Differential Equations and Numerical Methods
  • Advanced Numerical Analysis Techniques
  • Biodiesel Production and Applications
  • Industrial Automation and Control Systems
  • Neuroinflammation and Neurodegeneration Mechanisms
  • Erosion and Abrasive Machining
  • Distributed and Parallel Computing Systems
  • Crime, Illicit Activities, and Governance
  • Mechanics and Biomechanics Studies
  • Advanced Numerical Methods in Computational Mathematics
  • Mathematical Analysis and Transform Methods
  • Imbalanced Data Classification Techniques
  • Historical Astronomy and Related Studies
  • Heat Transfer and Numerical Methods

Motilal Nehru National Institute of Technology
2019-2025

Parul University
2024-2025

Indira Gandhi Centre for Atomic Research
2024

Christ University
2023

Indian Institute of Toxicology Research
2015-2022

Graphic Era University
2020-2022

ABES Engineering College
2022

KM Shah Dental College and Hospital
2022

Institute of Management Technology
2022

Amity University
2017

The acoustic behaviour of a classroom is vital for an effective teaching-learning process. present work aims to experimentally determine the performance typical classroom. full-scale experiment was conducted at Seminar Hall, Department Applied Mechanics, MNNIT Allahabad, Prayagraj, using method with limited resource requirements. Hall divided into four planes by threads, and sound pressure level (SPL) measured 30 coordinates in each plane specified source location. Data were collected from...

10.24425/aoa.2025.153655 article EN cc-by Archives of Acoustics 2025-01-09

Abstract Direct Metal Laser Sintered (DMLSed) titanium grade 5 alloy (Ti-6Al-4V alloy) is one of the widely used 3D Printed in structural aerospace components. In present work, effect laser sintering on microstructure and mechanical corrosion behavior DMLSed Ti-6Al-4V has been studied. The samples were printed by varying power scan speed over a wide range, parameter at time. fabricated predominantly showed martensitic structure, which governs overall performance alloy. mechanism laths...

10.1007/s11665-024-09935-0 article EN cc-by Journal of Materials Engineering and Performance 2024-08-23

10.1007/s12008-023-01234-7 article EN International Journal on Interactive Design and Manufacturing (IJIDeM) 2023-02-20

Purpose A collocation technique based on re-defined quintic B-splines over Crank-Nicolson is presented to solve the Fisher's type equation. We take three cases of aforesaid The stability analysis and rate convergence are also done. Design/methodology/approach which used for space integration. Taylor series expansion applied linearization nonlinear terms. discretization problem gives up linear system equations. Gaussian elimination method these systems. Findings Three examples taken analysis....

10.1108/mmms-09-2019-0166 article EN Multidiscipline Modeling in Materials and Structures 2020-04-03

In this paper, we present a Crank-Nicolson collocation method based on modified Quintic B-splines for parabolic PDEs. The time-dependent convection–diffusion equation (CDE) and Burgers' are considered. integration of the problem is handled by using quintic B-spline, over (C-N) scheme, in space. terms discretized FDM. efficiency as well accuracy checked through six numerical examples. approximate results presented compared with known exact other solutions. Von Neumann stability also performed.

10.1016/j.asej.2020.08.028 article EN cc-by-nc-nd Ain Shams Engineering Journal 2020-12-04

The collocation method, leveraging wavelet-based techniques, provides a robust numerical framework for solving partial differential equations (PDEs) with improved accuracy, efficiency, and adaptability. By utilizing compactly supported Daubechies scaling functions, this method ensures key mathematical properties such as orthogonality, compact support, vanishing moments, facilitating high-accuracy approximations minimal computational overhead. Wavelet methods excel in handling both linear...

10.29121/shodhkosh.v5.i5.2024.3079 article EN ShodhKosh Journal of Visual and Performing Arts 2024-05-31

We present a novel method for error control and adaptive strategies in finite element discretizations optimization problems governed by partial differential equations. Utilizing the Lagrangian formalism, objective is to identify stationary points of first-order necessary optimality conditions. Mesh adaptation guided residual-based posteriori estimates derived through duality principles, enabling any specified physical quantity interest. A distinctive aspect this natural alignment...

10.29121/shodhkosh.v5.i5.2024.3910 article EN ShodhKosh Journal of Visual and Performing Arts 2024-05-31
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