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List of M. Sc. Applied Physics Students of Last Five Academic Years
Name of the Student | Academic Year | Thesis Title |
Mr. Vishishth Tiwari | 2023-2025 | Currently in III Sem |
Mr. Akash Sunaniya | 2022-2024 | Indigenous Design Fabrication and Characterization of Red Dot Gun Sight for Defence Application |
Ms. Dakshta Mandloi | 2021-2023 | Studies on the Electronic and Response Properties of Confined Hydrogen Atom |
Ms. Princy Trivedi | 2021-2023 | Automation of pizoe based nadi parikshan device |
Ms. Punam Bhushan | 2021-2023 | Piezoelectric nanogenerator using biomass waste |
Ms. Pallavi Soni | 2020-2022 | Synthesis of lead-free flexible composite film ........... for driving low power electric device |
Ms. Priti Wanode | 2020-2022 | Design and development of structured illumination technique for surface morphology |
Ms. Manasvi Shroti | 2020-2022 | Comparative analysis of FSO link …….. turbulence |
Priyanka Kashikar | 2019-2021 | study of optical tweezers for nanomaterial characterization |
Tanish Kaur | 2019-2021 | Study of modulation based thickness measurement device |
Ajay Vishwakarma | 2018-2020 | |
Gourang Vani | 2018-2020 | Study of aerosol assisted CVD grown thin film transistor |
Shweta Tiwati | 2018-2020 | Review of Graphene Thin films : An emerging material for cutting Edge Technology |
Shikha Jain | 2018-2020 | Study on current trends in optical coherence tomography |
Shweta Indra | 2018-2020 | A preliminary study on Ion emission from intense, femtosecond laser pulse interaction with thin foil |
Innovation & Startups
DEPARTMENTAL_INDUSTRIAL_VISIT_TO_BANK_NOTE_PRESS_DEWAS_ON 16 Dec_2023






AICTE Feedback Facility for Students & Faculty Link <Click Here>
Central India's First NABL Accredited Pump & Motor Testing Lab Centre of Pump Engineering (COPE) is established in SGSITS Indore as the “Centre of Excellence in Rotating Machines”. It facilitates for the testing of solar-based pumps, Monoset pumps, Submersible pumps, Openwell pumps, and 3-phase induction motors as per IS standards and MNRE guidelines. The COPE has world-class infrastructure for the research, testing, and development of rotating machines. It is also recognized by the National Accreditation Board for Testing and Calibration Laboratories (NABL) as per ISO/IEC 17025:2017.
COPE Flyer <View>
Infrastructure
- In the campus of SGSITS Indore, COPE has dedicated area for testing and research facilities for pump and three-phase induction motors.
- Pump testing setup up to 30 HP, 4 inch size outlet at 50Hz.
- Three-phase induction motor testing setup upto 30 HP at 50Hz.
- Solar Pump testing setup upto 10 HP as per MNRE guidelines as per IS-17429.
- COPE uses high-class accuracy and precision instruments for testing of motors and pumps.
- On the rooftop of laboratory solar PV panel mounting structure is available to facilitate real-time testing.
- It is also equipped with a solar array PV simulator of 15 KW from AMETEK.
- Solar Pumping System as per IS-17429.
- Monoset Pumps and Motor as per IS- 9079.
- Submersible Pumpset as per IS-8034 & IS-9283.
- Openwell Submersible Pump-set as per IS-14220 & IS-9283.
- Centrifugal Pump and Motor.
Dr. B. More – 7895903456
Dr. S. Sharma – 9425029100
Dr. P. Ganai – 8989006089
Pharmacy Council of India (PCI) Approval | ||
1. | Approval of Pharmacy Programs under PCI | Download File | PDF | 234KB | |
2. | Approval of Pharmacy Programs under PCI till 2025-2026 | Download File | PDF | 234KB | |
Institute Autonomy Status | ||
1. | Extension of SGSITS Autonomy upto 2024 | Download File | PDF | 102KB | |
AICTE Extension of Approval (EoA) 2025-26 | ||
1. | EoA Report SGSITS 2025-26(Engineering) | Download File | PDF | 220KB | |
AICTE Extension of Approval (EoA) 2024-25 | ||
1. | EoA Report SGSITS 2024-25(Engineering) | Download File | PDF | 220KB | |
AICTE Extension of Approval (EoA) 2023-24 | ||
1. | EoA Report SGSITS 2023-24(Engineering) | Download File | PDF | 220KB | |
AICTE Extension of Approval (EoA) 2022-23 | ||
1. | EoA Report SGSITS 2022-23(Engineering) | Download File | PDF | 234KB | |
2. | EoA Report SGSITS 2022-23 (Pharmacy) | Download File | PDF | 228KB | |
AICTE Extension of Approval (EoA) 2021-22 | ||
1. | EoA Report SGSITS 2021-22 (Engineering) | Download File | PDF | 234KB | |
2. | EoA Report SGSITS 2021-22 (Pharmacy) | Download File | PDF | 228KB | |
AICTE Extension of Approval (EoA) 2020-21 | ||
1. | Engineering/Technology | Download File | PDF | 301KB | |
2. | Pharmacy | Download File | PDF | 249KB | |
AICTE Extension of Approval for 2019-20 | ||
1. | Engineering/Technology | Download File | PDF | 275KB | |
2. | Pharmacy | Download File | PDF | 265KB | |
AICTE Extension of Approval for 2018-19 | ||
1. | Engineering/Technology | Download File | PDF | 298KB | |
2. | Pharmacy | Download File | PDF | 321KB | |
List of Approved Courses and Approved Intake <View>
AICTE Extensions of Approval OLD
<2017-18> <2016-17> <2015-16> <2014-15> <2013-14>
<2012-13> <2011-12> <2010-11> <2008-09> <2007-08>
<2006-07> <2005-06> <2003-04><2002-03>
Quistionaire Prepared by Dr J T ANDREWS, SGSITS, Indore (JTAndrews)
For the given vectors $ u = \myrvector{2 \\ -3 \\ 4 \\ 1} $ and $ v=\myrvector{-1 \\ 1 \\ -3 \\ 4} $, what is the second entry of $ 2u-3v $?
For the given vector $ u = \myrvector{-1 \\ 2 \\ -4} $, for which value of $r$ is the summation of the entries of vector $ r u $ is $ -6 $?
For the given vector $ u = \myrvector{-1 \\1 \\ -2} $, what is $ \norm{u} $?
For the given vector $ u = \myrvector{1 \\ -2 \\ 2 \\ 4} $, what is $ u \cdot u $?
For the given vectors $ u = \myrvector{1 \\ 2 \\ 3} $ and $ v = \myrvector{1 \\ 2 \\ -3} $, what is $ u \cdot v $?
Which of the following vector is perpendicular (orthogonal) to the vector $ \myrvector{-3 \\ 4} $?
For the given matrices $ M = \mymatrix{rrr}{1 & 0 & -2 \\ -2 & -1 & 3 \\ 0 & 1 & -2} $ and $ N = \mymatrix{rrr}{-1 & 3 & 2 \\ 0 & 2 & 1 \\ 4 & -1 & 0} $, what is the $ (2,3) $th entry of $ -2M + 3N $?
For the given matrices $ M = \mymatrix{rrr}{1 & 0 & -2 \\ -2 & -1 & 3 \\ 0 & 1 & -2} $ and $ N = \mymatrix{rrr}{-1 & 3 & 2 \\ 0 & 2 & 1 \\ 4 & -1 & 0} $, what is the $ (2,3) $th entry of $ N M $?
For the given matrices $ A = \mymatrix{rr}{1 & 0 \\ 2 & -1} $, what is $ A A^T $?
For the given matrices $ A = \mymatrix{rr}{1 & 0 \\ 2 & -1} $, what is $ A^T A $?
Best number system for digital computers is:
For a normalised wavefunction defined by $ \ket{\psi} =\frac{-i}{\sqrt{2}}\ket{0}-\frac{xx}{\sqrt{2}}\ket{1}$, find the value of $xx$?
If pure states are operated by Hadamard Gate, the result is
The X Gate,
Let $ \ket{\psi} =\alpha\ket{00}+\beta\ket{01}+\gamma\ket{10}+\delta\ket{11}$, if $|\alpha|^2+|\beta|^2+|\delta|^2=0$, the value of $\gamma$ is