Dear Students,
I am providing you total 111 different topics to write one term paper each.
➢ You should write 5-6 pages term paper (Typed A4, Font 12, single or double column) of theory for the topic,
explaining the given topic in details along with some relevant examples.
➢ You should develop a Power Point Presentation of given topic of around 8- 10 slides explaining the given topic and
Examples.
➢ You have two months to write the paper and develop Power Point Presentation of given topic.
Deadline: 1 Jan 2022
➢ Submit your theory paper and PPT, writing your correct Name and Roll Number to Google Class.
Format For Term paper:
Title Page
The title page should contain the:
1. Name(s) of the author
2. Name and position of the mentor
3. Name of the program or course in which the term paper was written.
4. Department.
5. Contact information of both author and mentor.
6. Date of completion
Term paper Organisation:
Term paper organisation must be similar to the organisation of standard research paper with following sections Use
IEEE research paper Format for writing term paper.
1. Title of the Term paper
2. Abstract
3. Introduction
4. Manuscript Body
5. Conclusion
6. Reference
Each section is further explained below:
Title of the Term paper:
It should provide reader the name of topic on which you are writing the term paper.
Abstract
The abstract should be less than 150 words. It should indicate the:
1. topic to be investigated.
2. purpose of the study
3. methodology employed to study topic
4. major deductions
5. interpretations and implications of the study
Introduction
The introduction should provide the reader with all the background information needed to understand the paper. The author
should explain key terms, give historical information on the topic studied, and cite other studies that have obtained relevant
results.
Manuscript Body
This section contains the “core” of the paper. Ideally, it should be broken down into further sections such as core theory
behind topic, mathematical background if any, literature review, or related study, your understanding of topic, and
discussion. The author should use his or her discretion in dividing the body in the most natural way.
Conclusion
Your interpretations and implications of the studied topic
References
The references page should acknowledge all the resources used for obtaining information. The resource should be cited
according to IEEE citation format. Examples of citations can be found on the author guidelines and resources found at
IEEE author center website.
https://ieeeauthorcenter.ieee.org/wp-content/uploads/IEEE-Reference-Guide.pdf
Developed Power Point Presentation for the given topic should contain around 8- 10 slides, explaining the given topic and
introducing some relevant examples aiding explanation.
S.
No.
Roll no.
1
2
3
4
5
6
20116001
20116002
20116003
20116004
20116005
20116006
7
20116007 Aditya Singh
AMIT KUMAR
20116009 MAHANT
20116011 Angajala.Sai Prassanna
20116012 Anil
20116013 Arjit Aryan
20116014 ARVIND KUMAR
20116015 Aryaman Singh
20116016 Ashif Raza
20116017 Badal jaiswal
20116018 Ganesh Bhukya
20116020 Bhupendra Singh
20116021 Bhupesh Kumar Gwal
20116022 Chanchal Dewangan
20116023 Chanchal Thakur
8
9
10
11
12
13
14
15
16
17
18
19
20
Name of Student
Aanchal Sharma
Abhay Upadhyay
Abhimanyu kumar
Abhishek Kumar
ABHISHEK MODAK
Parameshwar Ade
Allocated Topic for Term Paper M Marks 10
Filter characteristics of LTI systems analysis using Transfer Function
Fourier series representation of periodic CT signals and Discrete Spectrum
Analyzing continuous time systems using Laplace Transformation
Analyzing discrete time systems using Z-transforms
Basic signal operations for CT and DT Signals
Butterfly Structure for DIT FFT implementation for 32 point DFT
Complex number representation in rectangular and polar form, and their
relations
Fourier Transform representation of aperiodic CT and Continuous Fourier
Spectrum
Continuous time LTI Systems and their Properties
Continuous systems modeling using integro-differential equations
Continuous Time System response to elementary Signals
Convolution in CT domain, Convolution computation using different Methods
Convolution in DT domain, Convolution computation using different Methods
Fourier series representation of CT signals and Discrete Fourier Spectrum
Discrete LTI systems and their Properties
Discrete systems modeling using difference equations
Discrete Time System response to elementary Signals
Divide and Rule for FFT with different Radix
DTFS for Periodic Discrete Time signals
DTFT for aperiodic Discrete Time signals
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
20116024 Sadhvika chaparla
manoj kumar
20116025 chodavarapu
20116026 David Choudhary
20116027 Deepakkumar
20116028 Deepshikha Sharma
Devalla udaya durga
20116029 purna abhiram
20116030 Dinsha Jaiswal
DIVYANSH
20116031 SHARMA
20116032 vineeth kumar Engili
20116033 Gajendra Kumar Tarak
20116034 Garima Singh
Gattey Shanmukha
Venkata Durga Surya
20116035 Prakash
20116036 Gaurav Ware
20116037 Geddada Chandrika
GEDDAM UDAY
20116038 KIRAN
20116039 Genendra kumar Soni
20116040 Gopal Katankar
20116041 Raj kumar Gowrisetti
Kedhar phanindra
20116042 sai.Gurram
Elementary continuous time and discrete time signals
Taxonomy of FFT Algorithms using periodicity and symetric properties of
DFT
FFT DIF, with complete implementation for 32 point DFT
FFT DIT, with complete implementation for 32 point DFT
Fourier transform analysis and synthesis of continuous time aperiodic signals
Fourier analysis of continuous time systems and frequency response
Fourier transform analysis and synthesis of discrete time signals
Fourier transform of Periodic Signals and its relation with FS
Fourier Transformation representation of aperiodic signals,
Fourier transforms repersentation of power signals
Frequency response of continuous time LTI systems,
Frequency response of discrete time LTI
Frequency Response of LTI Systems using Laplace transformation
Hilbert transforms
Ideal Filters and their realization
Impulse response in time domain for CT system and its calculation
Inverse Laplace transforms and its application in finding system response
Inverse Z-transforms and its application in finding system response
Laplace transforms of common signals elementary signals
HITENDER SINGH
CHANDRAKAR
Hitesh
Ishan Nayak
Chaitali jadhav
Kancharla Sai Harini
Karimikonda Venkata
Sai Harsha Vardhan
40
41
42
43
44
20116043
20116044
20116045
20116046
20116047
45
20116048
46
20116049 Ketan Rambhau Puyad
47
48
49
50
51
52
53
54
55
56
57
58
20116050 Khageshwar Singh
Murali Krishna
20116051 kolagani
20116052 Rajesh Komaravalli
20116053 karthiksai.komatineni
20116054 Koragana Suresh
20116055 Kritagya Chouhan
20116056 Kuldeep Sahu
20116057 kuldeep sahu
20116058 Kushal Varma
20116059 Kaushik Prahaladh
20116061 Md Nehal
20116062 Meduru Sarath
59
20116063 Mohit Kumar
Manual calculation of 4 point and 8 point DFT
Mutual exclusive classification of signals and their examples
N point DFT and Its properties
Properties of CTFS and its application in determining frequency response
Properties of CTFT, and its application in determining frequency response
Properties of DTFS and its application in determining frequency response
Properties of DTFT and its application in determining frequency response
Properties of Laplace transforms and its application in determining system
response
Properties of Z-transforms and its application in determining system response
Relation between Z and Laplace Transform
System Properties and classification of System,
Transmission of signals through LTI systems, synthesis and analysis
Z-transforms of common sequences and their application to get closed form
Filter characteristics of LTI systems analysis using Transfer Function
Fourier series representation of periodic CT signals and Discrete Spectrum
Analyzing continuous time systems using Laplace Transformation
Analyzing discrete time systems using Z-transforms
Basic signal operations for CT and DT Signals
Butterfly Structure for DIT FFT implementation for 32 point DFT
Complex number representation in rectangular and polar form, and their
relation
60
61
62
20116064 Mudu Suresh
20116066 Rohitha Ravindra Myla
20116067 Nikhilesh Agrawal
63
64
65
66
67
68
69
70
71
72
73
20116068
20116069
20116070
20116071
20116072
20116073
20116074
20116077
20116078
20116079
20116080
Omshankar Dubey
P NAVEEN KUMAR
paladugu Sagar
Palarapu Nikhil
Paras Leela
Potta vinay
Pramil Kesarwani
Pratham Gupta
Prerak Jha
Purvi Ghidora
Pushkar Patel
74
75
76
77
78
79
80
81
20116081
20116082
20116083
20116084
20116085
20116086
20116087
20116088
Rahul Singh
Rajasi Pandey
Ram pravesh
Rangabhatla Sriteja
Reddi Keerthi
Rishabh Verma
Rohan lautre
sameer rajesh sonwane
Fourier Transform representation of aperiodic CT and Continuous Fourier
Spectrum
Continuous time LTI Systems and their Properties
Continuous systems modeling using integro-differential equations
Continuous Time System response to elementary Signals
Convolution in CT domain, Convolution computation using different Methods
Convolution in DT domain, Convolution computation using different Methods
Fourier series representation of CT signals and Discrete Fourier Spectrum
Discrete LTI systems and their Properties
Discrete systems modeling using difference equations
Discrete Time System response to elementary Signals
Divide and Rule FFT with different Radix
DTFS for Periodic Discrete Time signals
DTFT for aperiodic Discrete Time signals
Elementary continuous time and discrete time signals
Taxonomy of FFT Algorithms using periodicity and symetric properties of
DFT
FFT DIF, with complete implementation for 32 point DFT
FFT DIT, with complete implementation for 32 point DFT
Fourier transform analysis and synthesis of continuous time aperiodic signals
Fourier analysis of continuous time systems and frequency response
Fourier transform analysis and synthesis of discrete time signals
Fourier transform of Periodic Signals and its relation with FS
Fourier Transformation representation of aperiodic signals,
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
20116089 SAMEER TRIVEDI
SAMYAK BHUPATI
20116090 MESHRAM
SANSKAR SUSHIL
20116091 KUMAR THENGARE
20116092 Sarthak Kumar Masta
20116093 Shalini Kashyap
20116094 Shivang Gupta
20116095 Shubham Sahu
20116096 SIDDHARTH PATIL
20116097 Smita Prajapati
20116098 Sridhara Phani Vaidik
20116099 Sujoy Banerjee
20116100 Surabhi Gupta
20116101 Tanvi khedkar
20116102 BHARGAV THOTA
ANUSHKA
20116103 TRIBHUWAN
20116104 TRIPTI BANJARE
20116105 Utkarsh Maurya
20116106 Vardaan Agrawal
V. Surya prakash
20116107 Yadav
20116108 Vinayak Tiwari
Fourier transforms representation of power signals
Frequency response of continuous time LTI systems,
Frequency response of discrete time LTI
Frequency Response of LTI Systems using Laplace transformation
Hilbert transforms
Ideal Filters and their realization
Impulse response in time domain for CT system and its calculation
Inverse Laplace transforms and its application in finding system response
Inverse Z-transforms and its application in finding system response
Laplace transforms of common signals elementary signals
Manual calculation of 4 point and 8 point DFT
Mutual exclusive classification of signals and their examples
N point DFT and Its properties
Properties of CTFS and its application in determining frequency response
Properties of CTFT, and its application in determining frequency response
Properties of DTFS and its application in determining frequency response
Properties of DTFT and its application in determining frequency response
Properties of Laplace transforms and its application in determining system
response
Properties of Z-transforms and its application in determining system response
Relation between Z and Laplace Transform
102
103
104
105
106
107
108
109
110
20116109 Vivek Sharma
20116110 Yadavelly Dharmendra
20116111 Yash Sukhadeve
20116901 ADITYA DHOTE
20116902 ALKA SINHA
20116903 ARKITA DAM
20116904 MANSI DUBEY
20116905 PALAK SINGH
20116906 PALASH AGRAWAL
111 20116907
RAPA VENKATA SAI
KAUSHIK
System Properties and classification of System,
Transmission of signals through LTI systems, synthesis and analysis
Z-transforms of common sequences and their application to get closed form
Filter characteristics of LTI systems analysis using Transfer Function
Fourier series representation of periodic CT signals and Discrete Spectrum
Analyzing continuous time systems using Laplace Transformation
Frequency Response of LTI Systems using Laplace transformation
Hilbert transforms
Ideal Filters and their realization
Impulse response in time domain for CT system and its calculation
➢ You have two months to write the term paper and develop Power Point Presentation of allocated topic.
➢ Submit your theory paper and PPT, writing your correct Name and Roll Number to Google Class.
➢ Contact me personally through mail in case of any confusion or clarification
Dr. Ajay Singh Raghuvanshi,
Head of Department,
Subject Coordinator 3rd Sem ECE, Signals and Systems.
Dept of Electronics and Communication
Email: asraghuvanshi.etc@nitrr.ac.in
Contact: +91 7587744881