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Reviewers Details




Sl No
Name
Affiliation
Research Specialization
Address
1
Chandra Sekhar Kolli
Associate Professor
1. Predictive Analytics 2. Privacy-Preserving Techniques 3. Machine Learning 4. Deep Learning
Bhimavaram,Andhra Pradesh,India
2
ARUN PRASAD M
ASSOCIATE PROFESSOR
METAL FORMING PROCESS,INCREMENTAL SHEET METAL FORMING,OPTIMIZATION
Trichy,Tamil Nadu,India
3
Zaibudeen A W
Faculty
Nanofluid, Magnetic nanoparticle, Gold Nanoparticle, Self-Assembly, Intermolecular interactions, Evaporation induced pattern formation, Polymer and Polyelectrolyte.
Tadepaligudem,Andhra Pradesh,India
4
Abhijit Biswas
Industry and Education
Stock price movements, Forecasting, Data Analytics, Business Intelligence, Machine Learning, Econometric modelling, Financial and Risk Management, Behavioral Investment in Securities Market
Naihati,West Bengal,India
5
Dr.K.Thamarai Selvi
Assistant Professor
Human Resource Management, Marketing, Entrepreneurship Development, Women Empowerment, Skill based training for rural and urban development.
Coimbatore,Tamil Nadu,India
6
S.GUNASEKARAN
Assistant Professor-Senior Grade
English Literature, American Literature, African Literature, Canadian Literature, Indian Writing in English and English Language Teaching,
Trichirappalli,Andhra Pradesh,India
7
Prakash Chand Thakur
Associate Professor &HOD Department of Mathematics
Research Area is Applied Mathematics (Integral Equations and Solid Mechanics) Integral Equation studies as The integral transforms are suitable in mathematical and physical application. Integral transforms are extremely effective mathematical methods for addressing a wide range of complex issues in science and engineering, including issues with population growth, heat conduction, motion of particles under gravity, vibration of beams, and radioactive decay. The solution of various engineering and scientific problems can be easily determined by representing these problems in integral equations. There are numerous analytical and numerical methods available for solving various types of integral equations. Different engineering and scientific issues can be represented as integral equations, which make it simple to find the solution. In Solid Mechanics studied as Various branches of mathematics such as mechanics, algebra, calculus, differential equations and statistics etc. play an important role in the field of engineering and sciences. Mechanics is the oldest branch of engineering and sciences which deals with the behaviour of fluids and solids under the action of mechanical disturbances. Solid Mechanics is the branch of continuum mechanics that uses physical laws, mathematical techniques and computer algorithms to study the behaviour of solid materials specially their motion and deformation under the action of external forces, temperature changes, functional displacements, phase changes and other external and internal agents. In continuum mechanics, we study the system which have properties defined at all points in space. Several materials influenced by natural phenomina of solid mechanics. The vibrations in materials or structures are significant for practical applications in navigation, geophysics aerospace etc. In these applications cylindrical and spherical structures are repeatedly used. A material body have infnite number of minute particles packed in its dimensions to occupy space well, due to intramolecular forces. The material body is said to be continuum material body if it contains large number of particles so that the distance between two adjacent particles is negligibly in contrast to the aspect of the material body. We shall assume that the continuum hypothesis is valid if no gap has been noticed between the adjacent particles of the material body i.e., there exists a one to one correspondence between the geometrical points. Therefore, mechanics deals with the mechanical behaviour and kinematic of continuous matter is recognized as continuum mechanics.
SHIMLA,Himachal Pradesh,India
8
Prakash Chand Thakur
Teaching
Research Area is Applied Mathematics (Integral Equations and Solid Mechanics) Integral Equation studies as The integral transforms are suitable in mathematical and physical application. Integral transforms are extremely effective mathematical methods for addressing a wide range of complex issues in science and engineering, including issues with population growth, heat conduction, motion of particles under gravity, vibration of beams, and radioactive decay. The solution of various engineering and scientific problems can be easily determined by representing these problems in integral equations. There are numerous analytical and numerical methods available for solving various types of integral equations. Different engineering and scientific issues can be represented as integral equations, which make it simple to find the solution. In Solid Mechanics studied as Various branches of mathematics such as mechanics, algebra, calculus, differential equations and statistics etc. play an important role in the field of engineering and sciences. Mechanics is the oldest branch of engineering and sciences which deals with the behaviour of fluids and solids under the action of mechanical disturbances. Solid Mechanics is the branch of continuum mechanics that uses physical laws, mathematical techniques and computer algorithms to study the behaviour of solid materials specially their motion and deformation under the action of external forces, temperature changes, functional displacements, phase changes and other external and internal agents. In continuum mechanics, we study the system which have properties defined at all points in space. Several materials influenced by natural phenomina of solid mechanics. The vibrations in materials or structures are significant for practical applications in navigation, geophysics aerospace etc. In these applications cylindrical and spherical structures are repeatedly used. A material body have infnite number of minute particles packed in its dimensions to occupy space well, due to intramolecular forces. The material body is said to be continuum material body if it contains large number of particles so that the distance between two adjacent particles is negligibly in contrast to the aspect of the material body. We shall assume that the continuum hypothesis is valid if no gap has been noticed between the adjacent particles of the material body i.e., there exists a one to one correspondence between the geometrical points. Therefore, mechanics deals with the mechanical behaviour and kinematic of continuous matter is recognized as continuum mechanics.
SHIMLA,Himachal Pradesh,India
9
Dr Kotthireddy MallaReddy
Associate Professor
Language, Literatue, Culture, Heritage, Education, Language Technology etc.
Karimnagar,Andhra Pradesh,India
10
Gitanjali Mate
Associate PRofessor
Image processing health science biomedical handwriting analysis
PUNE,Maharashtra,India
11
DHAVA Srinivas Reddy
Professor
Mobile Ad Hoc Networks,Cloud Computing,Reinforcement Learning, Meta Heuristic https://scholar.google.co.in/citations?user=f33M1OUAAAAJ&hl=en
karimnagar,Andhra Pradesh,India
12
BAPUJI VALABOJU
Professor
Reinforcement Learning & AI Security Meta-Heuristics, vulnerability attacks https://scholar.google.co.in/citations?user=CC4GukQAAAAJ&hl=en
HANUMAKONDA,Andhra Pradesh,India
13
RAJEEV KUMAR SHARMA
Professor
English literature, English language teaching, communication skills, Indian English literature, use of technology in language teaching
Bhopal,Madhya Pradesh,India
14
RAJEEV KUMAR SHARMA
Professor
English literature, English language teaching, communication skills, Indian English literature, use of technology in language teaching
Bhopal,Madhya Pradesh,India
15
Vikram Patalbansi
Deputy Director / Associate Professor
https://scholar.google.com/citations?hl=en&user=YRZqakQAAAAJ The above link mentioned all my published research article
Mumbai,Maharashtra,India
16
DEEPTHI V
PERIODONTIST
dentistry,implants
KANNUR,Kerala,India
17
Tharun Mothukuri
Sr. Engineer
Big Data, Hadoop, Infrastructure, Performance Optimization, Artificial Intelligence, Generative AI, Real-time use cases, Batch and Analytical use cases, Cloud, Containers, Kubernetes, Docker, Ecosystem, AWS, Google Cloud
Phoenix,Arizona,United States
18
Muhammad Kamran Khan
Academia/University
Artificial Intelligence in Digital Health (AI4DH), Automated Planning and Scheduling, Knowledge Representation and Reasoning, Cloud Computing, Combinatorial Optimization, Answer Set Programming, Low Power Wide Area Network technologies (NB-IoT, Sigfox, LoRa), Futuristic intelligence using Internet of Things (IoT) based Wireless Personal Area Networks, Computer Aided Simulations for Wireless Networks
Rawalpindi,Islamabad,Pakistan
19
ASIF AHMAD GANIE
Scholar
1.The Harvesting of Rainwater for Multistorized Residential Buildings As an Efficient Water Supply in Srinagar. 2.An experimental study on strength and self healing characteristics of a bacterial concrete. 3.Research on GGBS and Fly ash.
Tral,Jammu and Kashmir,India
20
Satish M Silaskar
service (Professor)
Value Engineering for Sustainability The manufacturing enterprises are consistently practicing to innovate and improve the design of product and process operations for sustainability and cost effectiveness. This product sustainability and cost effectiveness aspects can be achieved by investigating the specific product by value engineering for enhancing the productivity. This will help to maintain their margin and competitive advantage of the product. In today’s competitive era, the manufacturing enterprises can succeed through redesign and process engineering. One of the main reasons behind the stagnation of the any product in a dynamic marketplace is the old and rigid design, inefficient and costly processes.
Thane ,Maharashtra,India