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Integrated First Degree

B.E.(Biotechnology)
B.E.(Chemical)
B.E.(Civil)
B.E.(Computer Science)
B.E.(Electrical and Electronics)
B.E.(Electronics and Communication)
B.E.(Electronics and Instrumentation)
B.E.(Manufacturing Engineering)
B.E.(Mechanical)
B.Pharm.(Pharmacy)
M.Sc.(Biological Sciences)
M.Sc.(Chemistry)
M.Sc.(Economics)
M.Sc.(General Studies)
M.Sc.(Mathematics)
M.Sc.(Physics)
B.E. (Mathematics and Computing)

Higher Degree

MBA (Master of Business Administration in Business Analytics)
MBA (Master of Business Administration)
M.E.(Electrical with specialization in Power Electronics and Drives)
MBA (Master of Business Administration)
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M. E. Computer Science with Specialization in Information Security with B.Sc. input
M.E. (Mechanical with specialization in Thermal Engineering)
M.E. Chemical Engineering (with specialization in Petroleum Engineering)
M.E. Electronics & Control
M.E. M.Pharm
M.E.(Biotechnology)
M.E.(Chemical)
M.E.(Civil with specialization in Infrastructure Engineering and Management)
M.E.(Civil with specialization in Structural Engineering)
M.E.(Civil with specialization in Transportation Engineering)
M.E.(Communication Engineering)
M.E.(Computer Science)
M.E.(Design Engineering)
M.E.(Embedded Systems)
M.E.(Manufacturing Systems Engineering)
M.E.(Mechanical)
M.E.(Microelectronics)
M.E.(Sanitation Science, Technology and Management)
M.E.(Software Systems)
M.Pharm.(Pharmaceutical Chemistry)
M.Pharm.(Pharmaceutics)
M.Pharm.(Pharmacology)
M.Pharm.(Pharmacy)
M.Sc. General Studies – Communication and Media Studies Stream
Master in Public Health
MBA(Master of Business Administration In Business Analytics)

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Biological Sciences
Chemical Engineering
Chemistry
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Computer Science & Information Systems
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Prof. Gujji Murali Mohan Reddy

hyderabad Mathematics

Assistant Professor,
Department of Mathematics

Adaptive Finite Element Methods, Evolution Problems with Memory, Inverse problems, Method of Fundamental Solutions, PDEs with randomness, Parabolic interface Problems, Perspective 3-point Problem, Plant Biotechnology
Birla Institute of Technology & Science, Pilani
Hyderabad Campus
Jawahar Nagar, Kapra Mandal
Dist.-Medchal-500 078
Telangana, India
gmmreddy@hyderabad.bits-pilani.ac.in
+91 40 66303669

Other information

Professional Activities

  • Reviewer Duties
  • IEEE Transactions on Pattern Analysis and Machine Intelligence
  • Applied Numerical Mathematics, Elsevier
  • International journal of Computer Mathematics, Taylor & Francis
  • Inverse Problems in Science and Engineering, Taylor & Francis
  • Mathematical Reviews, American Mathematical Society
  • Computational & Applied Mathematics, Springer
  • Mathematical Problems in Engineering, Hindawi
 

     Other Activities

  • Member of Departmental Research Committee in the department of Mathematics of Chaitanya Bharathi Institute of Technology (CBIT), affiliated to Osmania University(2021-present)
  • Guest Editor for Early Stage Researchers' journal, Special Issue, 2019.  

Institutional Activities

  • Member of Departmental Research Committee (2020-present) 
  • FD 2021 Admission Duty 
  • Convener of International Conference on Computational Methods in Sciences and Engineering (CMSE-2022), April 22-24, Dept. of Mathematics, BITS-Pilani, Hyderabad Campus
  • Convocation Duty for 2021-2022 at BITS-Pilani, Hyderabad Campus
  • Registration Advisor for Ph.D. admissions at BITS-Pilani, Hyderabad Campus, First Semester 2022-2023 
  • Co-ordinator for the Third year Student-Faculty Council for the Second Semester 2021-22, First Semester 2022-23

Industrial Study Groups

  •  L. Resende, M. B. Rodrigues, B. L. D. Paula, R. D. L. Sterza, G. Valderramos, B. L. Carreira, F. R. Neto, L. B. Berlandi, W. Casaca, M. Souza, A. C. Filho, M. Colnago, C. Oishi, G. M. M. Reddy, E. X. Miqueles and J. A. Cuminato,Inpainting of corrupted projections, Brazilian Study Group with Industry, São Carlos, Brazil, 16-20 July 2018. 
  • J. A. Cuminato, C. S. B. Dias, A. L. Z. Lunkes, E. Miqueles, G. M. M. Reddy, M. Souza, J. Vieira and Michael Vynnycky, Divergent Beam Transform from a ∂-equation, Brazilian Study Group with Industry, São Carlos, Brazil, 10-14 July 2017.
  • A. Jaramillo, C. Lages, C. Oishi, D. Medeiros, D. Rodrigues, E. Falcetti, F. Villanueva, F. Sousa, G. Buscaglia, G. Marcondes, G. D. Paulo, G. M. M. Reddy, H. França, H. Checo, I. Palhares, J. Neyra, J. Evans, J. Ansoni, J. Cuminato, L. F. D. Souza, P. Aquino, R. Guiraldello, S. Sanchez and Vitor Pires, Improvement of a heat sink design, Brazilian Study Group with Industry, São Carlos, Brazil, 11-15 July 2016.
  • A. Marto, A. Takata, A. Gabriel, C. Lages, C. Oishi, F. Sousa, F. Profito, F. Neto, G. M. M. Reddy, G. Buscaglia, H. Gadelha, H. Silva, J. Evans, J. Cuminato, P. Milewski, R. Guiraldello, R. Larsson, R. Sampaio, R. Ausas, R. Palharini, S. Hussain, S. Jakobsson, S. Sanchez, V. Pires, V. Ruas and W. Ashraf, Process modelling of short fibre structural composites, Brazilian Study Group with Industry, São Carlos, Brazil, 08-11 September 2015.

Awards and Grants

  • 2022 MATRICS Grant, SERB, Govt. of India (Grant number-MTR/2022/000130)
  • 2022 Cooperative Research Project of Research Center for Biomedical Engineering:Japan (Grant number- 2038)
  • 2020 SRG Grant, SERB, Govt. of India (Grant number-SRG/2019/001973)
  • 2016 FAPESP Post Doctoral Fellowship, Brazil (Grant number-2016/19648-9)
  • 2016 CNPq Post Doctoral Fellowship, Brazil  (Grant number 400169/2014-2)
  • 2015 NBHM Post Doctoral Fellowship, DAE, Govt. of India (Did Not Avail Due to CNPq Fellowship)
  • 2014 CNPq Post Doctoral Fellowship, Brazil (Grant number 401945/2012-0)
  • 2009 CSIR-JRF (All India Rank 90)
  • 2008 GATE Scholarship (All India Rank 64) 
  • 2006 JAM (All India Rank 174)

 

Software

Software for PIDE (In collaboration with KTH Royal Institute of Technology, Sweden, University of Limerick, Ireland, and University of São Paulo, Brazil) 
 
DESCRIPTION: Although two-dimensional (2D) parabolic integro-differential equations (PIDEs) arise in many physical contexts, there is no generally available software that is able to solve them numerically. To remedy this situation, in this article, we provide a compact implementation for solving 2D PIDEs using the finite element method (FEM) on unstructured grids. Piecewise linear finite element spaces on triangles are used for the space discretization, whereas the time discretization is based on the backward-Euler and the Crank–Nicolson methods. The quadrature rules for discretizing the Volterra integral term are chosen so as to be consistent with the time-stepping schemes; a more efficient version of the implementation that uses a vectorization technique in the assembly process is also presented. The compactness of the approach is demonstrated using the software Matrix Laboratory (MATLAB). The efficiency is demonstrated via a numerical example on an L-shaped domain, for which a comparison is possible against the commercially available finite element software COMSOL Multiphysics. Moreover, further consideration indicates that COMSOL Multiphysics cannot be directly applied to 2D PIDEs containing more complex kernels in the Volterra integral term, whereas our method can. Consequently, the subroutines we present constitute a valuable open and validated resource for solving more general 2D PIDEs. 
 
DOCUMENTATION: A Compact FEM Implementation for Parabolic Integro-Differential Equations in 2D/uploads/algorithms-13-00242.pdf 
 

 

 

 

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