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Prof. Gujji Murali Mohan Reddy

Associate Professor,
Department of Mathematics

A priori and a posteriori error analysis, Evolution Problems with Memory, Inverse problems, Numerical Analysis, Numerical methods to PDEs, Stochastic PDEs
Birla Institute of Technology & Science, Pilani
Hyderabad Campus
Jawahar Nagar, Kapra Mandal
Dist.-Medchal-500 078
Telangana, India

Research Projects

🌍 International Grants  

  • Project Title: Modelling for microfabrication and biomedical applications, Member Investigator
    Shizuoka University, Japan, Grant No. - 2038
    ¥300,000, 2022–2025

  • Project Title: Efficient numerical solution of the inverse Stefan problems using the method of Fundamental Solutions, Co-PI
    São Paulo Research Foundation, Brazil, Grant No. - 2016/19648-9
    R$297.186,79, 2016–2019

 

🇮🇳    National Grants

  • Project Title: A posteriori error estimation for parabolic partial differential equations with small uncertainty, PI
    NBHM, DAE - India, Grant No. - 02011/27/2025/NBHM/R&D-II/9829
    ₹4,22,500, 2025–2028

  • Project Title: A posteriori error analysis for evolution equations with positive type kernels, PI
    DST-SERB, India, MATRICS Scheme, Grant No. - MTR/2022/000130
    ₹6,60,000, 2023–2026                                                                                                                                                                                                                                                        
  • Project Title: Adaptive and efficient method of fundamental solutions for the numerical reconstruction of boundary data in two-phase inverse Stefan problems, PI
    DST-SERB, India, SRG Scheme, Grant No. - SRG/2019/001973
    ₹10,45,000, 2020–2022

 

🏛️ Internal / Institutional Grants

  • Project Title: Efficient reconstruction of boundary data using the method of fundamental solutions for the two-phase inverse Stefan problem, PI
    BITS Pilani, India, Additional Competitive Research Grant, Grant No. - ACRG/GAU/2019/H0678
    ₹9,00,000, 2019–2021

  • Project Title: Adaptive discretizations of parabolic integro-differential equations by finite element methods, PI
    BITS Pilani, India, Research Initiation Grant, Grant No. - GAU/RIG/2019/H0678
    ₹2,00,000, 2019–2021