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Dr. Chinika Dangi

Assistant Professor, Department of Science & Humanities (Mathematics), Amrita Vishwa Vidyapeetham, Chennai

Qualification: BSc, MSc, Ph.D
d_chinika@ch.amrita.edu

Bio Publications Qualifications Experience Scholarships Certificates Areas of Research Interests
Bio

Chinika Dangi serves as Assistant Professor in the Department of Science & Humanities (Mathematics), Amrita Vishwa Vidyapeetham, Chennai Campus.

Publications
Qualifications

 

2021

Ph.D., Mathematics,

Indian Institute of Technology, Roorkee, India

Areas of Research: Numerical Analysis, Multi-scale modelling of small-scale composite structures, Numerical simulation of nonlocal behaviour of composite nanostructures

Supervisor: Prof. Roshan Lal and Prof. N. Sukavanam

2015

M.Sc., Mathematics

Indian Institute of Technology, Delhi, India

Thesis: Numerical methods for fractional differential equations

Advisor: Prof. Harish Kumar

2012

B.Sc., Mathematics 2012

Chaudhry Charan Singh University, Meerut, India

2009

Intermediate in Science, U.P Board

2007

Matriculation, U.P Board

 

Experience
  • Jan 2024-continuing Assistant Professor in the Department of Science & Humanities (Mathematics), Amrita Vishwa Vidyapeetham, Chennai Campus
  • Sept 2021 – Dec 2023 IoE Post-Doctoral Fellow, Indian Institute of Science, Bangalore
  • Dec 2015 – May 2021 Teaching Assistant (Part of Ph.D. program) Department of Mathematics, Indian Institute of Technology, Roorkee
Scholarships
  1. Dec 2015 – May 2021 Ministry of Human Resource Development, Govt. of India, fellowship for Ph.D. Program at Indian Institute of Technology Roorkee
  2. Dec 2015 – May 2021 Institute of Eminence Post-Doctoral fellowship at Indian Institute of Science, Bangalore.
Certificates
  1. Qualified Graduate Aptitude Test in Engineering (GATE) 2015 in Mathematics.
  2. Qualified Joint Admission Test for Masters (JAM) 2013 in Mathematics.
  3. Qualified Joint Admission Test for Masters (JAM) 2012 in Mathematics.
Areas of Research Interests
  • Numerical simulation of nonlocal behaviour of composite nanostructures.
  • Multi-scale modelling of composite materials
  • Numerical solutions of ordinary differential equations and partial differential equations
  • Nonlocal continuum mechanics theory and their applications for nano-beams/shells/plates
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