Natasha Shilla Sharma was born and raised in India where she obtained her Bachelors and Masters in Mathematics from the University of Delhi, New Delhi. She earned a doctorate in numerical methods for differential equations in 2011 from the University of Houston, Houston, Texas. Between 2012 and 2014, she was a post doctoral fellow at Heidelberg University, Heidelberg, Germany where she became more involved in the computational aspects of numerical methods to solve differential equations.

• Ph D in Mathematics, University of Houston (2011)

• Unconditional Energy Stability and Solvability for a C0 Interior Penalty Method for a Sixth-Order Equation Modeling Microemulsions International Journal of Numerical Analysis and Modeling 20 (2023), Natasha S. Sharma, Amanda E. Diegel.
• A C0 Interior Penalty Method for the Phase Field Crystal Equation Numerical Methods for Partial Differential Equations 39 3 (2022), Amanda E. Diegel, Natasha S. Sharma.
• Robust a-posteriori error estimates for weak Galerkin method for the convection-diffusion problem Applied Numerical Mathematics 170 December 2021 (2021), Natasha S. Sharma.
• deal.II step-47: C0-Interior Penalty Method for the Biharmonic problem (2020), Natasha S. Sharma, Guido Kanschat, TImo Heister, Wolfgang Bangerth, Zhuoran Wang.

• Biases in the Scientific Community (2023), Volume Virtual, Natasha S. Sharma.
• Unconditional Energy Stability and Solvability for a C0 Interior Penalty Method for a Sixth-Order Cahn-Hilliard type equation modeling microemulsions (2023), Volume University of North Texas, Denton TX, Natasha S. Sharma.
• A Continuous Interior Penalty Method Framework for Sixth Order Cahn-Hilliard-type Equations with applications to microstructure evolution and microemulsions (2023), Volume Lawrence Livermore National Laboratory, Natasha S. Sharma.
• Stability and Error Analysis for a C0 Interior Penalty Method for the Modified Phase Field Crystal Equation (2023), Volume Albuquerque, New Mexico, Natasha S. Sharma.
• Numerical Analysis of a Continuous Interior Penalty Method for Sixth-Order Phase Field Models (2023), Volume Idaho State University, Pocatello, Idaho, Natasha S. Sharma.
• Unconditional Energy Stability and Solvability for a C 0 Interior Penalty Method for a Sixth-Order Cahn-Hilliard type equation modeling microemulsions (2023), Natasha S. Sharma.
• Convergence Analysis of a Continuous Interior Penalty Method for the Modified Phase Field Crystal Equation (2022), Volume University of Houston, Houston, TX, Natasha S. Sharma.
• A numerical scheme for a two-field model for binary systems containing surfactants (2022), Volume Oklahoma State University, Stillwater, Oklahoma, Natasha S. Sharma.
• Convergence Analysis of a Continuous Interior Penalty Method for the Modified Phase Field Crystal Equation (2022), Volume The University of Texas at El Paso, Natasha S. Sharma.
• Numerical Analysis of a Continuous Interior Penalty Method for Sixth-Order Phase Field Models (2022), Volume University of Arizona, Tuscon, Arizona, Natasha S. Sharma.
• A Data-Driven Approach to Adaptive Mesh Refinement (2022), Volume San Diego, California, Natasha S. Sharma.
• A Data-Driven Approach to Adaptive Mesh Refinement (2022), Volume niversity of Texas at El Paso, El Paso Texas, Natasha S. Sharma.
• Numerical Analysis of a Sixth Order Cahn-Hilliard type equation with applications to microemulsions (2022), Volume Virtual, Natasha S. Sharma.
• Machine Learning-Driven Adaptive Mesh Refinement for Nonlinear parabolic problems (2022), Volume Yokohoma, Japan, Natasha S. Sharma.
• Time-Step Adaptivity for Phase Field Models simulating Microemulsions (2022), Volume Pittsburgh, Pennsylvania, Natasha S. Sharma.
• Unconditional Energy Stability and Solvability for a C0 Interior Penalty Method for a Sixth-Order Equation Modeling Microemulsions (2022), Volume Mississippi State University, Starkville, Mississippi, Natasha S. Sharma.
• A Numerical Scheme for the sixth-order Cahn-Hilliard type equations modeling microemulsions (2022), Volume Southern Methodist University, Dallas TX, 2022, Natasha S. Sharma.
• First-Order Time Stepping Schemes for sixth-order Cahn-Hilliard type equations modeling microemulsions (2021), Volume South Padre Island, TX, Natasha S. Sharma.
• Numerical Analysis of Sixth Order Phase-Field Models (2021), Volume Rice University Houston, Natasha S. Sharma.
• Numerical Analysis of Sixth-Order Phase Field Models (2021), Volume Virtual, Natasha S. Sharma.
• Machine Learning-Driven Adaptive Mesh Refinement for Second-Order Elliptic Boundary Value Problems (2021), Volume Chicago, Illinois, USA, Natasha S. Sharma.
• Numerical Analysis of a Continuous Interior Penalty Method for the Phase Field Crystal Equation (2021), Volume 100% Virtual Bilbao, Spain, Natasha S. Sharma.
• Robust a-posteriori error estimates for weak Galerkin method for the convection-diffusion problem. (2021), Volume Virtual, Natasha S. Sharma.
• Numerical Analysis of a Continuous Interior Penalty Method for the Phase Field Crystal Equation (2020), Volume The University of Texas at El Paso, El Paso, Natasha S. Sharma.
• C0 Interior Penalty Method for fourth order elliptic problem using deal.II (2019), Volume Colorado State University, Natasha S. Sharma.
• Advanced Numerical Topics: Adaptive Discontinuous Galkerin Methods, Mixed FInite Elements (2019), Volume Colorado State University, Natasha S. Sharma.
• Adaptive Weak Galerkin Method for stationary linear convection-diffusion problem (2019), Volume Spain Valencia , Natasha S. Sharma.
• Adaptive Weak Galerkin Method for stationary linear convection-diffusion problem (2019), Volume Brunel University, London, Natasha S. Sharma.
• Adaptive Weak Galerkin Method for stationary linear convection-diffusion problem (2019), Volume Starkville, Mississippi, USA, Natasha S. Sharma.

• Collaborative Research: Numerical Methods and Adaptive Algorithms for Sixth-Order Phase Field Models