Prof Santhosh George
Professor
| Mathematical and Computational Sciences
National Institute of Technology, Karnataka
(2008)
Karnataka
Expertise:
Mathematics
255
Publications
5
Projects
499
Scopus Citations
582
CrossRef
1 Month Total Experience
Scopus
499
Citations
13
h-index
CrossRef
582
Citations
11
h-index
Google Scholar
Loading Scholar statistics...
Professional Recognition
Faculty research awards, One of the top 10 knowledge producers in mathematics in India, by Career 360 2018
2018
Career 360
Chebyshev Grants, ICM 2022
2022
ICM
Community & Membership
No Data Found
There is currently nothing to display here.
Indian Mathematical Society
LifePersonal Details
Doctor of Philosophy
1995
Inter University Consortium
Professor
Feb 2008 – Feb 2008
National Institute of Technology, Karnataka
| Mathematical and Computational Sciences
Professor (HAG)
Feb 2008 – Feb 2008
National Institute of Technology, Karnataka
| Mathematical and Computational Sciences
Physical Sciences
Scholarly Work
A study on non-linear ill-posed equations under weak conditions with emphasis on Parameter Identification Problem and Applications to Imaging
CompletedA retinex inspired framework for intensity homogenization contrast upgradation and restoration of satellite and area images
CompletedFractional regularization methods for solving inverse and ill-posed problems and their applications
CompletedEfficient Regularization method for ill-posed operator equations and their applications
CompletedApproximation methods for nonlinear ill- posed problems
CompletedApproximation Methods for nonlinear ill-posed Hammerstein Type operator equations
Iterative methods for nonlinear ill-posed Problems
Image reconstruction using PDE, Variational and Regularization methods
Newton Type mathod for Lavrentiev Regularization of nonlinear ill-posed operator equations
Regularization methods for nonlinear ill-posed Hammerstein Type operator equations
On the implementation of regularization methods for nonlinear ill-posed operator equations
Steepest descent type methods for nonlinear ill- posed operator equations
Iterative regularization theory for non-linear ill-posed problems
Weighted regularization methods for ill-posed problems
Fractionsl Regularization methods for ill-posed problems in Hilbert scales
Iterative methods and its applications for solving nonlinear ill-posed equations
On numerical realization of regularization methods for ill - posed equations
Restoration and Enhancement of Aerial and Satellite images using Deep Learning Models
Modified convergence analysis of iterative methods for non- linear equations
On The Convergence Of Some Newton-Type Iterative Meth- ods
No Data Found
There is currently nothing to display here.
Scholarly Publications
On improving the applicability of some higher-order iterative processes
10.1080/00207160.2026.2624807
Crossref: 1
Local convergence analysis of a hybrid Gauss–Newton method under a majorant condition
A unified semi-local and local analysis of a highly efficient iterative algorithms for nonlinear equations
On Improving the Applicability of a Jarratt-Type Iterative Method
Extended Kantorovich’s results on Newton’s method for solving generalized equations on Hilbert space
On improving the convergence analysis of a Chebyshev-Halley-like two-parametric family of iterative schemes for solving nonlinear systems
Convergence of Chun’s method in Banach spaces under weaker assumptions
On the order of convergence of a Traub-type method
Showing 1 to 8 of 255 publications