You're now following
Error following user.
This user does not allow users to follow them.
You are already following this user.
Your membership plan only allows 0 follows. Upgrade here.
Successfully unfollowed
Error unfollowing user.
You have successfully recommended
Error recommending user.
Something went wrong. Please refresh the page and try again.
Email successfully verified.
bangalore, india
It's currently 2:19 PM here
Joined September 30, 2012
0 Recommendations
Deepak A.
@daralumallige
0.0
0.0
0%
0%
bangalore, india
N/A
Jobs Completed
N/A
On Budget
N/A
On Time
N/A
Repeat Hire Rate
Ph.D. in Applied Mathematics
Contact Deepak A. about your job
Log in to discuss any details over chat.
Reviews
Changes saved
No reviews to see here!
Experience
Professor
Jul 2014 - Present
I am a Mathematician with 17 years of teaching experience and well versed in applied mathematics. I have Ph.D. in Mathematics from a USA university. I have published a few peer reviewed journal papers. I am also well versed in Machine learning, Neural Network and Deep learning using Python.
Education
Ph.D in Applied Mathematics
(5 years)
M.S. in Mathematics
(2 years)
B.E. in Electronics and Communication
(4 years)
Qualifications
PG Diploma in Artificial Intelligence & Machine Learning
IIIT-B
2019
I year PG diploma in the field of Artificial Intelligence & Machine Learning from UpGrad and IIIT-B
Publications
On increased stability in the continuation of the Helmholtz equation
Inverse Problems
In this paper, we give analytical and numerical evidence of increasing stability in the Cauchy problem for the Helmholtz equation in the whole domain when frequency is growing. This effect depends upon the convexity properties of the surface where the Cauchy data are given. Proofs use previously obtained estimates in subdomains and the theory of Sobolev spaces. The theory is illustrated by three-dimensional numerical examples.
Increasing stability of the continuation for the Maxwell’s system
Inverse Problems
n this paper, we obtain bounds showing increasing stability of the continuation for solutions of the stationary Maxwell system when the wave number k is growing. We reduce this system to a new system with the Helmholtz operator in the principal part and use hyperbolic energy and Carleman estimates with k-independent constants in the Cauchy problem for this new system. We consider the continuation onto the convex hull of the surface with the Cauchy data.
Contact Deepak A. about your job
Log in to discuss any details over chat.
Verifications
Browse Similar Freelancers
Browse Similar Showcases
Invite sent successfully!
Thanks! We’ve emailed you a link to claim your free credit.
Something went wrong while sending your email. Please try again.
Copy to clipboard failed, please try again after adjusting your permissions.
Copied to clipboard.
Loading preview
Permission granted for Geolocation.
Your login session has expired and you have been logged out. Please log in again.