Post Views:
0
Abstract
We study a boundary value problem for a fractional differential equation modeling the damped vibrations of thin film MEMS with variable potential. The principal differential part of the equation under consideration is the composition of left- and right-sided Caputo derivatives. We find sufficient conditions for the potential which guarantee the uniqueness and solvability of the problem under study. The condition we give has an integral form and is an analog of the Lyapunov inequality.
Related
Previous articleIntegration of FE and FTC for Large-Scale Interconnected SystemsNext article2D Vector Map Fragile Watermarking with RST Invariance and Region Location
INSTRUCTIONS AFTER PAYMENT
After making payment, kindly send the following:
- 1.Your Full name
- 2. Your Active Email Address
- 3. Your Phone Number
- 4. Amount Paid
- 5. Project Topic
- 6. Location you made payment from
» Send the above details to our email; contact@premiumresearchers.com or to our support phone number; (+234) 0813 2546 417 . As soon as details are sent and payment is confirmed, your project will be delivered to you within minutes.