This research considers an inverse source problem for fractional diffusion equation that
containing fractional derivative with non-singular and non-local kernel, namely, Atangana …

In this research, we deal with two types of inverse problems for diffusion equations involving
Caputo fractional derivatives in time and fractional Sturm-Liouville operator for space. The …

Regularization methods aimed at finding stable approximate solutions are a necessary tool
to tackle inverse and ill-posed problems. Inverse problems arise in a large variety of …

There exists a vast literature on convergence rates results for Tikhonov regularized
minimizers. We are concerned with the solution of nonlinear ill-posed operator equations …

In this article, we motivate, derive, and test effective preconditioners to be used with the
Minres algorithm for solving a number of saddle point systems which arise in PDE …

The modeling and control of complex physical systems are essential in real-world problems.
We propose a novel framework that is generally applicable to solving PDE-constrained …

This paper proposes an efficient procedure to estimate the fractional Black–Scholes model
in time-dependent on the market prices of European options using the composition of the …

Abstract© The Institution of Engineering and Technology 2019. The modulus switching
technique has been used in some cryptographic applications as well as in cryptanalysis. For …

This is a book on financial modeling that emphasizes computational aspects. It gives a
unified perspective on derivative pricing and hedging across asset classes and is addressed …

We depart from the classic bundling literature on single-unit purchases and develop a multi-
unit demand model in which customers decide both the variety and volume of their …