This work proposes a new numerical approach for dealing with fractional stochastic
differential equations. In particular, a novel three-point fractional formula for approximating …

In this study, a global solution is presented for an initial boundary value problem involving a
wave equation with logarithmic nonlinear source terms and fractional boundary dissipation …

In this study, a new iterative method for third-order boundary value problems based on
embedding Green's function is introduced. The existence and uniqueness theorems are …

In this work, we examine the existence and nonexistence of solution for lamé wave equation
with a nonlinear source terms and fractional boundary dissipation. By using the semi group …

This work deals with the blow‐up of solutions for a new class of quasilinear wave equation
with variable exponent nonlinearities. To clarify more, we prove in the presence of …

By constructing a coupling with unbounded time‐dependent drift, a lower bound estimate of
dimension‐free Harnack inequality with power is obtained for a large class of stochastic …

Davie's exact coupling technique for stochastic differential equations may be used to
enhance the convergence of the multilevel Monte Carlo (MC) methodology. Giles developed …

The purpose of studying the discipline of nonlinear wave processes is to knowledge of the
current state of nonlinear wave problems in mechanics and an understanding of its main …

The purpose of this graduation thesis is to establish the stabilization and the global
existence of some evolution problems with a dissipation term. Being consisted of four …

In this work, we examine the existence and nonexistence of solution for lamé wave equation
with a nonlinear source terms and fractional boundary dissipation. By using the semi group …