In this paper, we present an analytical method to solve a time-conformable fractional telegraph equation with three boundary conditions namely, Dirichlet, Neumann and Robin. This based on Fourier conformable calculus properties. We give examples validate method.

Conformable space-time fractional linear telegraph equations are examined using a new method known as conformable Elzaki decomposition method. The suggested combines the Adomian with transform. It is found that numerical simulations confirm effectiveness and reliability of proposed

diffusivity equation commonly used for pressure distribution prediction in porous media results from substituting equation of state and continuity equation in navier-stokes momentum equation. from mathematical point of view this equation format shows infinite propagation speed for pressure pulse through porous media, which is physically impossible. this issue may caused by numerous assumptions ...

Random Telegraph Signal (RTS) behavior is reported in the dark count rate of Single-Photon Avalanche Diodes (SPADs). To the best of our knowledge this is the first time such phenomenon is reported. The RTS characteristics are evaluated experimentally and verified theoretically with respect to bias and temperature.

Motivated by applications in mathematical biology concerning randomly alternating motion of micro-organisms, we analyze a generalized integrated telegraph process. The random times between consecutive velocity reversals are gamma-distributed, and perform an alternating renewal process. We obtain the probability law and the mean of the process.

In this work, q-analogue of the telegraph differential equation is investigated. The approximation solution founded by using Laplace transform collocation method (LTCM). Then, exact compared with for equation. results showed that useful and effective