activity
20172026
collaborators

5 papers

math-ph2026

Lie symmetry classification and invariant solutions of time-fractional telegraph systems with variable coefficients

Sodbaatar Adiya, Khongorzul Dorjgotov, Bayarmagnai Gombodorj +2

Time-fractional telegraph equations provide fundamental mathematical models for transport processes that exhibit memory and nonlocal effects in industrial and physical systems. The…

math-ph2026

On invariant solutions of linear time-fractional diffusion-wave equations with variable coefficients

Sodbaatar Adiya, Khongorzul Dorjgotov, Bayarmagnai Gombodorj +2

We study invariant solutions of a certain class of time-fractional diffusion-wave equations with variable coefficients via Lie symmetry analysis. In physics, the fractional diffusi…

math.AP2024

Solutions of time fractional anomalous diffusion equations with coefficients depending on both time and space variables

Ganbileg Bat-Ochir, Khongorzul Dorjgotov, Uuganbayar Zunderiya

We derive explicit solutions for time-fractional anomalous diffusion equations with diffusivity coefficients that depend on both space and time variables. These solutions are expre…

math.CA2018

On solutions of linear fractional differential equations and systems thereof

Khongorzul Dorjgotov, Hiroyuki Ochiai, Uuganbayar Zunderiya

It is well-known that one-dimensional time fractional diffusion-wave equations with variable coefficients can be reduced to ordinary fractional differential equations and systems o…

math-ph2017

Lie symmetry analysis of a class of time fractional nonlinear evolution systems

Khongorzul Dorjgotov, Hiroyuki Ochiai, Uuganbayar Zunderiya

We study a class of nonlinear evolution systems of time fractional partial differential equations using Lie symmetry analysis. We obtain not only infinitesimal symmetries but also…