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Department of Mathematics

Naresuan University

Asst. Prof. Dr. Ekkarath Thailert

ekkaratht@nu.ac.th

No.						Verified
1	EXISTENCE OF SOLUTIONS AND ULAM STABILITY OF HILFER-HADAMARD SEQUENTIAL FRACTIONAL DIFFERENTIAL EQUATIONS WITH MULTI-POINT FRACTIONAL INTEGRAL BOUNDARY VALUE PROBLEM Jakgrit Sompong and Ekkarath Thailert and Sotiris K Ntouyas and Ugyen Samdrup TsheringN/A	2025	0	N/A	N/A
2	Existence and stability results for a coupled system of Hilfer-Hadamard sequential fractional differential equations with multi-point fractional integral boundary conditions Ugyen Samdrup Tshering and Ekkarath Thailert and Sotiris K NtouyasN/A	2024	1	Q1	Q2
3	On Coupled Systems of Hilfer-Hadamard Sequential Fractional Differential Equations with Three-Point Boundary Conditions Jakgrit Sompong and Ekkarath Thailert and Sotiris K Ntouyas and Ugyen Samdrup TsheringN/A	2024	1	Q1	Q2
4	Sequential Hilfer-Hadamard fractional three-point boundary value problems Ugyen Tshering and Ekkarath Thailert and Sotiris Ntouyas and Piyanuch SiriwatN/A	2023	4	Q4	Q4
5	On Some Properties of the Option Price Related to the Solution of the Black-Scholes Equation Amnuay Kananthai and Ekkarath ThailertN/A	2022	0	Q4	Q4
6	Existence and uniqueness of solutions for system of Hilfer–Hadamard sequential fractional differential equations with two point boundary conditions Warissara Saengthong and Ekkarath Thailert and Sotiris K NtouyasN/A	2019	41	Q1	Q2
7	A new general iterative methods for solving the equilibrium problems, variational inequality problems and fixed point problems of nonexpansive mappings Ekkarath Thailert and Rabian Wangkeeree and Pakkapon PreechasilpN/A	2016	1	N/A	N/A
8	Equivalence Problem for the Canonical Form of Linear Second Order Parabolic Equations Ekkarath ThailertN/A	2015	0	Q3	Q4
9	A Hybrid subgradient algorithm for finding a common solution of an equilibrium problem and a family of strict pseudocontraction mappings Ekkarath Thailert and Rabian Wangkeeree and Chanoksuda KhantreeN/A	2014	1	Q3	N/A
10	Linearizability of Nonlinear Third‐Order Ordinary Differential Equations by Using a Generalized Linearizing Transformation Ekkarath Thailert and Supaporn SuksernN/A	2014	1	Q3	N/A

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