4 citations · 10 across the 7 of their papers we have counts for
8 papers
Some new integrable systems of two-component fifth order equations
Daryoush Talati, Abdul-Majid Wazwaz
In this work we develop some fifth-order integrable coupled systems of weight and which possess seventh-order symmetry. We establish four new systems, where in some cases,…
Two-component integrable generalizations of Burgers equations with nondiagonal linearity
D. Talati, R. Turhan
Two-component second and third-order Burgers type systems with nondiagonal constant matrix of leading order terms are classified for higher symmetries. New symmetry integrable syst…
Trivially Related Lax Pairs Of The Sawada-Kotera Equation
Daryoush Talati
We show that a recently introduced Lax pair of the Sawada-Kotera equation is not a new one but is trivially related to the known old Lax pair. Using the so-called trivial compositi…
Complete Integrability Of The Fifth-Order Mikhailov-Novikov-Wang system
Daryoush Talati
The symplectic-Hamiltonian formulation and recursion operator of the fifth-order Mikhailov-Novikov-Wang system are given.
Third Order Integrable Equation Possessing Symplectic Operator Of Degree 9
Daryoush Talati
We perform a classification of third order integrable systems of evolution equations with respect to higher symmetries. Applying it, we consider polynomial systems that are 0-homog…
On the classification of fifth-order integrable systems
Daryoush Talati
In this work we classify the fifth-order integrable symmetrically coup led systems of weight 0 that possess seventh-order symmetry. we obtained 2 new integrable systems that relate…
A fifth-order bi-Hamiltonian system
Daryoush Talati
In this work, we introduce a new two component fifth-order bi-Hamiltonian sys- tem admitting the scalar Kupershmidt equation as a reduction.
A bi-Hamiltonian Integrable Two Component Generalization of the third-Order Burgers Equation
D. Talati, R. Turhan
We announce a new bi-Hamiltonian integrable two-component system admitting the scalar 3rd-order Burgers equation as a reduction.