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Solutions for several systems of algebraic differential-difference equations in $\mathbb{C}^n$
In this article, we introduce a new method for solving general quadratic functional equations in $\mathbb{C}^n$. By utilizing Nevanlinna theory in $\mathbb{C}^n$, we explore the existence and form of solutions for the several systems of general quadratic
Ahamed, Molla Basir, Mandal, Sanju
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Recently, a birational representation of an extended affine Weyl group of $(A_{2N}\rtimes A_1)^{(1)}$-type, which gives a higher-order generalization of an $A_4^{(1)}$-surface type $q$-Painlev\'e equation, was obtained.
Nakazono, Nobutaka
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Hyers-Ulam stability of the first-order matrix difference equations [PDF]
Soon-Mo Jung
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Results of the Cooperative Uniform Soybean Tests, 1944: Part I. North Central States [PDF]
Cartter, Jackson L.+11 more
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