… spinors, which have a lot of use in physics, are used. This new sequence defined using spinor
representations is called the Horadam spinor … The Horadam spinors given in this study are …

… This study, defined hyperbolic Horadam spinor sequences using … Horadam sequences
and split Horadam quaternions. Additionally, (p, q)-Fibonacci and (p, q)-Lucas hyperbolic spinor …

… Erişir [35] give Horadam spinors as an extension of Horadam quaternions. This study is also
a generalization of [32,33]. On the part of polynomial sequences, the generalized Fibonacci …

… the hyperbolic spinors and split quaternions in [63]. Recently, Erisir and Güngör introduced
the Fibonacci and Lucas spinors in [22], and Erisir determined the Horadam spinors in [21]. …

… This study especially improves the relations between the hyperbolic spinors … Tribonacci
polynomial hyperbolic spinor sequence. … spinors, and also Erisir [27] has examined the Horadam …

… spinors or Horadam polynomial spinors). Being particular cases, we use (r,s)-Fibonacci and
(r,s)-Lucas polynomial spinors. We … to spinor structure, and that a wide variety of new spinor …

… and the generalized Fibonacci quaternions were first given by Horadam [8]. After that, the …
In 1993, Horadam examined the quaternion recurrence relations [9]. Halici investigated the …

… and spinors. We start the section recalling the important results involving spinors and we finish
… relationship among the generalized Leonardo spinors and Fibonacci and Lucas spinors. …

… Then we introduce a spinor family of k -balancing numbers by defining a linear and injective
… quaternions to spinors. Here, we give various algebraic properties of this spinor such as the …

… Spinors are components of a complex vector space that can be related to Euclidean space in
… is the spinor structure that forms based on the quaternion algebra. In this work, first, spinors …