Diverse Properties and Approximate Roots for a Novel Kinds of the (p,q)-Cosine and (p,q)-Sine Geometric Polynomials

Utilizing p,q-numbers and p,q-concepts, in 2016, Duran et al. considered p,q-Genocchi numbers polynomials, p,q-Bernoulli polynomials p,q-Euler provided multifarious formulas properties for these polynomials. Inspired motivated by this consideration, many authors have introduced (p,q)-special described some of their applications. In paper, using the (p,q)-cosine (p,q)-sine we consider a novel kinds (p,q)-extensions geometric acquire several identities making use series manipulation methods. Furthermore, compute p,q-integral representations p,q-derivative operator rules new Additionally, determine movements approximate zerosof two mentioned complex plane, utilizing Newton method, illustrate them figures.