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Similarly, higher order use of co-operative avidity-driven binding mechanisms also allows motifs to recruit, organise and stabilise large dynamic multimeric complexes such as those that assemble at DNA regulatory element-rich gene promoters [ 24] or on SLiM-rich scaffolding proteins [ 1, 85].
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The main purpose of this paper is to give the symmetry identities for the twisted generalized Euler polynomials of higher order using the symmetric properties of the multivariate -adic invariant integral on.
In this section, we give the -extension of - -Euler polynomials of higher order using the multivariate fermionic -adic integral.
We also give -extensions of Apostol's type Euler polynomials of higher order using the multivariate fermionic -adic integral on.
We define -extensions of Apostol type's Euler polynomials of higher order using the multivariate fermionic -adic integral on.
We investigate properties of identities and some interesting identities of symmetry for the Bernoulli polynomials of higher order using the multivariate -adic invariant integral on.
In Section 3, we define -extensions of Apostol's type Euler polynomials of higher order using the multivariate fermionic -adic integral on.
In this section, we give the -extension of Apostol's type Euler polynomials of higher order using the multivariate fermionic -adic integral.
In this paper we solve boundary-value problems of higher order using these two methods and then compare the results.
We give some interesting relationships between the power sums and the generalized Bernoulli numbers attached to of higher order using multivariate -adic invariant integral on.
Yet, in the case of higher order boundaries, the use of edge conditions becomes relevant.
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