Results 31 to 40 of about 1,081,230 (234)
Hankel and symmetric Toeplitz determinants for Sakaguchi starlike functions [PDF]
. In this paper, we consider the class of starlike functions with respect to symmetric points which are also known as Sakaguchi starlike functions. We de- termine best possible bounds on Zalcman conjecture |a_n^2 – a_(2n-1) | and generalized Zalcman ...
Sushil Kumar +2 more
semanticscholar +3 more sources
Toeplitz determinants with perturbations in the corners [PDF]
20 ...
Albrecht Böttcher +3 more
openaire +4 more sources
By using a certain general conic domain as well as the quantum (or q-) calculus, here we define and investigate a new subclass of normalized analytic and starlike functions in the open unit disk U .
Hari M. Srivastava +4 more
doaj +2 more sources
Further remarks on (0,1) Toeplitz determinants [PDF]
Yaroslav Shitov
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Integer composition, connection Appell constants and Bell polynomials
We introduce an explicit form of the connection coefficients for Appell polynomial sequences via Toeplitz-Hessenberg matrix determinants. Generalizing, we give an explicit form of the connection coefficients for arbitrary polynomial sequences and ...
Nataliia Luno
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Toeplitz determinants for a certain class of analytic and univalent functions [PDF]
In this manuscript, we define and study a certain class of analytic and univalent functions defined in the open unit disk U. We derive the coefficient estimates for the first four determinants of the symmetric Toeplitz matrices T2(2), T2(3), T3(1) and T3(
Abbas Kareem Wanas +2 more
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Determinant identities for toeplitz-hessenberg matrices with tribonacci entries [PDF]
In this paper, we evaluate determinants of some families of Toeplitz--Hessenberg matrices having tribonacci number entries. These determinant formulas may also be expressed equivalently as identities that involve sums of products of multinomial ...
Taras Goy, Mark Shattuck
doaj +1 more source
HANKEL DETERMINANT OF CERTAIN ORDERS FOR SOME SUBCLASSES OF HOLOMORPHIC FUNCTIONS
In this paper, we are introducing certain subfamilies of holomorphic functions and making an attempt to obtain an upper bound (UB) to the second and third order Hankel determinants by applying certain lemmas, Toeplitz determinants, for the normalized ...
D. Vamshee Krishna, D. Shalini
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A note on Pell-Padovan numbers and their connection with Fibonacci numbers
In this paper, we find new relations involving the Pell-Padovan sequence which arise as determinants of certain families of Toeplitz-Hessenberg matrices. These determinant formulas may be rewritten as identities involving sums of products of Pell-Padovan
T.P. Goy, S.V. Sharyn
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Determinants of Toeplitz–Hessenberg Matrices with Generalized Leonardo Number Entries [PDF]
Let un = un(k) denote the generalized Leonardo number defined recursively by un = un−1 + un−2 + k for n ≥ 2, where u0 = u1 = 1. Terms of the sequence un(1) are referred to simply as Leonardo numbers.
Goy Taras, Shattuck Mark
doaj +3 more sources

